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@@ -70,12 +70,13 @@ END_PUBLISH //]
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class ParametricCurveDrawer;
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+class HermiteCurveCV;
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class HermiteCurve;
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class NurbsCurve;
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////////////////////////////////////////////////////////////////////
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-// Class : ParametricCurve
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+// Class : ParametricCurve
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// Description : A virtual base class for parametric curves.
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// This encapsulates all curves in 3-d space defined
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// for a single parameter t in the range [0,get_max_t()].
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@@ -96,7 +97,7 @@ PUBLISHED:
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float calc_length() const;
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float calc_length(double from, double to) const;
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double compute_t(double start_t, double length_offset, double guess,
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- double threshold) const;
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+ double threshold) const;
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bool convert_to_hermite(HermiteCurve &hc) const;
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bool convert_to_nurbs(NurbsCurve &nc) const;
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@@ -140,8 +141,8 @@ protected:
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void invalidate_all();
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float r_calc_length(double t1, double t2,
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- const LVector3f &p1, const LVector3f &p2,
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- float seglength) const;
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+ const LVector3f &p1, const LVector3f &p2,
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+ float seglength) const;
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typedef list< ParametricCurveDrawer * > DrawerList;
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DrawerList _drawers;
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@@ -167,7 +168,7 @@ private:
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////////////////////////////////////////////////////////////////////
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-// Class : PiecewiseCurve
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+// Class : PiecewiseCurve
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// Description : A PiecewiseCurve is a curve made up of several curve
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// segments, connected in a head-to-tail fashion. The
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// length of each curve segment in parametric space is
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@@ -184,12 +185,12 @@ PUBLISHED:
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virtual bool get_2ndtangent(double t, LVector3f &tangent2) const;
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bool adjust_point(double t,
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- float px, float py, float pz);
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+ float px, float py, float pz);
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bool adjust_tangent(double t,
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- float tx, float ty, float tz);
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+ float tx, float ty, float tz);
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bool adjust_pt(double t,
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- float px, float py, float pz,
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- float tx, float ty, float tz);
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+ float px, float py, float pz,
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+ float tx, float ty, float tz);
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public:
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PiecewiseCurve();
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@@ -208,15 +209,15 @@ public:
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bool set_tlength(int ti, double tlength);
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void make_nurbs(int order, int num_cvs,
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- const double knots[], const LVector4f cvs[]);
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+ const double knots[], const LVector4f cvs[]);
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virtual bool GetBezierSegs(BezierSegs &bz_segs) const;
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virtual bool
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rebuild_curveseg(int rtype0, double t0, const LVector4f &v0,
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- int rtype1, double t1, const LVector4f &v1,
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- int rtype2, double t2, const LVector4f &v2,
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- int rtype3, double t3, const LVector4f &v3);
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+ int rtype1, double t1, const LVector4f &v1,
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+ int rtype2, double t2, const LVector4f &v2,
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+ int rtype3, double t3, const LVector4f &v3);
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protected:
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~PiecewiseCurve();
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@@ -263,7 +264,7 @@ private:
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////////////////////////////////////////////////////////////////////
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-// Class : CubicCurveseg
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+// Class : CubicCurveseg
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// Description : A CubicCurveseg is any curve that can be completely
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// described by four 4-valued basis vectors, one for
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// each dimension in three-space, and one for the
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@@ -299,6 +300,9 @@ public:
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CubicCurveseg(const BezierSeg &seg);
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CubicCurveseg(int order, const double knots[], const LVector4f cvs[]);
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+ void hermite_basis(const HermiteCurveCV &cv0,
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+ const HermiteCurveCV &cv1,
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+ double tlength = 1.0);
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void bezier_basis(const BezierSeg &seg);
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void nurbs_basis(int order, const double knots[], const LVector4f cvs[]);
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@@ -316,25 +320,25 @@ public:
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void evaluate_point(const LVector4f &tv, LVector3f &result) const {
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double h = (rational) ? tv.dot(Bw) : 1.0;
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result.set(tv.dot(Bx) / h,
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- tv.dot(By) / h,
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- tv.dot(Bz) / h);
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+ tv.dot(By) / h,
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+ tv.dot(Bz) / h);
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}
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void evaluate_vector(const LVector4f &tv, LVector3f &result) const {
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result.set(tv.dot(Bx),
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- tv.dot(By),
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- tv.dot(Bz));
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+ tv.dot(By),
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+ tv.dot(Bz));
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}
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virtual bool GetBezierSeg(BezierSeg &seg) const;
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static bool compute_seg(int rtype0, double t0, const LVector4f &v0,
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- int rtype1, double t1, const LVector4f &v1,
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- int rtype2, double t2, const LVector4f &v2,
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- int rtype3, double t3, const LVector4f &v3,
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- const LMatrix4f &B,
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- const LMatrix4f &Bi,
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- LMatrix4f &G);
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+ int rtype1, double t1, const LVector4f &v1,
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+ int rtype2, double t2, const LVector4f &v2,
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+ int rtype3, double t3, const LVector4f &v3,
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+ const LMatrix4f &B,
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+ const LMatrix4f &Bi,
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+ LMatrix4f &G);
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LVector4f Bx, By, Bz, Bw;
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bool rational;
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@@ -364,8 +368,8 @@ private:
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// This function is used internally to build the NURBS basis matrix
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// based on a given knot sequence.
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void compute_nurbs_basis(int order,
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- const double knots_in[],
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- LMatrix4f &basis);
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+ const double knots_in[],
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+ LMatrix4f &basis);
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#endif
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