| 类 | 说明 |
|---|---|
| Ifc2DCompositeCurve |
An Ifc2DCompositeCurve is an IfcCompositeCurve that is defined within the coordinate space of an IfcPlane.
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| IfcAxis1Placement |
The direction and location in three dimensional space of a single axis.
|
| IfcAxis2Placement2D |
IfcAxis2Placement2D
|
| IfcAxis2Placement3D |
The location and orientation in three dimensional space
of three mutually perpendicular axes.
|
| IfcBezierCurve |
This is a special type of curve which can be represented as a type of B-spline curve in which the knots are evenly
spaced and have high multiplicities.
|
| IfcBoundedCurve |
A bounded curve is a curve of finite arc length with identifiable end points.
|
| IfcBoundedSurface |
A bounded surface is a surface of finite area with identifiable boundaries.
|
| IfcBSplineCurve |
A B-spline curve is a piecewise parametric polynominal or rational curve described in terms of control points and
basis functions.
|
| IfcCartesianPoint |
A point defined by its coordinates in a two or
three dimensional rectangular Cartesian coordinate system, or in a two dimensional
parameter space.
|
| IfcCartesianTransformationOperator |
A Cartesian transformation operator
defines a geometric transformation composed of translation, rotation, mirroring and uniform scaling.
|
| IfcCartesianTransformationOperator2D |
A Cartesian transformation operator 2d
defines a geometric transformation in two-dimensional space composed of
translation, rotation, mirroring and uniform scaling.
|
| IfcCartesianTransformationOperator2DnonUniform |
A Cartesian transformation operator 2d non uniform defines a geometric transformation in two-dimensional space
composed of translation, rotation, mirroring and non uniform scaling.
|
| IfcCartesianTransformationOperator3D |
A Cartesian transformation operator 3d defines a geometric transformation in three-dimensional space composed of
translation, rotation, mirroring and uniform scaling.
|
| IfcCartesianTransformationOperator3DnonUniform |
A Cartesian transformation operator 3d non uniform defines a geometric transformation in three-dimensional space
composed of translation, rotation, mirroring and non uniform scaling.
|
| IfcCircle |
An IfcCircle is defined by a radius and the location and orientation of the circle.
|
| IfcCompositeCurve |
A composite curve (IfcCompositeCurve) is a collection of curves joined end-to-end.
|
| IfcCompositeCurveSegment |
A composite curve segment (IfcCompositeCurveSegment) is a bounded curve together with transition information
which is used to construct a composite curve (IfcCompositeCurve).
|
| IfcConic |
A conic (IfcConic) is a planar curve which could be produced by intersecting a plane with a cone.
|
| IfcCurve |
A curve can be envisioned as the path of a point moving in its coordinate space.
|
| IfcCurveBoundedPlane |
The curve bounded surface is a parametric surface with curved boundaries defined by one or more boundary curves.
|
| IfcDirection |
his entity defines a general direction vector in two or three dimensional space.
|
| IfcElementarySurface |
An elementary surface (IfcElementarySurface) is a simple analytic surface with defined parametric representation.
|
| IfcEllipse |
An ellipse (IfcEllipse) is a conic section defined by the lengths of the semi-major and semi-minor diameters
and the position (center or mid point of the line joining the foci) and orientation of the curve.
|
| IfcGeometricRepresentationItem |
a instance of the class is a representation item that has the additional meaning
of having geometric position or orientation or both.
|
| IfcLine |
A line is an unbounded curve with constant tangent direction.
|
| IfcMappedItem |
A mapped item is the use of an existing representation (the mapping source - mapped representation) as a
representation item in a second representation.
|
| IfcOffsetCurve2D |
An offset curve 2d (IfcOffsetCurve2d) is a curve at a constant distance from a basis curve in two-dimensional space.
|
| IfcOffsetCurve3D |
An offset curve 3d is a curve at a constant distance from a basis curve in three-dimensional space.
|
| IfcPlacement |
A placement entity defines the local environment for
the definition of a geometry item.
|
| IfcPlane |
A plane is an unbounded surface with a constant normal.
|
| IfcPoint |
An point is a location in some real Cartesian coordinate space Rm, for m = 1, 2 or 3.
|
| IfcPointOnCurve |
A point on curve is a point which lies on a curve.
|
| IfcPointOnSurface |
A point on surface is a point which lies on a parametric surface.
|
| IfcPolyline |
An IfcPolyline is a bounded curve of n -1 linear segments, defined by a list of n points, P1, P2 ...
|
| IfcRationalBezierCurve |
A rational Bezier curve is a B-spline curve described in terms of control points and basic functions.
|
| IfcRectangularTrimmedSurface |
The trimmed surface is a simple bounded surface in which the boundaries are the constant parametric
lines u1 = u1, u2 = u2, v1 = v1 and v2 = v2.
|
| IfcRepresentationItem |
A instance of the class is an element of product data that participates in one or more representations
or contributes to the definition of another representation item.
|
| IfcRepresentationMap |
A representation map is the identification of a representation and a representation item in that
representation for the purpose of mapping.
|
| IfcSurface |
A surface can be envisioned as a set of connected points in 3-dimensional space which is always locally
2-dimensional, but need not be a manifold.
|
| IfcSurfaceOfLinearExtrusion |
This surface is a simple swept surface or a generalised cylinder obtained by sweeping a curve in a given direction.
|
| IfcSurfaceOfRevolution |
A surface of revolution (IfcSurfaceOfRevolution) is the surface obtained by rotating a curve one complete
revolution about an axis.
|
| IfcSweptSurface |
A swept surface is one that is constructed by sweeping a curve along another curve.
|
| IfcTrimmedCurve |
A trimmed curve is a bounded curve which is created by taking a selected portion,
between two identified points, of the associated basis curve.
|
| IfcVector |
The vector is defined in terms of the direction and magnitude of the vector.
|
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