682 lines
20 KiB
C++
Executable File
682 lines
20 KiB
C++
Executable File
/**********************************************************************
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*<
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FILE: IKHierarchy.h
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DESCRIPTION: Geometrical representation of the ik problem. Note that
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this file should not dependent on Max SDK, except for
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some math classes, such as Matrix3, Point3, etc.
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CREATED BY: Jianmin Zhao
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HISTORY: created 16 March 2000
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*> Copyright (c) 1994, All Rights Reserved.
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**********************************************************************/
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#ifndef __IKHierarchy__H
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#define __IKHierarchy__H
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class IIKChainControl;
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namespace IKSys {
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//--------------
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class ZeroPlaneMap {
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public:
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virtual Point3 operator()(const Point3& EEAxis) const =0;
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virtual ~ZeroPlaneMap() {}
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};
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const Interface_ID kGoalID(0x53937e2, 0x2be92941);
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const Interface_ID kHIIKGoalID(0x2497c0e, 0x376f602a);
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const Interface_ID kSplineIKGoalID(0x4ee7cd9, 0x68a54886);
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enum SAParentSpace {
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kSAInGoal,
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kSAInStartJoint
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};
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// A LinkChain consists of a RootLink and a number of Links.
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// A RootLink consists of a rotation plus a rigidExtend. It transforms
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// like this:
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// To_Coordinate_Frame = rigidExtend * rotXYZ * From_Coordinate_Frame.
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// where rotXYZ = Rot_x(rotXYZ[0]) * Rot_y(rotXYZ[1]) * Rot_z(rotXYZ[2]).
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//
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// * Note that not all the x, y, and z, are degrees of freedom. Only
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// Active() ones are. We put the whole rotation here so that some
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// solver may choose to use it as a full rotation and then clamp the
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// result to the permissible range.
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//
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// * LinkMatrix(bool include_rot) returns rigidExtend if include_rot is
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// false and returns the whole matrix from the From_Coordinate_Fram to
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// To_Coordinate_Frame, i.e., rigidExtend*rotXYZ.rotXYZ are not all degrees of freedom. Only the active ones are.
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//
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// * Matrix3& ApplyLinkMatrix(Matrix3& mat, bool) applies the LinkMatrix() to
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// the input matrix from the left, i.e., mat = LinkMatrix(bool)*mat,
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// and returns the reference to the input matrix.
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//
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// * Matrix3& RotateByAxis(Matrix3&, unsigned i) pre-applies the
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// rotation about x, y, or z (corresponding to i=0,1,or 2).
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// Therefore, starting with the identity matrix, mat,
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// ApplyLinkMatrix(
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// RotateByAxis(
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// RotateByAxis(
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// RotateByAxis(mat, 2),
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// 1),
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// 0),
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// false)
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// should equal to LinkMatrix(true).
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//
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class RootLink {
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public:
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RootLink():flags(7){} // x,y,z, are all active. No joint limits.
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Point3 rotXYZ;
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Point3 initXYZ;
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Point3 llimits;
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Point3 ulimits;
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Matrix3 rigidExtend;
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bool GetActive(unsigned i) const { return flags&(1<<i)?true:false;}
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bool GetLLimited(unsigned i) const { return flags&(1<<(i+3))?true:false;}
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bool GetULimited(unsigned i) const { return flags&(1<<(i+6))?true:false;}
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Matrix3& RotateByAxis(Matrix3& mat, unsigned i) const;
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Matrix3 LinkMatrix(bool include_rot) const;
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Matrix3& ApplyLinkMatrix(Matrix3& mat, bool include_rot) const;
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// Set methods:
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//
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void SetActive(unsigned i, bool s);
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void SetLLimited(unsigned i, bool s);
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void SetULimited(unsigned i, bool s);
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private:
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unsigned flags;
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};
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// A Link is a 1-dof rotation followed by a rigidExtend. The dof
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// axis is specified by dofAxis. It is always active.
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//
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// * LinkMatrix(true) == rigidExtend * Rotation(dofAxis, dofValue).
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// LinkMatrix(false) == rigidExtend.
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//
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// * Matrix3& ApplyLinkMatrix(Matrix3& mat, bool) pre-applies the
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// LinkMatrix(bool) to the input matrix, mat.
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//
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// * A typical 3-dof (xyz) joint is decomposed into three links. z and
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// y dofs don't have rigid extension, called NullLink(). Let's use
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// ++o
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// to denote NullLink() and
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// ---o
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// to denote !NullLink(). Then, a 3-dof joint will be decomposed into
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// three Links, as:
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// ---o++o++o
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// x y z
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//
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// * For an xyz rotation joint, if y is not active (Active unchecked),
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// then y will be absorbed into the z-link, as:
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// ---o---o
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// x z
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// In this case, the z-link is not NullLink(). But its length is
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// zero. It is called ZeroLengh() link.
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//
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class Link {
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public:
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Link():rigidExtend(0),dofAxis(RotZ){}
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~Link(){if (rigidExtend) delete rigidExtend; rigidExtend = 0;}
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enum DofAxis {
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TransX,
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TransY,
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TransZ,
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RotX,
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RotY,
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RotZ
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};
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DofAxis dofAxis;
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float dofValue;
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float initValue;
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Point2 limits;
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bool NullLink() const {return rigidExtend?false:true;}
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bool ZeroLength() const {
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return NullLink() ? true :
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(rigidExtend->GetIdentFlags() & POS_IDENT) ? true : false; }
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bool LLimited() const { return llimited?true:false; }
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bool ULimited() const { return ulimited?true:false; }
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Matrix3 DofMatrix() const;
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Matrix3& DofMatrix(Matrix3& mat) const;
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Matrix3 LinkMatrix(bool include_dof =true) const;
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Matrix3& ApplyLinkMatrix(Matrix3& mat, bool include_dof =true) const;
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// Set methods:
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//
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void SetLLimited(bool s) { llimited = s?1:0; }
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void SetULimited(bool s) { ulimited = s?1:0; }
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void SetRigidExtend(const Matrix3& mat);
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private:
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Matrix3* rigidExtend;
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byte llimited : 1;
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byte ulimited : 1;
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};
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// A LinkChain consists of a RootLink and LinkCount() of Links.
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//
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// * parentMatrix is where the root joint starts with respect to the
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// world. It should not concern the solver. Solvers should derive their
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// solutions in the parent space.
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//
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// * goal is represented in the parent space, i.e.,
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// goal_in_world = goal * parentMatrix
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//
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// * Bone(): The Link of index i may be a NullLink(). Bone(i) gives
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// the index j so that j >= i and LinkOf(j).NullLink() is false. If j
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// >= LinkCount() means that the chain ends up with NullLink().
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//
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// * PreBone(i) gives the index, j, so that j < i and LinkOf(j) is not
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// NullLink(). For the following 3-dof joint:
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// ---o++o++o---o
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// i
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// Bone(i) == i+1, and PreBone(i) == i-2. Therefore, degrees of
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// freedom of LinkOf(i) == Bone(i) - PreBone(i).
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//
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// * A typical two bone chain with elbow being a ball joint has this
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// structure:
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// ---o++o++o---O
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// 2 1 0 rootLink
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// It has 3 links in addition to the root link.
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//
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// * A two-bone chain with the elbow being a hinge joint has this
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// structure:
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// ---o---O
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// 0 rootLink
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// It has one link. Geometrically, the axis of LinkOf(0) should be
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// perpendicular to the two bones.
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//
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// * The matrix at the end effector is
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// End_Effector_matrix == LinkOf(n-1).LinkMatrix(true) * ... *
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// LinkOf(0).LinkMatrix(true) * rootLink.LinkMatrix(true).
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//
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// * swivelAngle, chainNormal, and defaultZeroMap concerns solvers that
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// answer true to IKSolver::UseSwivelAngle().
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//
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// * chainNormal is the normal to the plane that is intrinsic to the
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// chain when it is constructed. It is represented in the object space
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// of the root joint.
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//
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// * A zero-map is a map that maps the end effector axis (EEA) to a
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// plane normal perpendicular to the EEA. The IK System will provide a
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// default one to the solver. However, a solver may choose to use its
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// own.
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//
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// * Given the swivelAngle, the solver is asked to adjust the rotation
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// at the root joint, root_joint_rotation, so that:
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// (A) EEA stays fixed
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// (B) chainNormal * root_joint_rotation
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// == zeroMap(EEA) * RotationAboutEEA(swivelAngle)
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// By definition, zeroMap(EEA) is always perpendicular to EEA. At the
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// initial pose, chainNormal is also guarranteed to be perpendicular
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// to zeroMap(EEA). When it is not, root_joint_rotation has to
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// maintain (A) absolutely and satisfy (B) as good as it is possible.
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//
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class LinkChain {
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public:
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LinkChain():links(0),linkCount(0) {}
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LinkChain(unsigned lc):linkCount(lc) {links = new Link[lc];}
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virtual ~LinkChain(){delete[] links; links = NULL;}
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virtual void* GetInterface(ULONG i) const { return NULL; }
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Matrix3 parentMatrix;
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RootLink rootLink;
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const Link& LinkOf(unsigned i) const {return links[i];}
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Link& LinkOf(unsigned i) {return links[i];}
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unsigned LinkCount() const { return linkCount; }
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int PreBone(unsigned i) const;
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unsigned Bone(unsigned i) const;
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BaseInterface* GetIKGoal() { return ikGoal; }
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void SetIKGoal(BaseInterface* ikgoal) { ikGoal = ikgoal; }
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void ReleaseIKGoal();
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protected:
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void SetLinkCount(unsigned lc);
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private:
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Link* links;
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unsigned linkCount;
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BaseInterface* ikGoal;
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};
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//
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// A convenience class that helps to iterate over the LinkChain on
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// the basis of joint.
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// Joint is defined as follows.
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// (A) The RootLink is a rotaional joint.
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// (B) A consecutive series of Link's of the same type
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// (sliding v. rotational) of which only the last Link may have
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// NullLink() being false.
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// Steps to iterate, supposing linkChain is a LinkChain:
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// * IterJoint iter(linkChain); -- make an iterator.
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// * iter.InitJointAngles(); -- Set all the link variables to initial values.
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// * iter.SetSkipSliding(true); -- If you want to skip sliding joints.
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// If your solver does not use sliding joint, they won't be present
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// in the linkChain and there is no need to call it.
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// * iter.Begin(true/false); -- Begin the iteration and this is the first
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// joint. Pass true as the argument if you want the first joint to be
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// place in the world, according to linkChain.parentMatrix.
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// * iter.GetJointType(); -- Is this joint rotational or sliding?
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// * iter.DofCount(); -- How many degrees of freedom does it have?
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// * iter.GetJointAxes(); -- Axes of each degree of freedom. It is represented
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// as char[3]. The usual xyz joint is "xyz". If this 1D of y, it is
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// "__y", 2D of xy as "_xy", etc.
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// * iter.ProximalFrame(); -- The base reference frame of this joint. The
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// joint axes are relative to it.
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// * iter.DistalFrame(); -- The reference frame that the joint brings the
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// base frame to.
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// * iter.Pivot() -- The pivot of this joint.
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// * iter.DistalEnd() -- The end point the rigid link attached to this joint.
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// If this is not the last joint, it is the pivot of the next joint.
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// * iter.SetJointAngles(ang); -- Assign "ang" to joint angles. ang is a
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// Point3. If this is not a 3D joint, values are retrieved from ang
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// by name. For "_zx" joint, for instance, ang.z will be assigned to
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// the z-axis, and ang.x will be assigned to the x-axis.
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// After it is called, DistalFrame() and DistalEnd() will be updated.
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// * iter.Next(); -- This brings to the next joint, if returns true. It is
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// the last joint if returns false.
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//
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class IterJoint {
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public:
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struct JointAxes {
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char& operator[](int i) { return mAxes[i]; }
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char mAxes[3];
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};
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enum JointType {
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SlidingJoint,
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RotationalJoint
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};
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IterJoint(LinkChain& lc)
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: mLinkChain(lc)
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, mSkipSlide(false)
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{}
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void InitJointAngles();
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void SetSkipSliding(bool skip) { mSkipSlide = skip; }
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void Begin(bool in_world);
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JointType GetJointType() const;
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int DofCount() const { return mBegin==-1 ? 3: mEnd-mBegin; }
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JointAxes GetJointAxes() const;
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const Matrix3& ProximalFrame() const { return mMat0; }
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const Matrix3& DistalFrame() const { return mMat; }
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Point3 Pivot() const { return mMat0.GetTrans(); }
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Point3 DistalEnd() const { return mMat.GetTrans(); }
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void SetJointAngles(const Point3&);
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Point3 GetJointAngles() const;
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bool Next();
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protected:
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void SkipSliding();
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private:
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Matrix3 mMat0;
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Matrix3 mMat;
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LinkChain& mLinkChain;
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bool mSkipSlide;
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short mBegin;
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short mEnd;
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short mNext;
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};
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// IK Goals:
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//
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class IIKGoal : public BaseInterface {
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public:
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BaseInterface* GetInterface(Interface_ID id) { if (id == kGoalID) return this; else return BaseInterface::GetInterface(id); }
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Interface_ID GetID() { return kGoalID; }
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LifetimeType LifetimeControl() { return wantsRelease; }
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void ReleaseInterface() { delete this; }
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virtual ~IIKGoal() {}
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};
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class IHIIKGoal: public IIKGoal {
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public:
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// Due to BaseInterface
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BaseInterface* GetInterface(Interface_ID id) { if (id == kHIIKGoalID) return this; else return IIKGoal::GetInterface(id); }
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Interface_ID GetID() { return kHIIKGoalID; }
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virtual bool UseVHTarget() const =0;
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virtual float SwivelAngle() const =0;
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virtual const Point3& VHTarget() const =0;
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virtual SAParentSpace SwivelAngleParent() const =0;
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virtual const Point3& ChainNormal() const =0;
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virtual const ZeroPlaneMap* DefaultZeroMap() const =0;
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virtual Matrix3& Goal() =0;
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};
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class ISplineIKGoal: public IIKGoal {
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public:
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// Due to BaseInterface
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BaseInterface* GetInterface(Interface_ID id) { if (id == kSplineIKGoalID) return this; else return IIKGoal::GetInterface(id); }
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Interface_ID GetID() { return kSplineIKGoalID; }
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virtual float StartParam() const = 0;
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virtual float EndParam() const = 0;
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//watje
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virtual Point3 SplinePosAt(float, BOOL, BOOL = FALSE) const = 0;
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virtual Point3 SplineTangentAt(float, BOOL) const = 0;
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virtual const Matrix3& Goal() const = 0;
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virtual INode* GetGoalNode() const = 0;
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virtual IIKChainControl* GetChainControl() = 0;
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virtual float GetSplineLength() const = 0;
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virtual float TwistHStartAngle() const = 0;
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virtual float TwistHEndAngle() const = 0;
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virtual INode* StartJoint() const = 0;
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virtual INode* EndJoint() const = 0;
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virtual const ZeroPlaneMap* DefaultZeroMap() const = 0;
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virtual BOOL IsClosed() const = 0;
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virtual const Matrix3& TwistParent() const = 0;
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};
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// Inlines:
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// ------------------------------------------------
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inline void RootLink::SetActive(unsigned i, bool s)
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{
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unsigned mask = 1 << i;
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if (s) flags |= mask;
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else flags &= ~mask;
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}
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inline void RootLink::SetLLimited(unsigned i, bool s)
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{
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unsigned mask = 1 << (3 + i);
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if (s) flags |= mask;
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else flags &= ~mask;
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}
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inline void RootLink::SetULimited(unsigned i, bool s)
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{
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unsigned mask = 1 << (6 + i);
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if (s) flags |= mask;
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else flags &= ~mask;
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}
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inline Matrix3& RootLink::RotateByAxis(Matrix3& mat, unsigned i) const
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{
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switch (i) {
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case 0: mat.PreRotateX(rotXYZ[0]); return mat;
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case 1: mat.PreRotateY(rotXYZ[1]); return mat;
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case 2: mat.PreRotateZ(rotXYZ[2]); return mat;
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default: return mat;
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}
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}
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inline Matrix3& RootLink::ApplyLinkMatrix(Matrix3& mat, bool include_rot) const
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{
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if (include_rot) {
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RotateByAxis(mat, 2);
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RotateByAxis(mat, 1);
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RotateByAxis(mat, 0);
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}
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mat = rigidExtend * mat;
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return mat;
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}
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inline Matrix3 RootLink::LinkMatrix(bool include_rot) const
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{
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Matrix3 mat(TRUE);
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return ApplyLinkMatrix(mat, include_rot);
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}
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inline void Link::SetRigidExtend(const Matrix3& mat)
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{
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if (mat.IsIdentity()) {
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if (rigidExtend) {
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delete rigidExtend;
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rigidExtend = NULL;
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}
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} else {
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if (rigidExtend) *rigidExtend = mat;
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else rigidExtend = new Matrix3(mat);
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}
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}
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inline Matrix3 Link::DofMatrix() const
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{
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switch (dofAxis) {
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case TransX:
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case TransY:
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case TransZ:
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{
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Point3 p(0.0f,0.0f,0.0f);
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p[dofAxis] = dofValue;
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return TransMatrix(p);
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}
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case RotX:
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return RotateXMatrix(dofValue);
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case RotY:
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return RotateYMatrix(dofValue);
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case RotZ:
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return RotateZMatrix(dofValue);
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default:
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return Matrix3(1);
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}
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}
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inline Matrix3& Link::DofMatrix(Matrix3& mat) const
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{
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switch (dofAxis) {
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case TransX:
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case TransY:
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case TransZ:
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{
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Point3 p(0.0f,0.0f,0.0f);
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p[dofAxis] = dofValue;
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mat.PreTranslate(p);
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}
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return mat;
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case RotX:
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mat.PreRotateX(dofValue); return mat;
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case RotY:
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mat.PreRotateY(dofValue); return mat;
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case RotZ:
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mat.PreRotateZ(dofValue); return mat;
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default:
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return mat;
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}
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}
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inline Matrix3 Link::LinkMatrix(bool include_dof) const
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{
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Matrix3 ret;
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if (include_dof) {
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ret = DofMatrix();
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ApplyLinkMatrix(ret, false);
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} else {
|
|
ret = rigidExtend ? *rigidExtend : Matrix3(1);
|
|
}
|
|
return ret;
|
|
}
|
|
|
|
inline Matrix3& Link::ApplyLinkMatrix(Matrix3& mat, bool include_dof) const
|
|
// premultiply mat
|
|
{
|
|
if (include_dof) DofMatrix(mat);
|
|
if (rigidExtend) mat = *rigidExtend * mat;
|
|
return mat;
|
|
}
|
|
|
|
inline int LinkChain::PreBone(unsigned i) const
|
|
// return number < i. Returning -1 means that the previous bone is the root
|
|
// link.
|
|
{
|
|
for (int j = i - 1; j >= 0; --j)
|
|
if (!links[j].ZeroLength()) break;
|
|
return j;
|
|
}
|
|
|
|
inline unsigned LinkChain::Bone(unsigned i) const
|
|
// return number >= i.
|
|
{
|
|
for (size_t j = i; j < linkCount; ++j)
|
|
if (!links[j].ZeroLength()) break;
|
|
return j;
|
|
}
|
|
|
|
inline void LinkChain::SetLinkCount(unsigned lc)
|
|
{
|
|
delete links;
|
|
linkCount = lc;
|
|
links = new Link[linkCount];
|
|
}
|
|
|
|
inline void LinkChain::ReleaseIKGoal() {
|
|
if (ikGoal) {
|
|
ikGoal->ReleaseInterface();
|
|
ikGoal = NULL;
|
|
}
|
|
}
|
|
|
|
inline IterJoint::JointType DofType(Link::DofAxis axis)
|
|
{
|
|
return axis < Link::RotX ? IterJoint::SlidingJoint : IterJoint::RotationalJoint;
|
|
}
|
|
|
|
inline void IterJoint::InitJointAngles()
|
|
{
|
|
mLinkChain.rootLink.rotXYZ = mLinkChain.rootLink.initXYZ;
|
|
for (size_t i = 0, n = mLinkChain.LinkCount(); i < n; ++i) {
|
|
Link& link = mLinkChain.LinkOf(i);
|
|
link.dofValue = link.initValue;
|
|
}
|
|
}
|
|
|
|
inline void IterJoint::SkipSliding()
|
|
//
|
|
// Pre-condition: mNext == mEnd
|
|
//
|
|
{
|
|
DbgAssert(mNext >= 0);
|
|
while ((unsigned)mNext < mLinkChain.LinkCount()) {
|
|
Link& link = mLinkChain.LinkOf(mNext);
|
|
if (DofType(link.dofAxis) == RotationalJoint) {
|
|
break;
|
|
} else {
|
|
link.ApplyLinkMatrix(mMat, true);
|
|
++mNext;
|
|
}
|
|
}
|
|
}
|
|
|
|
inline void IterJoint::Begin(bool in_world)
|
|
{
|
|
if (in_world) {
|
|
mMat0 = mLinkChain.parentMatrix;
|
|
} else {
|
|
mMat0.IdentityMatrix();
|
|
}
|
|
|
|
mMat = mMat0;
|
|
mLinkChain.rootLink.ApplyLinkMatrix(mMat, true);
|
|
mBegin = -1;
|
|
mNext = mEnd = 0;
|
|
if (mSkipSlide) SkipSliding();
|
|
}
|
|
|
|
inline IterJoint::JointType IterJoint::GetJointType() const
|
|
{
|
|
return mBegin == -1
|
|
? RotationalJoint
|
|
: DofType(mLinkChain.LinkOf(mBegin).dofAxis);
|
|
}
|
|
|
|
inline IterJoint::JointAxes IterJoint::GetJointAxes() const
|
|
{
|
|
JointAxes ret;
|
|
if (mBegin == -1) {
|
|
ret[0] = 'x';
|
|
ret[1] = 'y';
|
|
ret[2] = 'z';
|
|
} else {
|
|
for (int i = 2, j = mBegin; j < mEnd; ++j, --i) {
|
|
int axis = mLinkChain.LinkOf(j).dofAxis;
|
|
if (axis >= 3) axis -= 3;
|
|
ret[i] = 'x' + axis;
|
|
}
|
|
while (i >= 0) {
|
|
ret[i] = '_';
|
|
--i;
|
|
}
|
|
}
|
|
return ret;
|
|
}
|
|
|
|
inline Point3 IterJoint::GetJointAngles() const
|
|
{
|
|
if (mBegin == -1) {
|
|
// The root joint.
|
|
return mLinkChain.rootLink.rotXYZ;
|
|
} else {
|
|
DbgAssert(mBegin >= 0);
|
|
Point3 ret(0.0f, 0.0f, 0.0f);
|
|
for (int i = mBegin; i < mEnd; ++i) {
|
|
Link& link = mLinkChain.LinkOf(i);
|
|
unsigned axis = link.dofAxis < 3 ? link.dofAxis : link.dofAxis - 3;
|
|
ret[(int)axis] = link.dofValue;
|
|
}
|
|
return ret;
|
|
}
|
|
}
|
|
|
|
inline void IterJoint::SetJointAngles(const Point3& a)
|
|
{
|
|
if (mBegin == -1) {
|
|
// The root joint.
|
|
//
|
|
mLinkChain.rootLink.rotXYZ = a;
|
|
mMat = mMat0;
|
|
mLinkChain.rootLink.ApplyLinkMatrix(mMat, true);
|
|
} else {
|
|
DbgAssert(mBegin >= 0);
|
|
for (int i = mBegin; i < mEnd; ++i) {
|
|
Link& link = mLinkChain.LinkOf(i);
|
|
unsigned axis = link.dofAxis < 3 ? link.dofAxis : link.dofAxis - 3;
|
|
link.dofValue = a[axis];
|
|
if (i < mEnd - 1) {
|
|
link.DofMatrix(mMat);
|
|
} else {
|
|
link.ApplyLinkMatrix(mMat, true);
|
|
}
|
|
}
|
|
}
|
|
for (int i = mEnd; i < mNext; ++i) {
|
|
Link& link = mLinkChain.LinkOf(i);
|
|
link.ApplyLinkMatrix(mMat, true);
|
|
}
|
|
}
|
|
|
|
inline bool IterJoint::Next()
|
|
{
|
|
mBegin = mNext;
|
|
DbgAssert(mBegin >= 0);
|
|
if ((unsigned)mBegin >= mLinkChain.LinkCount()) {
|
|
mEnd = mNext;
|
|
return false;
|
|
}
|
|
|
|
mMat0 = mMat;
|
|
JointType jt = DofType(mLinkChain.LinkOf(mBegin).dofAxis);
|
|
mEnd = mBegin;
|
|
DbgAssert(mEnd >= 0);
|
|
while ((unsigned)mEnd < mLinkChain.LinkCount()) {
|
|
Link& link = mLinkChain.LinkOf(mEnd);
|
|
if (DofType(link.dofAxis) != jt)
|
|
break;
|
|
link.DofMatrix(mMat);
|
|
++mEnd;
|
|
if (!link.NullLink()) {
|
|
link.ApplyLinkMatrix(mMat, false);
|
|
break;
|
|
}
|
|
}
|
|
DbgAssert(mEnd - mBegin <= 3);
|
|
mNext = mEnd;
|
|
if (mSkipSlide) {
|
|
DbgAssert(jt == RotationalJoint);
|
|
SkipSliding();
|
|
}
|
|
return true;
|
|
}
|
|
|
|
}; // namespace IKSys
|
|
#endif __IKHierarchy__H
|