refactor PIMathMatrixT and fix pimathvector.h
This commit is contained in:
@@ -53,20 +53,15 @@ class PIP_EXPORT PIMathMatrixT {
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static_assert(Cols > 0, "Column count must be > 0");
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static_assert(Cols > 0, "Column count must be > 0");
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public:
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public:
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/**
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/**
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* @brief Constructor that calls the private resize method
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* @brief Constructs PIMathMatrixT that is filled by \a new_value
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*
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* @return identitied matrix of type PIMathMatrixT
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*/
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*/
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PIMathMatrixT() { resize(Rows, Cols); }
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PIMathMatrixT(const Type &new_value = Type()) {PIMM_FOR m[r][c] = new_value;}
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/**
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/**
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* @brief Constructor that calls the private resize method
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* @brief Contructs PIMathMatrixT from PIVector
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*
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* @param val is the PIVector with which the matrix is filled
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* @return identitied matrix of type PIMathMatrixT
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*/
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*/
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PIMathMatrixT(const PIVector<Type> &val) {
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PIMathMatrixT(const PIVector<Type> &val) {
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resize(Rows, Cols);
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assert(Rows*Cols == val.size());
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int i = 0;
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int i = 0;
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PIMM_FOR m[r][c] = val[i++];
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PIMM_FOR m[r][c] = val[i++];
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}
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}
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@@ -91,31 +86,19 @@ public:
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return tm;
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return tm;
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}
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}
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/**
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* @brief Creates a matrix that is filled with elements
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*
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* @param v is a parameter the type and value of which is selected and later filled into the matrix
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* @return filled matrix of type PIMathMatrixT
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*/
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static _CMatrix filled(const Type &v) {
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_CMatrix tm;
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PIMM_FOR tm.m[r][c] = v;
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return tm;
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}
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/**
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/**
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* @brief Method which returns number of columns in matrix
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* @brief Method which returns number of columns in matrix
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*
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*
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* @return type uint shows number of columns
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* @return type uint shows number of columns
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*/
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*/
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uint cols() const { return Cols; }
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constexpr uint cols() const {return Cols;}
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/**
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/**
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* @brief Method which returns number of rows in matrix
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* @brief Method which returns number of rows in matrix
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*
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*
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* @return type uint shows number of rows
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* @return type uint shows number of rows
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*/
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*/
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uint rows() const { return Rows; }
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constexpr uint rows() const {return Rows;}
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/**
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/**
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* @brief Method which returns the selected column in PIMathVectorT format.
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* @brief Method which returns the selected column in PIMathVectorT format.
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@@ -177,13 +160,8 @@ public:
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* @param r1 is the number of the second selected row
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* @param r1 is the number of the second selected row
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* @return matrix type _CMatrix
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* @return matrix type _CMatrix
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*/
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*/
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_CMatrix &swapRows(uint r0, uint r1) {
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_CMatrix &swapRows(uint rf, uint rs) {
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Type t;
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PIMM_FOR_C piSwap<Type>(m[rf][i], m[rs][i]);
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PIMM_FOR_C {
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t = m[r0][i];
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m[r0][i] = m[r1][i];
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m[r1][i] = t;
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}
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return *this;
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return *this;
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}
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}
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@@ -195,13 +173,8 @@ public:
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* @param c1 is the number of the second selected column
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* @param c1 is the number of the second selected column
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* @return matrix type _CMatrix
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* @return matrix type _CMatrix
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*/
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*/
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_CMatrix &swapCols(uint c0, uint c1) {
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_CMatrix &swapCols(uint cf, uint cs) {
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Type t;
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PIMM_FOR_R piSwap<Type>(m[i][cf], m[i][cs]);
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PIMM_FOR_R {
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t = m[i][c0];
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m[i][c0] = m[i][c1];
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m[i][c1] = t;
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}
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return *this;
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return *this;
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}
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}
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@@ -221,7 +194,7 @@ public:
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*
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*
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* @return true if matrix is square, else false
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* @return true if matrix is square, else false
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*/
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*/
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bool isSquare() const { return cols() == rows(); }
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constexpr bool isSquare() const { return Rows == Cols; }
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/**
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/**
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* @brief Method which checks if main diagonal of matrix consists of ones and another elements are zeros
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* @brief Method which checks if main diagonal of matrix consists of ones and another elements are zeros
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@@ -243,30 +216,41 @@ public:
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return true;
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return true;
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}
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}
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/**
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* @brief Full access to elements reference by row "row" and col "col".
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* If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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* @param row is a parameter that shows the row number of the matrix of the selected element
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* @param col is a parameter that shows the column number of the matrix of the selected element
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* @return reference to element of matrix by row "row" and col "col"
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*/
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Type &at(uint row, uint col) { return m[row][col]; }
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/**
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/**
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* @brief Full access to element by row "row" and col "col".
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* @brief Read-only access to element by \a row and \a col.
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* If you enter an index out of the border of the matrix there will be "undefined behavior"
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* If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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*
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* @param row is a parameter that shows the row number of the matrix of the selected element
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* @param row of matrix
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* @param col is a parameter that shows the column number of the matrix of the selected element
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* @param col of matrix
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* @return element of matrix by row "row" and col "col"
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* @return copy of element of matrix
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*/
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*/
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Type at(uint row, uint col) const { return m[row][col]; }
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Type at(uint row, uint col) const { return m[row][col]; }
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/**
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* @brief Full access to element by \a row and \a col.
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* If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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* @param row of matrix
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* @param col of matrix
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* @return element of matrix
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*/
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inline Type & element(uint row, uint col) {return m[row][col];}
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/**
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* @brief Read-only access to element by \a row and \a col.
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* If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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* @param row of matrix
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* @param col of matrix
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* @return element of matrix
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*/
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inline const Type & element(uint row, uint col) const {return m[row][col];}
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/**
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/**
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* @brief Full access to the matrix row pointer. If you enter an index out of the border of the matrix there will be "undefined behavior"
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* @brief Full access to the matrix row pointer. If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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*
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* @param row is a row of necessary matrix
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* @param row of matrix
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* @return matrix row pointer
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* @return matrix row pointer
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*/
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*/
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Type *operator[](uint row) { return m[row]; }
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Type *operator[](uint row) { return m[row]; }
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@@ -274,26 +258,15 @@ public:
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/**
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/**
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* @brief Read-only access to the matrix row pointer. If you enter an index out of the border of the matrix there will be "undefined behavior"
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* @brief Read-only access to the matrix row pointer. If you enter an index out of the border of the matrix there will be "undefined behavior"
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*
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*
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* @param row is a row of necessary matrix
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* @param row of matrix
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* @return matrix row pointer
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* @return matrix row pointer
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*/
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*/
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const Type *operator[](uint row) const { return m[row]; }
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const Type *operator[](uint row) const {return m[row];}
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/**
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/**
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* @brief Matrix assignment to matrix "sm"
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* @brief Matrix compare
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*
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*
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* @param sm matrix for the assigment
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* @param sm matrix for compare
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* @return matrix equal with sm
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*/
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_CMatrix &operator=(const _CMatrix &sm) {
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memcpy(m, sm.m, sizeof(Type) * Cols * Rows);
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return *this;
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}
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/**
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* @brief Compare with matrix "sm"
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*
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* @param sm matrix for the compare
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* @return if matrices are equal true, else false
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* @return if matrices are equal true, else false
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*/
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*/
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bool operator==(const _CMatrix &sm) const {
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bool operator==(const _CMatrix &sm) const {
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@@ -302,9 +275,9 @@ public:
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}
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}
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/**
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/**
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* @brief Compare with matrix "sm"
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* @brief Matrix negative compare
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*
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*
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* @param sm matrix for the compare
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* @param sm matrix for compare
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* @return if matrices are not equal true, else false
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* @return if matrices are not equal true, else false
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*/
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*/
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bool operator!=(const _CMatrix &sm) const { return !(*this == sm); }
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bool operator!=(const _CMatrix &sm) const { return !(*this == sm); }
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@@ -314,28 +287,31 @@ public:
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*
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*
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* @param sm matrix for the addition assigment
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* @param sm matrix for the addition assigment
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*/
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*/
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void operator+=(const _CMatrix &sm) { PIMM_FOR m[r][c] += sm.m[r][c]; }
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void operator+=(const _CMatrix &sm) {PIMM_FOR m[r][c] += sm.m[r][c];}
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/**
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/**
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* @brief Subtraction assignment with matrix "sm"
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* @brief Subtraction assignment with matrix "sm"
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*
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*
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* @param sm matrix for the subtraction assigment
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* @param sm matrix for the subtraction assigment
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*/
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*/
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void operator-=(const _CMatrix &sm) { PIMM_FOR m[r][c] -= sm.m[r][c]; }
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void operator-=(const _CMatrix &sm) {PIMM_FOR m[r][c] -= sm.m[r][c];}
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/**
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/**
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* @brief Multiplication assignment with value "v"
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* @brief Multiplication assignment with value "v"
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*
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*
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* @param v value for the multiplication assigment
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* @param v value for the multiplication assigment
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*/
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*/
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void operator*=(const Type &v) { PIMM_FOR m[r][c] *= v; }
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void operator*=(const Type &v) {PIMM_FOR m[r][c] *= v;}
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/**
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/**
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* @brief Division assignment with value "v"
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* @brief Division assignment with value "v"
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*
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*
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* @param v value for the division assigment
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* @param v value for the division assigment
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*/
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*/
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void operator/=(const Type &v) { PIMM_FOR m[r][c] /= v; }
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void operator/=(const Type &v) {
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assert(piAbs<Type>(v) > PIMATHVECTOR_ZERO_CMP);
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PIMM_FOR m[r][c] /= v;
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}
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/**
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/**
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* @brief Matrix substraction
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* @brief Matrix substraction
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@@ -391,6 +367,7 @@ public:
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* @return the result of matrix division
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* @return the result of matrix division
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*/
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*/
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_CMatrix operator/(const Type &v) const {
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_CMatrix operator/(const Type &v) const {
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assert(piAbs<Type>(v) > PIMATHVECTOR_ZERO_CMP);
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_CMatrix tm = _CMatrix(*this);
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_CMatrix tm = _CMatrix(*this);
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PIMM_FOR tm.m[r][c] /= v;
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PIMM_FOR tm.m[r][c] /= v;
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return tm;
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return tm;
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@@ -535,22 +512,12 @@ public:
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}
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}
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private:
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private:
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void resize(uint rows_, uint cols_, const Type &new_value = Type()) {
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r_ = rows_;
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c_ = cols_;
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PIMM_FOR m[r][c] = new_value;
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}
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int c_, r_;
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Type m[Rows][Cols];
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Type m[Rows][Cols];
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};
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};
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#pragma pack(pop)
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#pragma pack(pop)
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#ifdef PIP_STD_IOSTREAM
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#ifdef PIP_STD_IOSTREAM
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template<uint Rows, uint Cols, typename Type>
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template<uint Rows, uint Cols, typename Type>
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inline std::ostream & operator <<(std::ostream & s, const PIMathMatrixT<Rows, Cols, Type> & m) {
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inline std::ostream & operator <<(std::ostream & s, const PIMathMatrixT<Rows, Cols, Type> & m) {
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@@ -56,10 +56,14 @@ public:
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return tv;
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return tv;
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}
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}
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uint size() const {return Size;}
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constexpr uint size() const {return Size;}
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_CVector & fill(const Type & v) {PIMV_FOR c[i] = v; return *this;}
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_CVector & fill(const Type & v) {PIMV_FOR c[i] = v; return *this;}
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_CVector & move(const Type & v) {PIMV_FOR c[i] += v; return *this;}
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_CVector & move(const Type & v) {PIMV_FOR c[i] += v; return *this;}
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_CVector & move(const _CVector & v) {PIMV_FOR c[i] += v[i]; return *this;}
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_CVector & move(const _CVector & v) {PIMV_FOR c[i] += v[i]; return *this;}
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_CVector & swapElements(uint f, uint s) {
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piSwap<Type>(c[f], c[s]);
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return *this;
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}
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Type lengthSqr() const {
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Type lengthSqr() const {
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Type tv(0);
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Type tv(0);
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PIMV_FOR tv += c[i] * c[i];
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PIMV_FOR tv += c[i] * c[i];
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@@ -99,13 +103,15 @@ public:
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bool isNull() const {PIMV_FOR if (c[i] != Type(0)) return false; return true;}
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bool isNull() const {PIMV_FOR if (c[i] != Type(0)) return false; return true;}
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bool isOrtho(const _CVector & v) const {return ((*this) ^ v) == Type(0);}
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bool isOrtho(const _CVector & v) const {return ((*this) ^ v) == Type(0);}
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Type & at(uint index) {return c[index];}
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Type at(uint index) const {return c[index];}
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Type & operator [](uint index) {return c[index];}
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Type & operator [](uint index) {return c[index];}
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Type operator [](uint index) const {return c[index];}
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const Type & operator [](uint index) const {return c[index];}
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Type at(uint index) const {return c[index];}
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_CVector & operator =(const Type & v) {PIMV_FOR c[i] = v; return *this;}
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_CVector & operator =(const Type & v) {PIMV_FOR c[i] = v; return *this;}
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bool operator ==(const _CVector & v) const {PIMV_FOR if (c[i] != v[i]) return false; return true;}
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bool operator ==(const _CVector & v) const {PIMV_FOR if (c[i] != v[i]) return false; return true;}
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bool operator !=(const _CVector & v) const {return !(*this == c);}
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bool operator !=(const _CVector & v) const {return !(*this == c);}
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void operator +=(const _CVector & v) {PIMV_FOR c[i] += v[i];}
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void operator +=(const _CVector & v) {PIMV_FOR c[i] += v[i];}
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void operator -=(const _CVector & v) {PIMV_FOR c[i] -= v[i];}
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void operator -=(const _CVector & v) {PIMV_FOR c[i] -= v[i];}
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void operator *=(const Type & v) {PIMV_FOR c[i] *= v;}
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void operator *=(const Type & v) {PIMV_FOR c[i] *= v;}
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@@ -287,8 +293,8 @@ public:
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PIMV_FOR c[i] += v[i];
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PIMV_FOR c[i] += v[i];
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return *this;
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return *this;
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}
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}
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_CVector & swapElements(uint fe, uint se) {
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_CVector & swapElements(uint f, uint s) {
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piSwap<Type>(c[fe], c[se]);
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piSwap<Type>(c[f], c[s]);
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return *this;
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return *this;
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}
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}
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Type lengthSqr() const {
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Type lengthSqr() const {
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@@ -340,12 +346,15 @@ public:
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bool isValid() const {return !c.isEmpty();}
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bool isValid() const {return !c.isEmpty();}
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bool isOrtho(const _CVector & v) const {return dot(v) == Type(0);}
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bool isOrtho(const _CVector & v) const {return dot(v) == Type(0);}
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Type & at(uint index) {return c[index];}
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Type at(uint index) const {return c[index];}
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Type & operator [](uint index) {return c[index];}
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Type & operator [](uint index) {return c[index];}
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Type operator [](uint index) const {return c[index];}
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const Type & operator [](uint index) const {return c[index];}
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Type at(uint index) const {return c[index];}
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_CVector & operator =(const Type & v) {PIMV_FOR c[i] = v; return *this;}
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bool operator ==(const _CVector & v) const {return c == v.c;}
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bool operator ==(const _CVector & v) const {return c == v.c;}
|
||||||
bool operator !=(const _CVector & v) const {return c != v.c;}
|
bool operator !=(const _CVector & v) const {return c != v.c;}
|
||||||
|
|
||||||
void operator +=(const _CVector & v) {
|
void operator +=(const _CVector & v) {
|
||||||
assert(c.size() == v.size());
|
assert(c.size() == v.size());
|
||||||
PIMV_FOR c[i] += v[i];
|
PIMV_FOR c[i] += v[i];
|
||||||
|
|||||||
Reference in New Issue
Block a user