PAL Geometry: 3D Vector Algebra
Dot and cross products for individual 3D vectors and vector sequences.
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KiratPalGeom3DCross1DVecWith1DVecToASignature
void KiratPalGeom3DCross1DVecWith1DVecToA(T_FLOAT** ppfVecA, T_FLOAT** ppfVecB, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCross1DVecWith1DVecToBSignature
void KiratPalGeom3DCross1DVecWith1DVecToB(T_FLOAT** ppfVecA, T_FLOAT** ppfVecB, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCross1DVecWith1DVecToCSignature
void KiratPalGeom3DCross1DVecWith1DVecToC( T_FLOAT** ppfVecA, T_FLOAT** ppfVecB, T_FLOAT** ppfVecC, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCross1DVecWithVecToASignature
void KiratPalGeom3DCross1DVecWithVecToA(T_FLOAT** ppfVecA, T_FLOAT* pfVecB, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCross1DVecWithVecToCSignature
void KiratPalGeom3DCross1DVecWithVecToC( T_FLOAT** ppfVecA, T_FLOAT* pfVecB, T_FLOAT** ppfVecC, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCrossVecWith1DVecToBSignature
void KiratPalGeom3DCrossVecWith1DVecToB(T_FLOAT* pfVecA, T_FLOAT** ppfVecB, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCrossVecWith1DVecToCSignature
void KiratPalGeom3DCrossVecWith1DVecToC( T_FLOAT* pfVecA, T_FLOAT** ppfVecB, T_FLOAT** ppfVecC, T_INT iSize);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCrossVecWithVecToASignature
void KiratPalGeom3DCrossVecWithVecToA(T_FLOAT* pfVecA, T_FLOAT* pfVecB);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCrossVecWithVecToBSignature
void KiratPalGeom3DCrossVecWithVecToB(T_FLOAT* pfVecA, T_FLOAT* pfVecB);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DCrossVecWithVecToCSignature
void KiratPalGeom3DCrossVecWithVecToC(T_FLOAT* pfVecA, T_FLOAT* pfVecB, T_FLOAT* pfVecC);Description
Calculates the cross product of two 3D vectors. The ToA/ToB/ToC suffix identifies the destination operand/vector. Mathematical operation
\(\mathbf c=\mathbf a\times\mathbf b=(a_yb_z-a_zb_y,\;a_zb_x-a_xb_z,\;a_xb_y-a_yb_x)\); the suffix `ToA/ToB/ToC` identifies the storage target. |
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KiratPalGeom3DDot1DVecWith1DVecToCSignature
void KiratPalGeom3DDot1DVecWith1DVecToC( T_FLOAT** ppfVecA, T_FLOAT** ppfVecB, T_FLOAT* pfScalar, T_INT iSize);Description
Calculates the dot product of two 3D vectors; 1D variants apply the operation to sequences of 3D vectors. Mathematical operation
\(s=\mathbf a\cdot\mathbf b=a_xb_x+a_yb_y+a_zb_z\); 1-D variants apply this element-wise to vector sequences. |
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KiratPalGeom3DDotVecWith1DVecToCSignature
void KiratPalGeom3DDotVecWith1DVecToC( T_FLOAT* pfVecA, T_FLOAT** ppfVecB, T_FLOAT* pfScalar, T_INT iSize);Description
Calculates the dot product of two 3D vectors; 1D variants apply the operation to sequences of 3D vectors. Mathematical operation
\(s=\mathbf a\cdot\mathbf b=a_xb_x+a_yb_y+a_zb_z\); 1-D variants apply this element-wise to vector sequences. |
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KiratPalGeom3DDotVecWithVecSignature
T_FLOAT KiratPalGeom3DDotVecWithVec(T_FLOAT* pfVecA, T_FLOAT* pfVecB);Description
Calculates the dot product of two 3D vectors; 1D variants apply the operation to sequences of 3D vectors. Mathematical operation
\(s=\mathbf a\cdot\mathbf b=a_xb_x+a_yb_y+a_zb_z\); 1-D variants apply this element-wise to vector sequences. |