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93 lines
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Plaintext
93 lines
4.0 KiB
Plaintext
/*!
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\page create_point_page Point
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To create a \b Point in the <b>Main Menu</b> select <b>New Entity - >
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Basic - > Point</b>
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\n There are five algorithms to create a \b Point in the 3D space.
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\n Each time the \b Result of the operation will be a GEOM_Object
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(vertex).
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\n Firstly, we can define a point by setting its X, Y and Z \b Coordinates.
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\n <b>TUI Command:</b> <em>geompy.MakeVertex(X, Y, Z)</em>
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\n \b Arguments: Name (Vertex_n by default) + X, Y and Z coordinates of
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the point.
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\image html point1.png
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\n Secondly, we can define a point by a \b Reference to another point
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and the shift of the coordinates of the new point regarding the
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coordinates of the old one.
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\n <b>TUI Command:</b> <em>geompy.MakeVertexWithRef(Reference, X,Y,Z).</em>
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\n <b>Arguments:</b> Name + 1 reference point + 3 coordinates defining
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the position of this point regarding the reference one.
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\image html point2.png
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\n Thirdly, we can define a point by an \b Edge and a \b Parameter
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indicating its position on the Edge, ranging from 0.0 to 1.0. For example, 0.5 means that the
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point is located in the middle of the edge.
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\n <b>TUI Command:</b> <em>geompy.MakeVertexOnCurve(Edge,Parameter).</em>
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\n <b>Arguments:</b> Name + 1 edge + 1 Parameter defining the
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position of the point on the given edge.
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\image html point3.png
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Alternatively, it is possible to define a point by an \b Edge and a \b Length.
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The \b Length defines the position of the point on the given edge. It
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can exceed the length of the edge or be negative. In this case the edge
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is extrapolated along its curve (except for bezier and b-spline
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curves).
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The <b>Start Point</b> defines the direction for the length
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calculation (if not defined, the first vertex of the
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Edge is used, else the vertex of the Edge, which is closest to the Start Point).
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\n <b>TUI Command:</b> <em>geompy.MakeVertexOnCurveByLength(Edge,Length,StartPoint=None).</em>
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\n <b>Arguments:</b> Name + 1 edge + 1 Length + 1 Point.
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\image html point3_3.png
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It is also possible to define 3D coordinates of the point
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projected on the given edge to produce the resulting point.
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\n <b>TUI Command:</b> <em>geompy.MakeVertexOnCurveByCoord(Edge,X,Y,Z).</em>
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\n <b>Arguments:</b> Name + 1 edge + 3 coordinate values of the
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projected point.
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\image html point3_2.png
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\n Fourthly, we can define a point by intersection of two \b Lines or \b Wires (or a Wire and a Line).
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If they intersect only once, a point will be created. If there are several intersections, a compound of points will be created.
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\n <b>TUI Command:</b> <em>geompy.MakePointOnLinesIntersection(myLine1,myWire1).</em>
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\n <b>Arguments:</b> Name + 2 1D objects
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\image html point4.png
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\n Finally, we can define a point located on a \b Face.
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The position of the point on it can be defined in one of two ways:
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- by two <b> Parameters: U </b> and \b V, ranging from 0.0 to 1.0. For example, (0.5; 0.5) means that the point is located in the middle of the face.
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\n <b>TUI Command:</b> <em>geompy.MakeVertexOnSurface(myFace,myUParameter,myVParameter).</em>
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\n <b>Arguments:</b> Name + 1 face + 2 Parameters defining the position of the point on the given face.
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\image html point5.png
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- by three coordinates of the point projected on the given face.
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\n <b>TUI Command:</b> <em>geompy.MakeVertexOnSurfaceByCoord(myFace,X,Y,Z).</em>
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\n <b>Arguments:</b> Name + 1 face + 3 coordinate values to project point on the given face.
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\image html point5_2.png
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\note This dialog supports navigation through the selectable objects (in OCC 3D viewer only):
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- Scroll mouse wheel with pressed \em Ctrl key or press \em "S", \em "P" keys when input focus is
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in the viewer to navigate between selectable objects.
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- Press left mouse button to select an appropriate object to the dialog box.
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.
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For more details, please refer to the \em "Functionality common for OCC and VTK viewers" chapter
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of the GUI module's documentation.
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<b>Example:</b>
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\image html points.png "Points by edge and parameter and by coordinates"
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Our <b>TUI Scripts</b> provide you with useful examples of creation of \ref tui_creation_point "Basic Geometric Objects".
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*/
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