Mohitajm
diff --git a/‎docs/sphinx/source/whatsnew/v0.10.2.rst
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diff --git a/‎pvlib/iam.py
Lines changed: 48 additions & 12 deletions b/‎pvlib/iam.py
Lines changed: 48 additions & 12 deletions
@@ -31,6 +31,8 @@ Testing
 
 Documentation
 ~~~~~~~~~~~~~
+* Added docstring detail for :py:func:`pvlib.iam.schlick_diffuse`.
+  (:issue:`1811`, :pull:`1812`)
 * Removed Stickler-CI integration as the service has ceased June 2023.
   (:issue:`1722`, :pull:`1723`)
 
 
@@ -800,7 +800,7 @@ def schlick(aoi):
 
     In PV contexts, the Schlick approximation has been used as an analytically
     integrable alternative to the Fresnel equations for estimating IAM
-    for diffuse irradiance [2]_.
+    for diffuse irradiance [2]_ (see :py:func:`schlick_diffuse`).
 
     Parameters
     ----------
@@ -813,6 +813,10 @@ def schlick(aoi):
     iam : numeric
         The incident angle modifier.
 
+    See Also
+    --------
+    pvlib.iam.schlick_diffuse
+
     References
     ----------
     .. [1] Schlick, C. An inexpensive BRDF model for physically-based
@@ -822,10 +826,6 @@ def schlick(aoi):
        for Diffuse radiation on Inclined photovoltaic Surfaces (FEDIS)",
        Renewable and Sustainable Energy Reviews, vol. 161, 112362. June 2022.
        :doi:`10.1016/j.rser.2022.112362`
-
-    See Also
-    --------
-    pvlib.iam.schlick_diffuse
     """
     iam = 1 - (1 - cosd(aoi)) ** 5
     iam = np.where(np.abs(aoi) >= 90.0, 0.0, iam)
@@ -845,9 +845,20 @@ def schlick_diffuse(surface_tilt):
     ground-reflected irradiance on a tilted surface using the Schlick
     incident angle model.
 
-    The diffuse iam values are calculated using an analytical integration
-    of the Schlick equation [1]_ over the portion of an isotropic sky and
-    isotropic foreground that is visible from the tilted surface [2]_.
+    The Schlick equation (or "Schlick's approximation") [1]_ is an
+    approximation to the Fresnel reflection factor which can be recast as
+    a simple photovoltaic IAM model like so:
+
+    .. math::
+
+        IAM = 1 - (1 - \cos(aoi))^5
+
+    Unlike the Fresnel reflection factor itself, Schlick's approximation can
+    be integrated analytically to derive a closed-form equation for diffuse
+    IAM factors for the portions of the sky and ground visible
+    from a tilted surface if isotropic distributions are assumed.  
+    This function implements the integration of the
+    Schlick approximation provided by Xie et al. [2]_.
 
     Parameters
     ----------
@@ -863,6 +874,35 @@ def schlick_diffuse(surface_tilt):
     iam_ground : numeric
         The incident angle modifier for ground-reflected diffuse.
 
+    See Also
+    --------
+    pvlib.iam.schlick
+
+    Notes
+    -----
+    The analytical integration of the Schlick approximation was derived
+    as part of the FEDIS diffuse IAM model [2]_.  Compared with the model
+    implemented in this function, the FEDIS model includes an additional term
+    to account for reflection off a pyranometer's glass dome.  Because that
+    reflection should already be accounted for in the instrument's calibration,
+    the pvlib authors believe it is inappropriate to account for pyranometer
+    reflection again in an IAM model.  Thus, this function omits that term and
+    implements only the integrated Schlick approximation.
+
+    Note also that the output of this function (which is an exact integration)
+    can be compared with the output of :py:func:`marion_diffuse` which numerically
+    integrates the Schlick approximation:
+
+    .. code::
+
+        >>> pvlib.iam.marion_diffuse('schlick', surface_tilt=20)
+        {'sky': 0.9625000227247358,
+         'horizon': 0.7688174948510073,
+         'ground': 0.6267861879241405}
+
+        >>> pvlib.iam.schlick_diffuse(surface_tilt=20)
+        (0.9624993421569652, 0.6269387554469255)
+
     References
     ----------
     .. [1] Schlick, C. An inexpensive BRDF model for physically-based
@@ -872,10 +912,6 @@ def schlick_diffuse(surface_tilt):
        for Diffuse radiation on Inclined photovoltaic Surfaces (FEDIS)",
        Renewable and Sustainable Energy Reviews, vol. 161, 112362. June 2022.
        :doi:`10.1016/j.rser.2022.112362`
-
-    See Also
-    --------
-    pvlib.iam.schlick
     """
     # these calculations are as in [2]_, but with the refractive index
     # weighting coefficient w set to 1.0 (so it is omitted)