create/src/Mod/Part/App/GeometrySurfacePy.xml

<?xml version="1.0" encoding="UTF-8"?>
<GenerateModel xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:noNamespaceSchemaLocation="generateMetaModel_Module.xsd">
	<PythonExport
		Father="GeometryPy"
		Name="GeometrySurfacePy"
        PythonName="Part.GeometrySurface"
		Twin="GeomSurface"
		TwinPointer="GeomSurface"
		Include="Mod/Part/App/Geometry.h"
		Namespace="Part"
		FatherInclude="Mod/Part/App/GeometryPy.h"
		FatherNamespace="Part"
		Constructor="true">
		<Documentation>
			<Author Licence="LGPL" Name="Werner Mayer" EMail="wmayer@users.sourceforge.net" />
			<UserDocu>
				The abstract class GeometrySurface is the root class of all surface objects.
			</UserDocu>
		</Documentation>
		<Methode Name="toShape" Const="true">
			<Documentation>
				<UserDocu>Return the shape for the geometry.</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="value" Const="true">
			<Documentation>
                <UserDocu>value(u,v) -> Point
Computes the point of parameter (u,v) on this surface</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="tangent" Const="true">
			<Documentation>
                <UserDocu>tangent(u,v) -> (Vector,Vector)
Computes the tangent of parameter (u,v) on this geometry</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="normal" Const="true">
            <Documentation>
                <UserDocu>normal(u,v) -> Vector
Computes the normal of parameter (u,v) on this geometry</UserDocu>
            </Documentation>
        </Methode>
        <Methode Name="isUmbillic" Const="true">
            <Documentation>
                <UserDocu>isUmbillic(u,v) -> bool
Check if the geometry on parameter is an umbillic point,
i.e. maximum and minimum curvature are equal.</UserDocu>
            </Documentation>
        </Methode>
        <Methode Name="curvature" Const="true">
            <Documentation>
                <UserDocu>curvature(u,v,type) -> float
The value of type must be one of this: Max, Min, Mean or Gauss
Computes the curvature of parameter (u,v) on this geometry</UserDocu>
            </Documentation>
        </Methode>
        <Methode Name="curvatureDirections" Const="true">
            <Documentation>
                <UserDocu>curvatureDirections(u,v) -> (Vector,Vector)
Computes the directions of maximum and minimum curvature
of parameter (u,v) on this geometry.
The first vector corresponds to the maximum curvature,
the second vector corresponds to the minimum curvature.
</UserDocu>
            </Documentation>
        </Methode>
        <Methode Name="bounds" Const="true">
			<Documentation>
				<UserDocu>
					Returns the parametric bounds (U1, U2, V1, V2) of this trimmed surface.
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="isPlanar" Const="true">
            <Documentation>
                <UserDocu>
isPlanar([float]) -> Bool
Checks if the surface is planar within a certain tolerance.
                </UserDocu>
            </Documentation>
        </Methode>
        <Attribute Name="Continuity" ReadOnly="true">
			<Documentation>
				<UserDocu>
					Returns the global continuity of the surface.
				</UserDocu>
			</Documentation>
			<Parameter Name="Continuity" Type="String"/>
		</Attribute>
		<Attribute Name="Rotation" ReadOnly="true">
			<Documentation>
				<UserDocu>Returns a rotation object to describe the orientation for surface that supports it</UserDocu>
			</Documentation>
			<Parameter Name="Rotation" Type="Object"/>
		</Attribute>
        <Methode Name="uIso" Const="true">
			<Documentation>
				<UserDocu>Builds the U isoparametric curve</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="vIso" Const="true">
			<Documentation>
				<UserDocu>Builds the V isoparametric curve</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="isUPeriodic" Const="true">
			<Documentation>
				<UserDocu>Returns true if this patch is periodic in the given parametric direction.</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="isVPeriodic" Const="true">
			<Documentation>
				<UserDocu>Returns true if this patch is periodic in the given parametric direction.</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="isUClosed" Const="true">
			<Documentation>
				<UserDocu>
					Checks if this surface is closed in the u parametric direction.
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="isVClosed" Const="true">
			<Documentation>
				<UserDocu>
					Checks if this surface is closed in the v parametric direction.
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="UPeriod" Const="true">
			<Documentation>
				<UserDocu>
					Returns the period of this patch in the u parametric direction.
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="VPeriod" Const="true">
			<Documentation>
				<UserDocu>
					Returns the period of this patch in the v parametric direction.
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="parameter" Const="true">
			<Documentation>
				<UserDocu>Returns the parameter on the curve
of the nearest orthogonal projection of the point.</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="toBSpline" Const="true">
			<Documentation>
				<UserDocu>
					Returns a B-Spline representation of this surface. 
The required arguments are:
* tolerance
* continuity in u (as string e.g. C0, G0, G1, C1, G2, C3, CN)
* continuity in v (as string e.g. C0, G0, G1, C1, G2, C3, CN)
* maximum degree in u
* maximum degree in v
* maximum number of segments
* precision code (optional, default=0)
				</UserDocu>
			</Documentation>
		</Methode>
        <Methode Name="intersect" Const="true">
            <Documentation>
                <UserDocu>
                    Returns all intersection points/curves between the surface and the curve/surface.
                </UserDocu>
            </Documentation>
        </Methode>
        <Methode Name="intersectSS" Const="true">
            <Documentation>
                <UserDocu>
Returns all intersection curves of this surface and the given surface.
The required arguments are:
* Second surface
* precision code (optional, default=0)
                </UserDocu>
            </Documentation>
        </Methode>
	</PythonExport>
</GenerateModel>