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File indexing completed on 2026-06-21 08:28:20
0001 // Created on: 1991-10-04 0002 // Created by: Remi GILET 0003 // Copyright (c) 1991-1999 Matra Datavision 0004 // Copyright (c) 1999-2014 OPEN CASCADE SAS 0005 // 0006 // This file is part of Open CASCADE Technology software library. 0007 // 0008 // This library is free software; you can redistribute it and/or modify it under 0009 // the terms of the GNU Lesser General Public License version 2.1 as published 0010 // by the Free Software Foundation, with special exception defined in the file 0011 // OCCT_LGPL_EXCEPTION.txt. Consult the file LICENSE_LGPL_21.txt included in OCCT 0012 // distribution for complete text of the license and disclaimer of any warranty. 0013 // 0014 // Alternatively, this file may be used under the terms of Open CASCADE 0015 // commercial license or contractual agreement. 0016 0017 #ifndef _GccInt_Bisec_HeaderFile 0018 #define _GccInt_Bisec_HeaderFile 0019 0020 #include <Standard.hxx> 0021 #include <Standard_Type.hxx> 0022 0023 #include <Standard_Transient.hxx> 0024 #include <GccInt_IType.hxx> 0025 class gp_Pnt2d; 0026 class gp_Lin2d; 0027 class gp_Circ2d; 0028 class gp_Hypr2d; 0029 class gp_Parab2d; 0030 class gp_Elips2d; 0031 0032 class GccInt_Bisec; 0033 DEFINE_STANDARD_HANDLE(GccInt_Bisec, Standard_Transient) 0034 0035 //! The deferred class GccInt_Bisec is the root class for 0036 //! elementary bisecting loci between two simple geometric 0037 //! objects (i.e. circles, lines or points). 0038 //! Bisecting loci between two geometric objects are such 0039 //! that each of their points is at the same distance from the 0040 //! two geometric objects. It is typically a curve, such as a 0041 //! line, circle or conic. 0042 //! Generally there is more than one elementary object 0043 //! which is the solution to a bisecting loci problem: each 0044 //! solution is described with one elementary bisecting 0045 //! locus. For example, the bisectors of two secant straight 0046 //! lines are two perpendicular straight lines. 0047 //! The GccInt package provides concrete implementations 0048 //! of the following elementary derived bisecting loci: 0049 //! - lines, circles, ellipses, hyperbolas and parabolas, and 0050 //! - points (not used in this context). 0051 //! The GccAna package provides numerous algorithms for 0052 //! computing the bisecting loci between circles, lines or 0053 //! points, whose solutions are these types of elementary bisecting locus. 0054 class GccInt_Bisec : public Standard_Transient 0055 { 0056 0057 public: 0058 //! Returns the type of bisecting object (line, circle, 0059 //! parabola, hyperbola, ellipse, point). 0060 Standard_EXPORT virtual GccInt_IType ArcType() const = 0; 0061 0062 //! Returns the bisecting line when ArcType returns Pnt. 0063 //! An exception DomainError is raised if ArcType is not a Pnt. 0064 Standard_EXPORT virtual gp_Pnt2d Point() const; 0065 0066 //! Returns the bisecting line when ArcType returns Lin. 0067 //! An exception DomainError is raised if ArcType is not a Lin. 0068 Standard_EXPORT virtual gp_Lin2d Line() const; 0069 0070 //! Returns the bisecting line when ArcType returns Cir. 0071 //! An exception DomainError is raised if ArcType is not a Cir. 0072 Standard_EXPORT virtual gp_Circ2d Circle() const; 0073 0074 //! Returns the bisecting line when ArcType returns Hpr. 0075 //! An exception DomainError is raised if ArcType is not a Hpr. 0076 Standard_EXPORT virtual gp_Hypr2d Hyperbola() const; 0077 0078 //! Returns the bisecting line when ArcType returns Par. 0079 //! An exception DomainError is raised if ArcType is not a Par. 0080 Standard_EXPORT virtual gp_Parab2d Parabola() const; 0081 0082 //! Returns the bisecting line when ArcType returns Ell. 0083 //! An exception DomainError is raised if ArcType is not an Ell. 0084 Standard_EXPORT virtual gp_Elips2d Ellipse() const; 0085 0086 DEFINE_STANDARD_RTTIEXT(GccInt_Bisec, Standard_Transient) 0087 0088 protected: 0089 private: 0090 }; 0091 0092 #endif // _GccInt_Bisec_HeaderFile
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