[4565] | 1 | //$$newmatrm.h rectangular matrix operations |
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| 2 | |
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| 3 | // Copyright (C) 1991,2,3,4: R B Davies |
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| 4 | |
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| 5 | #ifndef NEWMATRM_LIB |
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| 6 | #define NEWMATRM_LIB 0 |
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| 7 | |
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| 8 | #ifdef use_namespace |
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| 9 | namespace NEWMAT { |
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| 10 | #endif |
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| 11 | |
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| 12 | // operations on rectangular matrices |
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| 13 | |
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| 14 | class RectMatrixCol; |
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| 15 | |
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| 16 | class RectMatrixRowCol |
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| 17 | // a class for accessing rows and columns of rectangular matrices |
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| 18 | { |
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| 19 | protected: |
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| 20 | #ifdef use_namespace // to make namespace work |
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| 21 | public: |
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| 22 | #endif |
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| 23 | Real* store; // pointer to storage |
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| 24 | int n; // number of elements |
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| 25 | int spacing; // space between elements |
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| 26 | int shift; // space between cols or rows |
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| 27 | RectMatrixRowCol(Real* st, int nx, int sp, int sh) |
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| 28 | : store(st), n(nx), spacing(sp), shift(sh) {} |
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| 29 | void Reset(Real* st, int nx, int sp, int sh) |
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| 30 | { store=st; n=nx; spacing=sp; shift=sh; } |
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| 31 | public: |
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| 32 | Real operator*(const RectMatrixRowCol&) const; // dot product |
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| 33 | void AddScaled(const RectMatrixRowCol&, Real); // add scaled |
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| 34 | void Divide(const RectMatrixRowCol&, Real); // scaling |
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| 35 | void Divide(Real); // scaling |
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| 36 | void Negate(); // change sign |
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| 37 | void Zero(); // zero row col |
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| 38 | Real& operator[](int i) { return *(store+i*spacing); } // element |
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| 39 | Real SumSquare() const; // sum of squares |
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| 40 | Real& First() { return *store; } // get first element |
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| 41 | void DownDiag() { store += (shift+spacing); n--; } |
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| 42 | void UpDiag() { store -= (shift+spacing); n++; } |
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| 43 | friend void ComplexScale(RectMatrixCol&, RectMatrixCol&, Real, Real); |
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| 44 | friend void Rotate(RectMatrixCol&, RectMatrixCol&, Real, Real); |
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| 45 | FREE_CHECK(RectMatrixRowCol) |
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| 46 | }; |
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| 47 | |
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| 48 | class RectMatrixRow : public RectMatrixRowCol |
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| 49 | { |
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| 50 | public: |
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| 51 | RectMatrixRow(const Matrix&, int, int, int); |
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| 52 | RectMatrixRow(const Matrix&, int); |
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| 53 | void Reset(const Matrix&, int, int, int); |
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| 54 | void Reset(const Matrix&, int); |
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| 55 | Real& operator[](int i) { return *(store+i); } |
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| 56 | void Down() { store += shift; } |
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| 57 | void Right() { store++; n--; } |
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| 58 | void Up() { store -= shift; } |
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| 59 | void Left() { store--; n++; } |
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| 60 | FREE_CHECK(RectMatrixRow) |
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| 61 | }; |
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| 62 | |
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| 63 | class RectMatrixCol : public RectMatrixRowCol |
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| 64 | { |
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| 65 | public: |
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| 66 | RectMatrixCol(const Matrix&, int, int, int); |
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| 67 | RectMatrixCol(const Matrix&, int); |
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| 68 | void Reset(const Matrix&, int, int, int); |
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| 69 | void Reset(const Matrix&, int); |
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| 70 | void Down() { store += spacing; n--; } |
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| 71 | void Right() { store++; } |
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| 72 | void Up() { store -= spacing; n++; } |
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| 73 | void Left() { store--; } |
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| 74 | friend void ComplexScale(RectMatrixCol&, RectMatrixCol&, Real, Real); |
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| 75 | friend void Rotate(RectMatrixCol&, RectMatrixCol&, Real, Real); |
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| 76 | FREE_CHECK(RectMatrixCol) |
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| 77 | }; |
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| 78 | |
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| 79 | class RectMatrixDiag : public RectMatrixRowCol |
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| 80 | { |
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| 81 | public: |
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| 82 | RectMatrixDiag(const DiagonalMatrix& D) |
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| 83 | : RectMatrixRowCol(D.Store(), D.Nrows(), 1, 1) {} |
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| 84 | Real& operator[](int i) { return *(store+i); } |
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| 85 | void DownDiag() { store++; n--; } |
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| 86 | void UpDiag() { store--; n++; } |
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| 87 | FREE_CHECK(RectMatrixDiag) |
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| 88 | }; |
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| 89 | |
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| 90 | |
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| 91 | inline RectMatrixRow::RectMatrixRow |
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| 92 | (const Matrix& M, int row, int skip, int length) |
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| 93 | : RectMatrixRowCol( M.Store()+row*M.Ncols()+skip, length, 1, M.Ncols() ) {} |
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| 94 | |
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| 95 | inline RectMatrixRow::RectMatrixRow (const Matrix& M, int row) |
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| 96 | : RectMatrixRowCol( M.Store()+row*M.Ncols(), M.Ncols(), 1, M.Ncols() ) {} |
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| 97 | |
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| 98 | inline RectMatrixCol::RectMatrixCol |
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| 99 | (const Matrix& M, int skip, int col, int length) |
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| 100 | : RectMatrixRowCol( M.Store()+col+skip*M.Ncols(), length, M.Ncols(), 1 ) {} |
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| 101 | |
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| 102 | inline RectMatrixCol::RectMatrixCol (const Matrix& M, int col) |
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| 103 | : RectMatrixRowCol( M.Store()+col, M.Nrows(), M.Ncols(), 1 ) {} |
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| 104 | |
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| 105 | inline Real square(Real x) { return x*x; } |
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| 106 | inline Real sign(Real x, Real y) |
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| 107 | { return (y>=0) ? x : -x; } // assume x >=0 |
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| 108 | |
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| 109 | |
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| 110 | |
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| 111 | |
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| 112 | |
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| 113 | |
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| 114 | #ifdef use_namespace |
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| 115 | } |
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| 116 | #endif |
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| 117 | |
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| 118 | #endif |
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| 119 | |
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| 120 | // body file: newmatrm.cpp |
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| 121 | |
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| 122 | |
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