I nst it ut de Recerca en Econom ia Aplicada Regional i Pública
Research I nst it ut e of Applied Econom ics
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“European government bond market integration in turbulent
times”
Pilar Abad and Helena Chuliá
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The Research Institute of Applied Economics (IREA) in Barcelona was founded in 2005, as a research
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Abstract
In this paper we investigate the dynamics of European government bond market
integration during the financial crisis and, subsequently, during the European sovereign
debt crisis. Based on the approach developed by Bae et al. (2003), we adopt an intuitive
measure of integration: the higher the number of joint extreme price rises or falls
(coexceedances), the higher the degree of integration. We also analyse the underlying
determinants of the dynamics of integration using a binomial logistic regression. Our
results reveal that the level of integration of European government bond markets with
the euro area has changed over time, with notable differences between the financial and
the European sovereign debt crises. We find that the Euribor, unexpected monetary
policy announcements from the ECB and both regional and international volatility play
an important role in determining the level of integration, and that, in general, the
relevance of these factors does not change between the financial and the sovereign debt
crises.
JEL classification: C25; F36; G15
Keywords: Financial integration; European government bond markets; coexceedances;
extreme returns; logistic regression.
Pilar Abad: Department of Economic, Universidad Rey Juan Carlos & Riskcenter-IREA(Barcelona, Spain)
(pilar.abad@urjc.es).
Helena Chuliá: Department of Econometrics & Riskcenter-IREA, Universitat de Barcelona (Barcelona,
Spain) and CRP-Cornell University (hchulia@ub.edu).
Acknowledgements
This work has been funded by the Spanish Ministry of Economy and Competitiveness (ECO2011-23959 and
ECO2012-35584).
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1. Introduction
The extent to which European government bond markets are integrated is a key question
for policymakers and market participants. Policymakers are particularly keen to understand
the mechanisms that link these markets in order to be able to make effective monetary
policy decisions and to maintain financial stability. Likewise, an understanding of bond
market linkages can help market participants formulate appropriate risk management
strategies and investment decisions. This interest becomes even greater in years of turmoil
when financial markets are hit by extreme shocks.
In the financial literature, a wide variety of frameworks have been employed for the
empirical examination of the integration of European government bond markets. The
central focus of early papers was on the role that the European Monetary Union (EMU)
played in the process of financial integration of the EU-15 bond markets. In this line of
research, some studies have assessed the relative importance of systemic and idiosyncratic
risk in EMU sovereign yield spreads. Geyer et al. (2004) and Pagano and von Thadden
(2004) find that yield differentials under EMU are driven mainly by a common risk
(default) factor and suggest that liquidity differences play, at best, only a minor role in the
time series behaviour of yield spreads. Gomez-Puig (2009a and 2009b) presents evidence
to the effect that it was domestic, rather than international, risk factors that were the
primary drivers of ten-year yield spread differentials over Germany in all EMU countries in
the seven years following the initiation of monetary integration. A different perspective is
provided by Christiansen (2007) who conducts a volatility-spillover analysis to show that
the bond markets of EMU countries are more integrated than those of non-EMU countries
and that these markets became more integrated following the introduction of the euro. A
more recent study by Beber et al. (2009) finds that the bulk of sovereign yield spreads can
be explained by differences in credit quality, though liquidity plays a non-trivial role.
Finally, Abad et al. (2010) find that euro area countries are only partially integrated and
present differences in their market liquidity and default risk. They also find that the markets
of countries sharing a monetary policy are more vulnerable to regional risk factors and that
the countries that opted to stay out of the Monetary Union are more vulnerable to global
risk factors.
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Another line of empirical research of European government bond market integration
incorporates the new EU members into the analysis.1 Drawing on a set of complementary
techniques, including dynamic cointegration and time-varying correlations, Kim et al. (2005)
find that the degree of integration of the new members with the German bond market is
weak and stable, with little evidence of any further strengthening despite increased political
integration. Within the framework of a factor model for market returns, Cappiello et al.
(2006) only document an increase in integration for the Czech Republic’s bond market
versus Germany’s.
Finally, a new line of research investigates the impact of the financial crisis on European
government bond market integration. Von Hagen et al. (2011) find that the larger spreads
observed during the financial crisis are the result of a higher penalty imposed by the
markets on fiscal imbalances and of greater international risk aversion, i.e. a higher
common risk factor in the spreads. Pozzi and Wolswijk (2012) and Abad et al. (2014)
exploit the implications of asset pricing models to analyse the effects of the financial crisis.
The results of Pozzi and Wolswijk (2012) suggest that the idiosyncratic factors were almost
eliminated in all countries by 2006 but subsequently reappeared as a consequence of the
financial crisis. Abad et al. (2014) show that, from the onset of the financial market tensions
in August 2007, markets moved towards higher segmentation, and the differentiation of
country risk factors increased substantially across countries. Christiansen (2014), who
measures the integration of European government bond markets employing the
explanatory power of factor models, concludes that the integration of EMU members has
not been so great during the recent crisis.
This study assesses the integration of a selected number of European government bond
markets with the euro area during periods of turbulence, when investors and policymakers
have a particularly strong interest in whether and how shocks propagate to other countries.
Following the launch of the euro in January 1999, the markets priced the debt of the
European member states as being virtually identical. In the period 2003-2007, spreads
remained very small and did not reflect differences in the fiscal positions of the countries.2
As such, the period was characterised by a significant underpricing of risk, leaving investors
to search for yield in an environment of abundant global liquidity. This progress towards
1
The new members included are usually the Czech Republic, Hungary and Poland given that they are the
only ones with sufficiently developed bond markets.
2
Cassola and Morana (2012) also point out that a peculiar feature of the pre-crisis euro area money market
was the virtual absence of EURIBOR-Overnight Index Swaps spreads.
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financial integration was interrupted and reversed, however, by the global financial crisis
and, more recently, by the European sovereign debt crisis, in which sovereign bond
markets have been dominated by sharp differentiation, especially across borders.
Based on the approach developed by Bae et al. (2003), we measure the integration of each
European government’s bond market with the euro area by examining how often extreme
returns on each bond market and the euro area occur simultaneously. This analysis
provides helpful information on the dynamics leading to joint extreme price rises or falls
and allows us to adopt an intuitive measure of integration: the higher the number of
coexceedances with the euro area, the higher the degree of integration. Bae et al. (2003)
capture the coincidence of extreme return shocks across countries within a broader region
and also across regions. They define contagion within regions as the fraction of
coexceedances that cannot be explained by fundamentals and contagion across regions as
the fraction of coexceedances unexplained by fundamentals that is explained by the
exceedances from other countries.3 This approach is used by Christiansen and Ranaldo
(2009) to analyse the financial integration of the stock markets in the ten new EU member
states from the former Communist countries of Eastern and Central Europe as well as the
integration of two groups of countries, namely, new and old member states. In this paper,
we are interested in analysing the integration of a selected number of European
government bond markets with the euro area and in testing whether there are differences
across countries with respect to the underlying determinants of the level of integration. To
this end, in a first step, we carry out a hierarchical cluster analysis that allows us to group
countries in terms of their level of integration over the sample period. In a second step, we
use a logistic regression model to determine the underlying determinants of the observed
dynamics of integration.
We address two basic sets of questions. First, how closely are the European government
bond markets associated with the euro area? And, has the level of integration of these
markets changed during the recent years of turmoil? It is intuitive that financial market
integration changes with economic conditions. Second, which factors are associated with
an increase (decrease) in the probability of observing extreme returns across markets? Have
the effects of these factors changed during the financial crisis and, subsequently, during the
3
Their approach possesses two advantages. First, contrary to standard correlation measures, it is robust to time-varying
volatility and departure from normality. Second, the correlation coefficient is a linear measure, which is inappropriate for
analysing nonlinear phenomena, as financial market integration potentially might be (see Baur and Schulze, 2005; Dungey
and Martin, 2007).
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European sovereign debt crisis? And is the level of integration of European government
bond markets driven by global (US) or regional (EMU) factors?
The main results of this paper can be summarized as follows. First, we find that the level of
integration of European government bond markets with the euro area has changed over
time and that the bond markets analysed group differently over the sample period in terms
of integration. Second, our analysis of the factors affecting the integration of European
government bond markets shows that: (i) there is a substitution effect between the bond
market and money market instruments that leads to a decrease in the level of integration,
(ii) integration increases in highly volatile periods in both regional and international stock
markets, (iii) unexpected news releases from the ECB increase uncertainty and decrease the
level of integration of European government bond markets, (iv) in general, the relevance of
these factors does not change during the financial and the sovereign debt crises and, (v) the
new members are those that behave most differently in terms of the factors associated with
the level of integration.
The rest of this paper is organized as follows. In Section 2 we present our data. In Section
3 we investigate the evolution of the integration of European government bond markets
with the euro area. In Section 4 we examine the determining factors of European
government bond market integration. Finally, we conclude in Section 5.
2. Data
The data consist of the ten-year JPMorgan Government Global Bond Index (JPMGBI),
expressed in terms of a common currency, the euro, and the sample includes 16 European
countries. Our study focuses on ten EMU EU-15 countries (Austria, Belgium, France,
Germany, Greece, Ireland, Italy, the Netherlands, Portugal and Spain)4 and six non-EMU
countries (Denmark, the Czech Republic, Hungary, Poland, Sweden and the UK). As a
proxy for the entire euro area we use the JP Morgan EMU Government Index. These bond
market indices are transformed into returns by taking the first difference of the natural log
of each bond price index. All data have been collected from Thomson Datastream.
We use daily data for the period January 2005 through December 2013, thus our sample
covers the recent years of turmoil (initially the financial crisis and, subsequently, the
4 Finland is not included in the study due to a lack of available data.
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European sovereign debt crisis). We define the starting point of the financial crisis as
August 2007, when equity markets initially fell and central banks started intervening to
provide liquidity to financial markets. For our analysis, we match the end of the financial
crisis with the beginning of the European sovereign debt crisis. As pointed out by
Christiansen (2014), dating the European sovereign debt crisis is not a straightforward task
as no official dates are available. Generally, it is considered to have begun in late 2009 and
is still running its course. Therefore, we define the starting point of the sovereign crisis as
January 2010 and it runs till the end of our dataset in December 2013.
Following Bae et al. (2003), we define an extreme return, or exceedance, as one that lies
either below (above) the 5th (95th) quantile of the marginal return distribution. Similarly,
we define a coexceedance as the occurrence of extreme returns in one European
government bond market and in the euro area simultaneously on a given day; thus, the
higher the number of coexceedances with the euro area, the higher the degree of
integration. We treat positive extreme returns separately from negative extreme returns as
some authors suggest an asymmetric effect of explanatory variables on the tails of the
return distribution (see Bae et al., 2003 and Cristiansen and Ranaldo, 2009). Therefore, for
each European government bond market we distinguish between three events: negative
coexceedance with the euro area for a given day, positive coexceedance with the euro area
for a given day and no coexceedance with the euro area for a given day.
Table 1 shows the relative frequency of the joint occurrences of extreme returns between
each European government bond market and the euro area on a particular day. We
compute the number of coexceedances for the entire sample, for the “tranquil period”
(from 1 January 2005 to 6 August 2007), the financial crisis (from 7 August 2007 to 31
December 2009) and, the European sovereign crisis (from 1 January 2010 to 15 December
2013). As is standard in the literature, we have divided the European countries into four
groups: (1) EMU EU-15 central countries, (2) EMU EU-15 peripheral countries, (3) NonEMU new EU countries, and (4) non-EMU EU-15 countries. In our study, these groups
are composed of the following countries: EMU EU-15 central (Austria, Belgium, France,
Germany and the Netherlands), EMU EU-15 peripheral (Greece, Ireland, Italy, Portugal
and Spain), Non-EMU new EU (the Czech Republic, Hungary and Poland), and non-EMU
EU-15 (Denmark, Sweden and the UK). The number of coexceedances of central and
peripheral bond markets with the euro area is lower during the tranquil period than during
the crisis periods and, within the crisis periods, it is higher during the financial crisis. The
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ANOVA test, reported in Table 2, in general confirms the statistical significance of these
differences in the number of coexceedances suggesting that the level of integration of these
bond markets with the euro area, measured by the number of coexceedances, differs across
the three sub-samples.5 The distribution of negative and positive coexceedances is largely
symmetrical. In general, there are no great differences in the number of coexceedances
across the central bond markets; however, in the case of peripheral bond markets, Italy is
the most frequent participant in coexceedance events in the three sub-samples, together
with Spain during the periods of crisis, indicating that these are the most highly integrated
peripheral bond markets with the euro area. Likewise, Greece is the country with the
lowest number of coexceedances with the euro area during the sovereign debt crisis,
suggesting that this is the least integrated of the peripheral bond markets during this period.
The picture is somewhat different when we look at the new members. When we distinguish
between positive and negative coexceedances, the ANOVA test does not reject the null
hypothesis that the number of coexceedances is equal in the three sub-samples and in the
two crisis periods considered, indicating that their level of integration with the euro area
has not changed over the sample period. As with the central and peripheral bond markets,
the distribution of coexceedances is mostly symmetrical but, in general, the number of
coexceedances of the new members’ bond markets and the euro area is lower, suggesting
that the new members are less integrated with the euro area than are the central and
peripheral bond markets.6 Finally, in terms of the number of coexceedances over the
sample period, Denmark, Sweden and the UK present a similar behaviour to that of the
central and peripheral bond markets. The ANOVA test indicates that the number of
coexceedances of Denmark and Sweden with the euro area is significantly higher during the
financial crisis than during the sovereign debt crisis.
2.1.
Explanatory variables
We examine four main hypotheses relating market conditions to the likelihood of
coexceedances and, to this end, we use a large set of explanatory variables. First, several
arguments such as the flight-to-quality proposed by Caballero and Krishnamurthy (2008)
and the liquidity spirals proposed by Brunnermeier and Pedersen (2009) suggest a
substitution effect between equities, money market instruments and bonds in turbulent
5
To test the equality in the number of coexceedances across the tranquil, financial crisis and European
sovereign debt crisis periods, we carry out the ANOVA test with the null hypothesis that the number of
coexceedances is equal in the three sub-samples and in the two crisis periods considered.
6 Christiansen and Ranaldo (2009) come to the same conclusion for European stock markets.
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periods. Capital flows towards other markets might weaken the integration of European
government bond markets. To test this hypothesis we include daily returns of the
European stock market (Eurostoxx50), the relevant index for each local market7 and the
three-month interbank interest rate (Euribor).8
Second, according to Cristiansen and Ranaldo (2009) integration or the propagation of
shocks is more likely in a highly volatile environment. Thus, the hypothesis to be tested is
whether integration is strengthened when volatility is pervasively high in the financial
markets. As a proxy of European financial market volatility we use the European stock
market volatility.9 As is standard in the literature, we compute volatility as the square root
of the conditional variance estimated using an AR(1)-GARCH(1,1) model.
Third, as pointed out by Manganelli and Wolswijk (2009), the greater integration of
European government bond markets mainly reflects the progressive elimination of
uncertainty in the euro area. Similarly, as suggested by Abad and Chuliá (2013), unexpected
monetary policy announcements from the European Central Bank (ECB) increase
uncertainty and decrease the level of integration of European government bond markets
with the euro area. Thus, if monetary policy announcements surprise the markets and
generate uncertainty, this could weaken integration. To test this hypothesis, we include the
“surprise” or the unexpected component of the news announcements10 released by the
ECB.
Finally, with the aim of distinguishing regional factors from global factors, the fourth group
of variables is associated with the US. These variables are the return of the US stock market
(S&P500 Composite index), the three-month Treasury bill rate, the US stock return
volatility11 and the “surprise” or the unexpected component of the news announcements
released by the Federal Reserve (Fed). The hypotheses to be tested are (i) whether there is a
7
The relevant indexes are the ATX index for Austria, the BEL 20 index for Belgium, the CAC 40 index for France, the
PX index for the Czech Republic, the OMXC20 index for Denmark, the DAX 30 index for Germany, the ATHEX
Composite index for Greece, the BUX index for Hungary, the ISEQ index for Ireland, the FTSE MIB index for Italy, the
AEX index for the Netherlands, the WSE index for Poland, the PSI-20 for Portugal, the IBEX 35 for Spain, the
OMXS30 index for Sweden, and the FTSE 100 for the UK.
8
The Euribor is included in first differences because a unit root cannot be rejected.
9
To avoid the problem of so-called complete separation when estimating the binomial logit regression, we do not include
the volatility of European government bond markets as an explanatory variable.
10 An important common finding in the extant literature is that only the surprise component of monetary policy has a
significant effect on asset returns, whereas the effect of expected policy actions is statistically insignificant (see Bomfim,
2003, and Bernanke and Kuttner, 2005, among others).
11
The correlation between the US and the European stock return volatilities during our sample period is 0.9. With the
aim of avoiding the multicollinearity problem, we proceed as follows. First, we calculate the US stock return volatility as
the square root of the conditional variance estimated using an AR(1)-GARCH(1,1) model. Then, we remove the influence
of the European stock return volatility by running a regression of the US stock return volatility on European stock return
volatility. Finally we take the residuals of this regression as our proxy for the US stock return volatility.
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substitution effect between European and US assets similar to that between European asset
classes, (ii) whether higher volatility in international financial markets increases the level of
integration and, (iii) whether increasing uncertainty in the US (measured though monetary
policy surprises) leads to a decrease in the level of integration, as suggested by Abad and
Chuliá (2013).
To obtain a measure of the surprise in the Fed announcements we use the methodology
proposed by Kuttner (2001). For an event taking place on day d, the unexpected, or
“surprise” target rate change can be calculated as the change in the rate implied by the
current-month futures contract, scaled up by a factor related to the number of days in the
month affected by the change. In sum, we compute the unexpected target rate change or
the “surprise”, as
S [ D /( D d )] ( f d f d 1 )
(1)
where f d is the current-month futures rate at the end of the announcement day d and D is
the number of days in the month. Kuttner (2001) uses a scaled version of the one-day
change in the current-month federal funds future rate because in the US the futures
contract’s payoff depends on the monthly average federal funds rate, and the scaled factor
is included to reflect the number of days remaining in the month that are affected by the
change. This scaled factor is not required to obtain a measure of the surprise in the ECB
announcement and, following Bredin et al. (2007), we proxy surprises in ECB policy rates
using the one-day change in the three-month Euribor futures rate.12 The data for the
monetary policy related variables are provided by Bloomberg.
3. Dynamics of European government bond market integration: Cluster Analysis
Given the diversity of economic and financial structures across the EU economies, the fact
that not all the countries belong to the EMU and that some countries only became
members of the EU relatively recently, it is standard in the literature to divide European
countries into four groups: (1) EMU EU-15 central countries, (2) EMU EU-15 peripheral
countries, (3) Non-EMU new EU countries, and (4) non-EMU EU-15 countries. However,
the recent years of turmoil might have produced heterogeneity within groups or even
12
Bernoth and Von Hagen (2004) find that the three-month Euribor futures rate is an unbiased predictor of euro area
policy rate changes.
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homogeneity between countries in different groups in terms of their respective levels of
integration. To analyse this possibility, we carry out a hierarchical cluster analysis that
enables us to group countries that present similar characteristics across a set of variables.
Here, this set of variables refers exclusively to the coexceedances of each government bond
market with the euro area over time, i.e. its level of integration. The end result is a map
(dendrogram) that allows us to visualize the groups. In so doing, we are able to test
whether the cluster analysis (in terms of the level of integration) leads to the same
classification of countries as described above. As mentioned, from the introduction of the
common currency until the end of 2007, the bonds of the EMU countries were almost
perfect substitutes but this situation changed, first, with the financial crisis and,
subsequently, with the European sovereign debt crisis. For this reason, to determine
whether the cluster groups have been stable over the sample period, we perform the cluster
analysis for three sub-samples: the “tranquil period”, the financial crisis and the European
sovereign crisis.
Figure 1 shows that during the “tranquil period”, the central countries (Austria, Belgium,
France, Germany and the Netherlands) form a cluster, to which Italy is added. The
dendrogram also shows the similarity between the peripheral bond markets (Greece,
Ireland, Portugal and Spain), with the exception of Italy, and to which Denmark, Hungary
and Poland are added. Finally, the UK, Sweden and the Czech Republic form a separate
alignment.
The picture changes somewhat when we consider the financial crisis (Figure 2). As in the
“tranquil period”, the central countries form a cluster, to which Spain and Denmark are
now added.13 The Czech Republic and Poland, the new EU members, cluster together. The
similarities between Greece, Ireland and Portugal, the first peripheral economies to
collapse, can be clearly identified and they form a group together with Italy. The UK and
Sweden continue to be independent of the other countries, as now is Hungary.
Finally, Figure 3 shows that during the European sovereign debt crisis, as expected, the
central countries once more form a group (together with Denmark).14 Italy and Spain
cluster together, as do the new members of the EU together with Greece, Ireland and
Portugal. This result indicates that the peripheral bond markets are divided into two
It is not until the second quarter of 2008 that Spain went into recession (Ortega and Peñalosa, 2012).
As Ehrmann et al. (2011) and Söderström (2010) point out, Denmark’s exchange rate and monetary policy are pegged
so tightly to the euro and the ECB that the country’s bonds display a very high degree of integration with those of the
euro area.
13
14
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groups: those most affected by the European sovereign debt crisis (Greece, Ireland and
Portugal), whose levels of integration fall to levels similar to those of the new member
states; and Italy and Spain, which remain at higher levels of integration. Sweden and the
UK also form a separate alignment.
Overall, the results of the clustering analysis suggest that the level of integration of
European government bond markets with the euro area, measured in terms of
coexceedances, has changed over the three sub-samples under analysis. Although the
central bond markets cluster together and the UK and Sweden are independent throughout
the three sub-periods, the remaining government bond markets present a certain degree of
instability indicating that the effects of the crises have not been homogeneous across these
countries. As a consequence, opportunities for diversification have changed over the
sample period.
4. Determinants of European government bond market integration: Logistic
regression model
Our aim is to identify the underlying determinants of the dynamics of integration observed
and to determine whether their importance varies across countries and/or groups of
countries. A coexceedance is a variable equal to one when we record an extreme return in a
European government bond market and in the euro area simultaneously on a given day and
zero otherwise. As such, we can use the binomial logit model, a frequently adopted
approach for estimating the probabilities associated with events captured in a dichotomous
variable. Defining yt as being equal to one when there is a coexceedance on a given day and
zero otherwise, the probability of a coexceedance in the binomial logit model can be given
by
Pr(y t 1) exp(x 'tβ) /[1 exp(x 'tβ)]
(2)
where the vector x 't includes the explanatory variables mentioned above plus a constant
and β is a vector of coefficients. When βi is significant, then the variable x i affects the
probability of the occurrence of a coexceedance. The model is estimated using maximum
likelihood and goodness-of-fit is measured using McFadden’s (1974) pseudo-R2 approach.
We estimate the model separately for positive and negative coexceedances to allow the
factors to have different effects on each tail. As we are also interested in determining
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whether the effects of the factors differ during the financial and the European sovereign
debt crises, we include an intercept dummy as well as interaction dummies for all model
variables, where the dummy variable equals one during the sovereign debt crisis (from 1
January 2010 until the end of the sample period) and zero before. 15
Table 3 (Table 4) shows the parameter values when estimating the binomial logit model for
the negative (positive) coexceedance variable for each European government bond market
with the euro area. To test the substitution effect we include both money market and stock
market variables. Our results reveal a substitution effect primarily between bonds and
money market instruments. Specifically, the likelihood of observing coexceedances is
negatively related to the Euribor, which indicates that increasing interest rates are likely to
induce flight-to-quality episodes, and thus, diminish integration. This might be because
money market instruments present a lower degree of risk than bonds and this is especially
important in periods of turmoil when investors are interested in safe assets. Interestingly, in
the case of top-tail coexceedances, the substitution effect was recorded during the
sovereign debt crisis, while in the case of bottom-tail coexceedances, the substitution effect
took place during the financial crisis. As for the stock market, evidence in favour of a
substitution effect between stock and bond markets is scarce and heterogeneous.
In general, our results confirm the hypothesis that integration increases in highly volatile
periods in the regional market. The likelihood of positive coexceedances increases during
both crises while, in the case of negative coexceedances, the likelihood increases only
during the sovereign debt crisis. As for differences across countries, the central bond
markets are those that show most evidence in favour of high-frequency propagation of
shocks in a volatile European environment. In contrast, the results from the new members’
bond markets fail to support this hypothesis.
An examination of the impact of unexpected news announcements released by the ECB
shows that they only appear to be useful in explaining negative coexceedances in the case
of central and non EMU EU-15 bond markets during the sovereign debt crisis, and in the
case of Greece, Italy and the UK during the financial crisis. In line with Abad and Chuliá
(2013), this result suggests that unexpected news releases from the ECB increase
uncertainty and decrease the level of integration of these bond markets with the euro area.
15 As the number of coexceedances during the tranquil period is almost zero, the binomial logit regression analysis is
carried out only during the crisis periods.
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In addition, we examine whether some fraction of the coexceedances of each bond market
with the euro area can be explained by the explanatory variables associated with the US, i.e.
whether global factors have an effect on the integration of European government bond
markets.16 Our results do not show a substitution effect between the US and European
assets considered; however, as the US stock market becomes more volatile, the more likely
we are to observe a rise in the level of integration of European government bond markets.
As in the case of regional volatility, there is no evidence of this effect among the new
members. Interestingly, in the case of top-tail coexceedances, the volatility effect is
recorded during the financial crisis while in the case of bottom-tail coexceedances, it is
recorded during the sovereign debt crisis but in fewer bond markets. Finally, the regression
coefficients for the monetary policy surprises announced by the Fed are insignificant
during both the financial and the sovereign debt crises and for both bottom- and top-tail
coexceedances.
Finally, our analysis of the factors associated with the integration of European government
bond markets only reveals differences between new members and the EU-15 members in
terms of the impact of unexpected news announcements from the ECB and of both
European and US volatility.
5. Conclusions
Using the coexceedance measure proposed by Bae et al. (2003), we have analysed the
degree of integration of European government bond markets with the euro area. This
approach has allowed us to adopt an intuitive measure of integration: the higher the
number of coexceedances of each bond market with the euro area, the higher the degree of
integration. In a first step, we carried out a hierarchical cluster analysis that allowed us to
analyse the way in which the bond markets group over the sample period (comprising a
tranquil period, the financial crisis and the sovereign debt crisis) in terms of the degree of
integration. In a second step, we have used a binomial logistic regression model to
determine the factors associated with an increase (decrease) in the probability of observing
a coexceedance. Specifically, we were interested in testing whether (i) there is a substitution
effect between equities, money market instruments and bonds, (ii) the propagation of
shocks is more likely in a highly volatile environment, (iii) monetary policy surprises
16
Owing to timing conventions (European markets close before their US counterpart), US explanatory variables enter the
model lagged one period. We interpret these results as evidence of the predictability of coexceedances.
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announced by the ECB decrease the level of integration of European government bond
markets, and (iv) European integration is also driven by international factors.
We report evidence that the degree of integration of European government bond markets
has changed over the sample period: first, during the financial crisis and, subsequently,
during the European sovereign debt crisis. Moreover, the effects of these crises have not
been the same across all the bond markets, to the extent that the traditional groupings of
markets on the basis of the level of integration vary across the three sub-samples. In the
case of the factors associated with the likelihood of the occurrence of coexceedances, we
obtain a number of interesting results. For example, our findings point to a substitution
effect between bonds and European money market instruments, but not between bond
and stock markets (in either the US or Europe). As expected, in turbulent times the
substitution effect involves the least risky asset. In addition, we find evidence indicating
that the greater the volatility in European and US financial markets, the more likely we are
to observe the propagation of shocks in both tails. Finally, our results show that
unexpected news announcements from the ECB increase uncertainty and weaken the
degree of integration of European government bond markets.
Our results should enable market participants to make effective investment decisions, given
that they need to have an understanding of the way in which extreme shocks propagate
across European government bond markets. Additionally, our findings should be of use to
policymakers as they strive to understand the effects of their monetary policy decisions on
bond markets in times of extreme shocks.
Acknowledgements
This work has been funded by the Spanish Ministry of Economy and Competitiveness
(ECO2011-23959 and ECO2012-35584).
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Abad, P., Chuliá, H., and M. Gómez-Puig. EMU and European government bond market
integration. Journal of Banking and Finance, 2010, 34, 2851–2860.
Bae, K.-H., Karolyi, G.A. and R.M. Stulz. A new approach to measuring financial
contagion. Review of Financial Studies, 2003, 16 (3), 717–763.
Baur, D. and N. Schulze. Coexceedances in Financial Markets - A Quantile Regression
Analysis of Contagion. Emerging Markets Review, 2005, 6(1), 21-43.
Beber, A., Brandt, M. W. and K.A. Kavajecz. Flight-to-Quality or Flight-to-Liquidity?
Evidence from the Euro-Area Bond Market. Review of Financial Studies, 2009,
22(3), 925.957.
Bernanke, B.S. and Kuttner, K.N. What explains the stock market’s reaction to Federal
Reserve policy? Journal of Finance, 2005, 60 (3), 1221–1257.
Bernoth, K. and J. Von Hagen. Euribor futures market: efficiency and the impact of ECB
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Bomfim, A. N. Pre-announcement effects, news effects, and volatility: Monetary policy and
the stock market. Journal of Banking & Finance, 2003, 27(1), 133-151.
Bredin, D., Hyde, S., Nitzsche, D. and G. O’Reilly. European Monetary Policy Surprises:
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Brunnermeier, M. K., and L. H. Pedersen. Market liquidity and funding liquidity. Review of
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Caballero, R.J. and A. Krishnamurthy. Collective risk management in a flight to quality
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Cappiello, L., Gerard, B., Kadarenja, A. and S. Mangenelli, S. Financial Integration of New
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Cassola M. and Morana, C. Euro money market spreads during the 2007 – financial crisis.
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Christiansen, C., Volatility-spillover effects in European bond markets. European Financial
Management, 2007, 13(5), 923-948.
Christiansen, C. and Ranaldo, A. Extreme Coexceedances in New EU Member States’
Stock Markets. Journal of Banking and Finance, 2009, 33(6), 1048-1057.
Christiansen, C. Integration of European Bond Markets. Journal of Banking and Finance,
2014, 42, 191-198.
Dungey, M. and Martin, V. Unravelling Financial Market Linkages During Crises. Journal
of Applied Econometrics, 2007, 22(1), 89-119.
Ehrmann, M., Fratzscher, M., Gürkaynak, R. S. and Swanson, E. T. Convergence and
anchoring of yield curves in the euro area. The Review of Economics and Statistics,
2011, 93(1), 350-364.
Geyer, A., Kossmeier, S. and S. Pichler. Measuring systematic risk in EMU government
yield spreads. Review of Finance, 2004, 8, 171–197.
Gómez-Puig, M. The immediate effect of monetary union over EU-15’s sovereign debt
yield spreads. Applied Economics, 2009a, 41, 929–939.
Gómez-Puig, M. Systemic and idiosyncratic risk in EU-15 sovereign yield spreads after
seven years of Monetary Union. European Financial Management, 2009b, 15, 971–
1000.
Kim, S-J., Lucey, B. and E. Wu. Dynamics of bond market integration between established
and accession European Union countries. Journal of International Financial
Markets, Institutions and Money, 2006, 16(1), 41-56.
Kuttner, K. Monetary policy surprises and interest rates: evidence from the fed funds
futures market. Journal of Monetary Economics, 2001, 47(3), 523-544.
Manganelli, S. and Wolswijk, G. What drives spreads in the euro area government bond
market? Economic Policy, 2009, 24(4), 191–240.
McFadden, P. The Measurement of Urban Travel Demand. Journal of Public Economics,
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Ortega, E. and Peñalosa, J. The Spanish economic crisis: key factors and growth challenges
in the euro area. BDE occasional paper nº. 1201, BDE, 2012.
Pagano, M., and E.L. von Thadden. The European bond markets under EMU. Oxford
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Söderström, U. Re-Evaluating Swedish Membership in the EMU: Evidence from an
Estimated Model. In Alberto Alesina and Francesco Giavazzi (Eds.), Europe and
the Euro. Chicago: University of Chicago Press, 2010.
Von Hagen, J., Schuknecht, L. and Wolswijk, G. Government bond risk premiums in the
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6. Tables
Table 1. Coexceedances: Relative Frequency
Coexceedances
Negative coexceedances
Positive coexceedances
Entire Sample Sample Sample Entire Sample Sample Sample Entire Sample Sample Sample
sample
A
B
C
sample
A
B
C
sample
A
B
C
Panel a) EMU EU-15 Central
Austria
0.068 0.025 0.116 0.066 0.035 0.013 0.059 0.034 0.033 0.012 0.057 0.031
Belgium
0.074 0.028 0.140 0.064 0.037 0.015 0.065 0.035 0.037 0.013 0.075 0.029
France
0.068 0.027 0.115 0.067 0.035 0.015 0.056 0.036 0.033 0.012 0.059 0.030
Germany
0.060 0.024 0.108 0.054 0.030 0.015 0.048 0.028 0.029 0.009 0.061 0.022
Netherlands
0.066 0.030 0.118 0.057 0.034 0.015 0.057 0.032 0.031 0.015 0.061 0.023
Panel b) EMU EU-15 Peripheral
Greece
0.027 0.004 0.062 0.020 0.009 0.000 0.024 0.006 0.014 0.004 0.038 0.006
Ireland
0.029 0.006 0.064 0.023 0.013 0.004 0.026 0.011 0.014 0.001 0.037 0.008
Italy
0.050 0.027 0.081 0.046 0.023 0.015 0.040 0.018 0.026 0.012 0.041 0.025
Portugal
0.025 0.001 0.045 0.029 0.012 0.001 0.024 0.012 0.011 0.000 0.021 0.013
Spain
0.044 0.006 0.086 0.043 0.020 0.006 0.040 0.018 0.023 0.000 0.046 0.024
Panel c) non-EMU new EU
Czech Republic 0.020 0.007 0.035 0.019 0.005 0.003 0.006 0.005 0.007 0.004 0.006 0.010
Hungary
0.024 0.001 0.051 0.023 0.006 0.001 0.008 0.007 0.005 0.000 0.003 0.009
Poland
0.021 0.004 0.035 0.022 0.006 0.004 0.005 0.007 0.005 0.000 0.005 0.008
Panel d) non-EMU EU-15
Denmark
0.044 0.001 0.070 0.055 0.023 0.001 0.035 0.029 0.020 0.000 0.035 0.023
Sweden
0.028 0.007 0.040 0.035 0.013 0.004 0.019 0.016 0.010 0.003 0.011 0.014
UK
0.033 0.007 0.067 0.029 0.016 0.001 0.037 0.013 0.014 0.006 0.026 0.012
Note: Sample A refers to the “tranquil period” extending form 1 January 2005 to 6 August 2007. Sample B refers to the financial crisis
period extending from 7 August 2007 to 31 December 2009. Sample C refers to the European sovereign debt crisis extending from 1
January 2010 to 15 December 2013.
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Table 2. ANOVA test of mean equality
Negative
Positive
Coexceedances
coexceedances
coexceedances
B–C
A–B–C
B–C
A–B–C
B–C
A–B–C
samples
samples
samples
samples
samples
samples
Panel a) EMU EU-15 Central
Austria
12.728*
22.790*
5.854*
10.296*
6.859*
11.700*
(0.000)
(0.000)
(0.016)
(0.000)
(0.009)
(0.000)
Belgium
27.187*
33.185*
8.137*
11.982*
18.595*
20.307*
(0.000)
(0.000)
(0.004)
(0.000)
(0.000)
(0.000)
France
11.454*
21.164*
3.689*
8.223*
8.270*
12.608*
(0.001)
(0.000)
(0.055)
(0.000)
(0.004)
(0.000)
Germany
17.267*
22.585*
4.380*
6.275*
16.185*
18.057*
(0.000)
(0.000)
(0.037)
(0.002)
(0.000)
(0.000)
Netherlands 19.594*
23.019*
6.270*
9.252*
15.124*
14.069*
(0.000)
(0.000)
(0.012)
(0.000)
(0.000)
(0.000)
Panel b) EMU EU-15 Peripheral
Greece
19.670*
23.569*
10.226*
11.974*
23.335*
18.783*
(0.000)
(0.000)
(0.001)
(0.000)
(0.000)
(0.000)
Ireland
17.311*
20.549*
5.344*
5.585*
17.876*
18.151*
(0.000)
(0.000)
(0.021)
(0.004)
(0.000)
(0.000)
Italy
8.917*
11.111*
6.912*
5.366*
3.356*
6.282*
(0.003)
(0.000)
(0.009)
(0.005)
(0.067)
(0.002)
Portugal
2.763*
13.775*
3.649*
7.332*
1.649
6.917*
(0.097)
(0.000)
(0.056)
(0.001)
(0.199)
(0.001)
Spain
13.222*
25.812*
7.729*
9.561*
5.956*
16.419*
(0.000)
(0.000)
(0.006)
(0.000)
(0.015)
(0.000)
Panel c) non-EMU new EU
Czech
Republic
3.857*
6.866*
0.166
0.480
0.519
0.953
(0.05)
(0.001)
(0.684)
(0.619)
(0.471)
(0.386)
Hungary
9.182*
17.873*
0.074
1.628
1.825
3.713*
(0.003)
(0.000)
(0.786)
(0.197)
(0.177)
(0.025)
Poland
2.384
8.338*
0.265
0.306
0.529
2.781*
(0.123)
(0.000)
(0.607)
(0.736)
(0.467)
(0.062)
Panel d) non-EMU EU-15
Denmark
1.478
21.863*
0.447
9.613*
1.990
11.700*
(0.224)
(0.000)
(0.504)
(0.000)
(0.159)
(0.000)
Sweden
0.259
7.631*
0.300
2.618*
0.186
2.687*
(0.611)
(0.001)
(0.584)
(0.073)
(0.666)
(0.068)
UK
13.478*
18.776*
10.637*
12.995*
4.499*
5.254*
(0.000)
(0.000)
(0.001)
(0.000)
(0.034)
(0.005)
Note: F-test denotes the ANOVA test with the null hypothesis that the number of coexceedances is equal
in the A, B and C (B and C) sub-samples (see note to Table 1). * indicates that the null hypothesis is
rejected.
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Table 3. Parameter estimates from the binomial logit model for the positive coexceedance variable
tS , EA
tS,1US
Research Institute of Applied Economics
Working Paper 2014/24 22/26
FED
EA
Constant SR ECB
__________________________________________________________________________________
SR
R
RtUS
S tEA
S tUS
S tC
t
t
t
1
1
Austria
Belgium
France
Germany
Netherlands
Greece
Ireland
Italy
Portugal
Spain
Czech
Hungary
Poland
Denmark
Sweden
UK
-3.484
-3.11
-3.433
-3.545
-3.507
-3.778
-3.675
-3.83
-3.976
-5.137
-6.502
-6.652
-7.268
-4.029
-5.588
-4.368
Dt
Austria
Belgium
France
Germany
Netherlands
Greece
Ireland
Italy
Portugal
Spain
Czech
Hungary
Poland
Denmark
Sweden
UK
-1.022*
-1.373*
-1.005*
-1.365*
-1.416*
-2.663*
-2.451*
-1.174*
-0.525
-0.48
0.196
0.815
1.395
-0.939*
-0.196
-2.056*
-0.076
0.062
-0.085
-0.088
-0.088
-0.02
-0.097
0.129
-0.119
-0.199
0.036
-0.045
0.077
-0.139
-0.032
0.116
-0.003
0.103*
-0.013
-0.039
-0.043
0.031
0.043
0.017
0.004
0.041
-0.300
-0.294
-0.527
0.025
-0.320
0.075
Dt SRtECB Dt SRtFED
0.157
-0.128
0.155
0.077
0.081
0.025
0.333
-0.224
-0.016
0.176
0.203
0.091
-0.053
0.144
0.012
-0.182
0.567
0.511
-0.108
-0.124
-0.012
0.322
0.034
0.742
0.732
1.048
0.254
-0.377
0.175
-0.227
-0.26
-0.656
7.522
3.869
4.000
7.579
3.107
-7.911
-4.403
6.07
12.618
13.056
-22.375
-8.328
-1.153
1.668
1.855
7.212
Dt RtEA
-38.793*
-44.952*
-39.111*
-33.049*
-33.237*
-44.871
-45.991
-41.147*
-45.137*
-41.294
-46.808
-79.073*
-61.121
-38.389*
-55.88*
5.802
2.120
0.125
0.243
-0.37
-0.208
2.871*
2.407
-0.791
-0.622
1.298
-10.872*
0.249
-0.659
1.725
2.619
1.170
-46.265*
-12.192
-17.347
-22.149
-1.889
-23.204*
-34.192*
-27.688
-29.866
5.023
7.741
13.016
-7.056
3.145
-32.354
-47.943
-5.235
-12.732*
-7.597
-9.085
-7.754
-5.855
-8.491
-4.484
-8.480
7.313
43.898*
-26.528
32.969
-2.727
-17.263
-17.913*
21.06*
810.78*
-13.159
554.851
-5.995
847.892*
3.493 1014.349*
-18.832 947.572*
13.049
520.169
-4.936
-15.342
17.249 873.121*
13.114 1119.652*
-43.617* 1158.995*
0.342
71.679
-18.746 -336.184
30.414 1793.26*
-36.906*
364.11
34.43
900.071
22.291
393.296
EA
C
Dt RtUS
Dt S tUS
Dt tS , EA
1 Dt S t
1 Dt S t
4.363
19.99
13.346
13.503
14.904
66.485*
41.528
18.486
13.621
14.674
80.486*
33.857
9.72
10.679
17.197
29.114
-4.575
3.745
2.523 3248.724*
-30.219
8.704
45.721 3119.28*
56.261 11.414 -63.701 2535.65*
23.8
-0.247
-61.99
2065.85
-40.634
-5.41
6.098
2410.61*
51.865* 0.893
14.446
215.806
105.287* 15.467 -24.338 2250.288
3.419 150.926* 1874.827
-7.773
25.836
47.78
1185.944
-42.704
8.6
106.417* 2943.911*
16.216 -52.293 93.514* 1252.511
84.768* 55.554 71.306 -5450.643
96.456* 1.038
7.412 -4509.754
-29.731 -3.034 -15.412 2646.257*
47.745 11.483 -93.561* 3756.226*
57.882
12.22
4957.798*
-
1765.034*
1874.804*
1542.855*
2298.313*
1808.897*
1356.211
342.036
2030.891*
2777.628*
2368.994*
360.901
4300.496
880.664
2270.556*
2993.231*
2216.545*
Dt tS,1US
2520.22
2152.571
1327.275
218.11
1445.982
-4003.923
294.287
631.129
-1433.581
883.659
1848.029
-9956.382
-4288.565
400.96
2389.205
3541.887
MF R2
0.143
0.134
0.123
0.182
0.178
0.172
0.174
0.158
0.199
0.140
0.289
0.339
0.311
0.195
0.203
0.235
EA
and RtUS
Note: * indicates significance at the 10% level. SRtECB and SRtFED
1 refer to monetary policy surprises announced by the ECB and the Fed, respectively; Rt
1 refer to the 3C
EA
US
month interbank interest rate (Euribor) and the 3-month Treasury bill rate, respectively; St , St 1 and S t refer to the Eurostoxx50 index returns, the S&P500 index returns and
the stock index returns of each country, respectively; and tS , EA and tS,1US refer to the volatility of the Eurostoxx50 index returns and the S&P500 index returns, respectively.
Volatility series have been multiplied by 100. Dt refers to a dummy variable that equals one during the sovereign debt crisis (from 1 January 2010 until the end of the sample
period) and zero before. MF R2 refers to McFadden’s pseudo-R2.
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Table 4. Parameter estimates from the binomial logit model for the negative coexceedance variable
Research Institute of Applied Economics
Working Paper 2014/24 23/26
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Austria
Belgium
France
Germany
Netherlands
Greece
Ireland
Italy
Portugal
Spain
Czech
Hungary
Poland
Denmark
Sweden
UK
Constant
-3.084
-3.085
-3.182
-3.393
-3.121
-4.521
-4.672
-3.79
-3.628
-4.083
-5.914
-6.136
-8.858
-3.66
-5.09
-3.844
Dt
Austria
Belgium
France
Germany
Netherlands
Greece
Ireland
Italy
Portugal
Spain
Czech
Hungary
Poland
Denmark
Sweden
UK
Note: See note to Table 3.
-0.894*
-0.939*
-0.904*
-0.938*
-0.917*
-1.862*
-0.018
-0.802
-0.774
-0.968
-0.096
0.21
3.244
-0.61
0.784
-1.451*
SRtECB
SRtFED
RtEA
-0.124
-0.111
-0.053
-0.062
-0.052
-0.209*
-0.11
-0.159*
-0.087
-0.113
0.011
-0.155
-0.061
-0.094
-0.14
-0.259*
-0.394
-0.423
-0.393
-0.422
-0.371
-0.425
-0.481
-0.365
-0.423
-0.556
-0.329
-0.253
-0.334
-0.453
-0.512
-0.394
-6.596
-11.658
-8.643
-14.215
-11.025
-31.563*
-25.906*
-15.835
-16.191
-31.479*
-35.757*
-22.414
-82.38*
-22.89*
-12.025
-23.485*
Dt SRtECB Dt SRtFED
-0.208
-0.186
-0.254*
-0.309*
-0.283*
0.216
0.028
-0.116
-0.230
0.024
-0.14
-0.252
-0.557
-0.28*
-0.298*
0.189
0.447
0.438
0.448
0.418
0.314
0.504
0.261
0.32
0.395
0.270
-0.292
0.276
0.041
0.456
0.491
0.254
Dt RtEA
17.2
5.927
1.7
22.756
17.231
58.405
70.504*
12.557
18.596
83.201*
94.692*
20.755
126.500
27.28
28.308
62.404*
RtUS
1
StEA
-1.985 34.327*
-1.897 -2.126
-2.715 35.065
-2.185 30.034
-2.576 19.237
-3.672 16.319
2.491
9.673
-3.304* -9.351
-1.95
8.553
2.09
8.161
-6.202* 6.496
-5.03* -24.365
-0.06
-3.592
0.855 37.108*
1.532 31.498
-3.904* 20.985
StUS
1
1.182
3.429
1.652
4.589
-1.911
17.532
3.969
5.595
3.744
4.173
3.320
16.805
15.711
-1.864
-13.326
4.693
S tC
tS , EA
-0.168
47.059*
2.574
0.412
16.425
-9.038
42.625*
30.333
18.325
28.197
-7.652
-19.182
-20.872
-14.132
-5.863
148.338
45.759
99.702
123.937
2.538
331.598
269.642
463.947
225.412
-389.348
-335.709
239.952
-1560.019
-167.627
761.85
203.992
EA
C
Dt RtUS
Dt S tUS
Dt tS , EA
1 Dt S t
1 Dt S t
10.15
15.645
13.907
23.149
15.966
-40.569
-17.668
-0.376
4.380
-18.564
-20.25
-16.063
-52.125
10.524
-5.909
45.785*
-22.483
30.96
-120.887
-53.961
-32.644
-30.744
-31.127
8.334
-34.024
14.655
-88.247*
-9.85
-18.072
-25.574
-40.936
-21.286
-15.011 13.479 2541.701*
-1.146 -71.938* 2891.23*
-0.317 104.015 2868.618*
-6.468 72.571 2376.541*
5.333
38.815 2348.179*
-23.771 17.472
4534.3*
29.411 -38.898 351.286
4.032 -67.069 977.221
-6.053 -32.288 444.564
-15.778 -81.324* 2975.186*
30.086 -2.505
-811.582
-43.29 -13.388 1230.489
22.210 -19.104 -4218.89
12.619 56.543* 2758.365*
30.492
53.05
-803.114
-16.234 79.834 2029.392
tS,1US
-157.705
720.765
-184.228
475.328
-135.368
-194.819
-465.153
520.441
283.695
-390.693
1410.031
-42.665
-3268.738
586.471
2602.408*
73.573
Dt tS,1US
4336.641*
2183.815
2705.561
5020.625*
4440.557*
3213.252
2515.842
-71.779
416.436
4476.486
-3528.975
1150.414
-2667.215
3213.08
-467.842
5809.845*
MF R2
0.096
0.103
0.100
0.123
0.106
0.183
0.163
0.128
0.107
0.105
0.176
0.230
0.432
0.104
0.150
0.158
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Institut de Recerca en Economia Aplicada Regional i Pública
Document de Treball 2014/24
24/26
Research Institute of Applied Economics
Working Paper 2014/24 24/26
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7. Figures
Figure 1: Hierarchical Cluster Analysis (“Tranquil” period: 1 January 2005 to 6 August
2007)
3.46
2.31
1.15
0.00
U
A
R
ST
.
L
S
D
M
IN
ND
CE ND
NY A LY REP
RY GA
RK
CE
N
A
IU
N
A
A
A
A
U
LA
T
A
EE
G
A
G
M
I
M
L
H
SP
O
T
L
EL
R
R
N
R
R
C
N
P
R
E
F
G
U
E
IR
B
GE
H
ZE
DE
H
PO
C
T
NE
E
TH
IA
K
U
SW
EN
ED
Note: The dendrogram is based on the single amalgamation method with a Euclidean distance measure.
Figure 2: Hierarchical Cluster Analysis (Financial crisis: 7 August 2007 to 31 December
2009)
6.16
4.11
2.05
0.00
U
A
R
ST
IA
TH
L
D
P.
ND RY DEN
DS
LY
RK ECE
NY A I N I UM
N
GA
N
A
RE L A
A
A
A
A
U
E
P
E
T
A
L
G
G
M
I
M
S
T
L
R
E
N
R
PO UN
CH
EL
G
R
SW
E
I
ER GER
E
B
O
D
Z
H
H
P
C
T
NE
A
FR
E
N
CE
U
K
Note: The dendrogram is based on the single amalgamation method with a Euclidean distance measure.
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Institut de Recerca en Economia Aplicada Regional i Pública
Document de Treball 2014/24
25/26
Research Institute of Applied Economics
Working Paper 2014/24 25/26
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Figure 3: Hierarchical Cluster Analysis (European Sovereign debt crisis: 1 January 2010 to
15 December 2013)
5.74
3.83
1.91
0.00
U
A
ST
R
IA
A
FR
N
L
S
D
P.
D
E
M
NY N D
RY AN
N
GA EC
RE
IU
A
A
U
L
A
E
G
LA
G
M
L
H
T
O
L
E
R
N
R
C
N
P
R
G
U
ER
IR
BE ZE
DE
GE
H
H
PO
C
T
E
N
E
TH
CE
M
RK
A
U
K
SW
EN
LY A I N
ED I T A
SP
Note: The dendrogram is based on the single amalgamation method with a Euclidean distance measure.
I nst it ut de Recerca en Econom ia Aplicada Regional i Pública
Research I nst it ut e of Applied Econom ics
Docum ent de Treball 2014/ 17, pàg. 5
Working Paper 2014/ 17, pag. 5