[go: up one dir, main page]

Banchoff et al., 1994 - Google Patents

On the geometry of piecewise circular curves

Banchoff et al., 1994

View PDF
Document ID
2995809996310306956
Author
Banchoff T
Giblin P
Publication year
Publication venue
The American Mathematical Monthly

External Links

Snippet

In this article we would like to promote a class of plane cuiVes that have a number of special and attractive properties, the piecewise circular cuiVes, or PC cuiVes.(We feel constrained to point out that the term has nothing to do with Personal Computers, Privy Councils, or …
Continue reading at www-fourier.ujf-grenoble.fr (PDF) (other versions)

Similar Documents

Publication Publication Date Title
Banchoff et al. On the geometry of piecewise circular curves
Poritsky The Billard Ball Problem on a Table With a Convex Boundary--An Illustrative Dynamical Problem
Krivoshapko et al. Encyclopedia of analytical surfaces
Conley On the ultimate behavior of orbits with respect to an unstable critical point I. Oscillating, asymptotic, and capture orbits
Moffatt The degree of knottedness of tangled vortex lines
Rosenfeld Axial representations of shape
Arnold Topological invariants of plane curves and caustics
Chandru et al. On the geometry of Dupin cyclides
Melzak Invitation to geometry
Prasolov Intuitive topology
Besicovitch The kakeya problem
Beardon The dynamics of contractions
Floyd et al. The space of incompressible surfaces in a 2-bridge link complement
Adriaenssens et al. Advances in architectural geometry 2016
Goldberg Polyhedral linkages
Little Third order nondegenerate homotopies of space curves
Gorini The Facts on File geometry handbook
Rodrigues Costa et al. Nowhere vanishing torsion closed curves always hide twice
Hansen Shadows of the circle: conic sections, optimal figures and non-euclidean geometry
Mezić et al. Regular and chaotic particle motion near a helical vortex filament
Wegner Floating bodies of equilibrium II
Banchoff et al. The Gauss map of polyhedral vertex stars
Lagarias et al. Convexity and the average curvature of plane curves
Berestovskij et al. Geometry IV: non-regular Riemannian geometry
LEMAIRE EXPOSITORY PAPER From Delaunay to the Hopf problem: on bubbles and curvature