Extended matrix functions
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49
Matrix.cpp
49
Matrix.cpp
@ -1,24 +1,17 @@
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#include "Matrix.h"
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#include "Matrix.h"
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template <> void MatrixOf<float>::Transpose(MatrixOf<float> *r) {
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template <> MatrixOf<float>::MatrixOf(unsigned int rows, unsigned int cols) {
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// Check dimensions first
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this->rows = rows;
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// We dont care about the rows and cols (we overwrite them)
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this->cols = cols;
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// but the data size should be equal to avoid problems
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// We cannot check the data size directly, but the row*col should be equal
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unsigned int matrixSize = this->cols * this->rows;
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unsigned int matrixSize = this->cols * this->rows;
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if (matrixSize != r->rows * r->cols)
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this->data = new float[matrixSize]{0.0f};
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// Exception??? For now we don't do anything
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}
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return;
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r->cols = this->rows;
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template <> MatrixOf<float>::MatrixOf(Vector3 v) : MatrixOf(3, 1) {
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r->rows = this->cols;
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Set(0, 0, v.x);
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Set(1, 0, v.y);
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for (int rDataIx = 0; rDataIx < matrixSize; rDataIx++) {
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Set(2, 0, v.z);
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unsigned int rowIx = rDataIx / this->rows;
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unsigned int colIx = rDataIx % this->rows;
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unsigned int mDataIx = this->cols * colIx + rowIx;
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r->data[rDataIx] = this->data[mDataIx];
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}
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}
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}
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template <>
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template <>
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@ -37,23 +30,14 @@ void MatrixOf<float>::Multiply(const MatrixOf<float> *m1, MatrixOf<float> *m2,
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}
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}
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}
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}
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template <>
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void MatrixOf<float>::Multiply(MatrixOf<float> *m2, MatrixOf<float> *r) {
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Multiply(this, m2, r);
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}
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template <>
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template <>
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Vector3 MatrixOf<float>::Multiply(const MatrixOf<float> *m, Vector3 v) {
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Vector3 MatrixOf<float>::Multiply(const MatrixOf<float> *m, Vector3 v) {
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float *vData = new float[3]{v.x, v.y, v.z};
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MatrixOf<float> v_m = MatrixOf<float>(v);
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MatrixOf<float> v_m = MatrixOf<float>(3, 1, vData);
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MatrixOf<float> r_m = MatrixOf<float>(3, 1);
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float *rData = new float[3]{};
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MatrixOf<float> r_m = MatrixOf<float>(3, 1, rData);
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Multiply(m, &v_m, &r_m);
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Multiply(m, &v_m, &r_m);
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Vector3 r = Vector3(r_m.data[0], r_m.data[1], r_m.data[2]);
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Vector3 r = Vector3(r_m.data[0], r_m.data[1], r_m.data[2]);
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delete[] vData;
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delete[] rData;
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return r;
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return r;
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}
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}
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@ -70,12 +54,3 @@ template <typename T> Vector3 MatrixOf<T>::operator*(const Vector3 v) const {
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delete[] rData;
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delete[] rData;
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return r;
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return r;
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}
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}
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template <> float MatrixOf<float>::Get(unsigned int rowIx, unsigned int colIx) {
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unsigned int dataIx = rowIx * this->cols + colIx;
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return this->data[dataIx];
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}
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template <> unsigned int MatrixOf<float>::RowCount() { return rows; }
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template <> unsigned int MatrixOf<float>::ColCount() { return cols; }
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76
Matrix.h
76
Matrix.h
@ -6,23 +6,83 @@
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/// @brief Single precision float matrix
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/// @brief Single precision float matrix
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template <typename T> class MatrixOf {
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template <typename T> class MatrixOf {
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public:
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public:
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MatrixOf(unsigned int rows, unsigned int cols, T *data)
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MatrixOf(unsigned int rows, unsigned int cols);
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: rows(rows), cols(cols), data(data) {}
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MatrixOf(unsigned int rows, unsigned int cols, T *source)
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// MatrixOf(Vector3 v); // creates a 3,1 matrix
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: MatrixOf(rows, cols) {
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Set(source);
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}
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MatrixOf(Vector3 v); // creates a 3,1 matrix
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~MatrixOf() {
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if (this->data == nullptr)
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return;
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delete[] this->data;
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}
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/// @brief Transpose with result in matrix m
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/// @brief Transpose with result in matrix m
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/// @param r The matrix in which the transposed matrix is stored
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/// @param r The matrix in which the transposed matrix is stored
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void Transpose(MatrixOf<T> *r);
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void Transpose(MatrixOf<T> *r) const {
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// Check dimensions first
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// We dont care about the rows and cols (we overwrite them)
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// but the data size should be equal to avoid problems
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// We cannot check the data size directly, but the row*col should be equal
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unsigned int matrixSize = this->cols * this->rows;
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if (matrixSize != r->rows * r->cols)
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// Exception??? For now we don't do anything
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return;
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r->cols = this->rows;
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r->rows = this->cols;
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for (int rDataIx = 0; rDataIx < matrixSize; rDataIx++) {
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unsigned int rowIx = rDataIx / this->rows;
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unsigned int colIx = rDataIx % this->rows;
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unsigned int mDataIx = this->cols * colIx + rowIx;
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r->data[rDataIx] = this->data[mDataIx];
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}
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}
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static void Multiply(const MatrixOf<T> *m1, MatrixOf<T> *m2, MatrixOf<T> *r);
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static void Multiply(const MatrixOf<T> *m1, MatrixOf<T> *m2, MatrixOf<T> *r);
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void Multiply(MatrixOf<T> *m, MatrixOf<T> *r);
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void Multiply(MatrixOf<T> *m, MatrixOf<T> *r) { Multiply(this, m, r); }
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static Vector3 Multiply(const MatrixOf<T> *m, Vector3 v);
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static Vector3 Multiply(const MatrixOf<T> *m, Vector3 v);
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Vector3 operator*(const Vector3 v) const;
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Vector3 operator*(const Vector3 v) const;
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T Get(unsigned int rowIx, unsigned int colIx);
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T Get(unsigned int rowIx, unsigned int colIx) {
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unsigned int RowCount();
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unsigned int dataIx = rowIx * this->cols + colIx;
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unsigned int ColCount();
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return this->data[dataIx];
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}
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void Set(unsigned int rowIx, unsigned int colIx, T value) {
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unsigned int dataIx = rowIx * this->cols + colIx;
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this->data[dataIx] = value;
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}
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// This function does not check on source size!
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void Set(T *source) {
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unsigned int matrixSize = this->cols * this->rows;
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for (unsigned int dataIx = 0; dataIx < matrixSize; dataIx++)
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this->data[dataIx] = source[dataIx];
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}
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// This function does not check on source size!
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void SetRow(unsigned int rowIx, const T *source) {
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unsigned int dataIx = rowIx * this->cols;
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for (unsigned int sourceIx = 0; sourceIx < this->cols; dataIx++, sourceIx++)
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this->data[dataIx] = source[sourceIx];
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}
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// This function does not check on source size!
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void SetCol(unsigned int colIx, const T *source) {
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unsigned int dataIx = colIx;
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for (unsigned int sourceIx = 0; sourceIx < this->cols;
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dataIx += this->cols, sourceIx++)
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this->data[dataIx] = source[sourceIx];
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}
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unsigned int RowCount() { return rows; }
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unsigned int ColCount() { return cols; }
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private:
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private:
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unsigned int rows;
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unsigned int rows;
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