Import Geant4 11.0.0.beta source tree
This commit is contained in:
@@ -40,259 +40,254 @@
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class G4ErrorSymMatrix;
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typedef std::vector<G4double >::iterator G4ErrorMatrixIter;
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typedef std::vector<G4double >::const_iterator G4ErrorMatrixConstIter;
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typedef std::vector<G4double>::iterator G4ErrorMatrixIter;
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typedef std::vector<G4double>::const_iterator G4ErrorMatrixConstIter;
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class G4ErrorMatrix
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{
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public: // with description
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G4ErrorMatrix();
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// Default constructor. Gives 0 x 0 matrix.
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// Another G4ErrorMatrix can be assigned to it.
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G4ErrorMatrix();
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// Default constructor. Gives 0 x 0 matrix.
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// Another G4ErrorMatrix can be assigned to it.
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G4ErrorMatrix(G4int p, G4int q);
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// Constructor. Gives an unitialized p x q matrix.
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G4ErrorMatrix(G4int p, G4int q);
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// Constructor. Gives an unitialized p x q matrix.
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G4ErrorMatrix(G4int p, G4int q, G4int i);
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// Constructor. Gives an initialized p x q matrix.
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// If i=0, it is initialized to all 0. If i=1, the diagonal elements
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// are set to 1.0.
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G4ErrorMatrix(G4int p, G4int q, G4int i);
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// Constructor. Gives an initialized p x q matrix.
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// If i=0, it is initialized to all 0. If i=1, the diagonal elements
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// are set to 1.0.
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G4ErrorMatrix(const G4ErrorMatrix& m1);
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G4ErrorMatrix(G4ErrorMatrix&&) = default;
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// Copy and move constructor.
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G4ErrorMatrix(const G4ErrorMatrix &m1);
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G4ErrorMatrix(G4ErrorMatrix &&) = default;
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// Copy and move constructor.
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G4ErrorMatrix(const G4ErrorSymMatrix& m1);
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// Constructors from G4ErrorSymG4ErrorMatrix, DiagG4ErrorMatrix and Vector.
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G4ErrorMatrix(const G4ErrorSymMatrix &m1);
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// Constructors from G4ErrorSymG4ErrorMatrix, DiagG4ErrorMatrix and Vector.
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virtual ~G4ErrorMatrix();
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// Destructor.
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virtual ~G4ErrorMatrix();
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// Destructor.
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inline virtual G4int num_row() const;
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// Returns the number of rows.
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inline virtual G4int num_row() const;
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// Returns the number of rows.
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inline virtual G4int num_col() const;
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// Returns the number of columns.
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inline virtual G4int num_col() const;
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// Returns the number of columns.
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inline virtual const G4double& operator()(G4int row, G4int col) const;
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inline virtual G4double& operator()(G4int row, G4int col);
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// Read or write a matrix element.
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// ** Note that the indexing starts from (1,1). **
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inline virtual const G4double & operator()(G4int row, G4int col) const;
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inline virtual G4double & operator()(G4int row, G4int col);
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// Read or write a matrix element.
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// ** Note that the indexing starts from (1,1). **
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G4ErrorMatrix& operator*=(G4double t);
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// Multiply a G4ErrorMatrix by a floating number.
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G4ErrorMatrix & operator *= (G4double t);
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// Multiply a G4ErrorMatrix by a floating number.
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G4ErrorMatrix& operator/=(G4double t);
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// Divide a G4ErrorMatrix by a floating number.
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G4ErrorMatrix & operator /= (G4double t);
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// Divide a G4ErrorMatrix by a floating number.
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G4ErrorMatrix& operator+=(const G4ErrorMatrix& m2);
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G4ErrorMatrix& operator+=(const G4ErrorSymMatrix& m2);
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G4ErrorMatrix& operator-=(const G4ErrorMatrix& m2);
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G4ErrorMatrix& operator-=(const G4ErrorSymMatrix& m2);
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// Add or subtract a G4ErrorMatrix.
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// When adding/subtracting Vector, G4ErrorMatrix must have num_col of one.
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G4ErrorMatrix & operator += ( const G4ErrorMatrix &m2);
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G4ErrorMatrix & operator += ( const G4ErrorSymMatrix &m2);
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G4ErrorMatrix & operator -= ( const G4ErrorMatrix &m2);
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G4ErrorMatrix & operator -= ( const G4ErrorSymMatrix &m2);
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// Add or subtract a G4ErrorMatrix.
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// When adding/subtracting Vector, G4ErrorMatrix must have num_col of one.
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G4ErrorMatrix& operator=(const G4ErrorMatrix& m2);
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G4ErrorMatrix& operator=(const G4ErrorSymMatrix& m2);
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G4ErrorMatrix& operator=(G4ErrorMatrix&&) = default;
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// Assignment and move operators.
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G4ErrorMatrix & operator = ( const G4ErrorMatrix &m2);
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G4ErrorMatrix & operator = ( const G4ErrorSymMatrix &m2);
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G4ErrorMatrix & operator = (G4ErrorMatrix &&) = default;
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// Assignment and move operators.
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G4ErrorMatrix operator-() const;
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// unary minus, ie. flip the sign of each element.
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G4ErrorMatrix operator- () const;
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// unary minus, ie. flip the sign of each element.
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G4ErrorMatrix apply(G4double (*f)(G4double, G4int, G4int)) const;
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// Apply a function to all elements of the matrix.
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G4ErrorMatrix apply(G4double (*f)(G4double, G4int, G4int)) const;
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// Apply a function to all elements of the matrix.
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G4ErrorMatrix T() const;
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// Returns the transpose of a G4ErrorMatrix.
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G4ErrorMatrix T() const;
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// Returns the transpose of a G4ErrorMatrix.
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G4ErrorMatrix sub(G4int min_row, G4int max_row, G4int min_col,
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G4int max_col) const;
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// Returns a sub matrix of a G4ErrorMatrix.
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// WARNING: rows and columns are numbered from 1
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G4ErrorMatrix sub(G4int min_row, G4int max_row,
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G4int min_col, G4int max_col) const;
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// Returns a sub matrix of a G4ErrorMatrix.
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// WARNING: rows and columns are numbered from 1
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void sub(G4int row, G4int col, const G4ErrorMatrix& m1);
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// Sub matrix of this G4ErrorMatrix is replaced with m1.
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// WARNING: rows and columns are numbered from 1
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void sub(G4int row, G4int col, const G4ErrorMatrix &m1);
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// Sub matrix of this G4ErrorMatrix is replaced with m1.
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// WARNING: rows and columns are numbered from 1
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inline G4ErrorMatrix inverse(G4int& ierr) const;
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// Invert a G4ErrorMatrix. G4ErrorMatrix must be square and is not changed.
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// Returns ierr = 0 (zero) when successful, otherwise non-zero.
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inline G4ErrorMatrix inverse(G4int& ierr) const;
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// Invert a G4ErrorMatrix. G4ErrorMatrix must be square and is not changed.
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// Returns ierr = 0 (zero) when successful, otherwise non-zero.
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virtual void invert(G4int& ierr);
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// Invert a G4ErrorMatrix. G4ErrorMatrix must be square.
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// N.B. the contents of the matrix are replaced by the inverse.
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// Returns ierr = 0 (zero) when successful, otherwise non-zero.
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// This method has less overhead then inverse().
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virtual void invert(G4int& ierr);
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// Invert a G4ErrorMatrix. G4ErrorMatrix must be square.
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// N.B. the contents of the matrix are replaced by the inverse.
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// Returns ierr = 0 (zero) when successful, otherwise non-zero.
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// This method has less overhead then inverse().
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G4double determinant() const;
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// calculate the determinant of the matrix.
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G4double determinant() const;
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// calculate the determinant of the matrix.
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G4double trace() const;
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// calculate the trace of the matrix (sum of diagonal elements).
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G4double trace() const;
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// calculate the trace of the matrix (sum of diagonal elements).
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class G4ErrorMatrix_row
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{
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typedef std::vector<G4double>::const_iterator G4ErrorMatrixConstIter;
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class G4ErrorMatrix_row
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{
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typedef std::vector<G4double >::const_iterator G4ErrorMatrixConstIter;
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public:
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inline G4ErrorMatrix_row(G4ErrorMatrix&,G4int);
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G4double & operator[](G4int);
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private:
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G4ErrorMatrix& _a;
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G4int _r;
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};
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class G4ErrorMatrix_row_const
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{
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public:
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inline G4ErrorMatrix_row_const (const G4ErrorMatrix&,G4int);
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const G4double & operator[](G4int) const;
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private:
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const G4ErrorMatrix& _a;
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G4int _r;
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};
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// helper classes for implementing m[i][j]
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public:
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inline G4ErrorMatrix_row(G4ErrorMatrix&, G4int);
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G4double& operator[](G4int);
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inline G4ErrorMatrix_row operator[] (G4int);
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inline const G4ErrorMatrix_row_const operator[] (G4int) const;
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// Read or write a matrix element.
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// While it may not look like it, you simply do m[i][j] to get an element.
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// ** Note that the indexing starts from [0][0]. **
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private:
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G4ErrorMatrix& _a;
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G4int _r;
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};
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class G4ErrorMatrix_row_const
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{
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public:
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inline G4ErrorMatrix_row_const(const G4ErrorMatrix&, G4int);
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const G4double& operator[](G4int) const;
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private:
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const G4ErrorMatrix& _a;
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G4int _r;
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};
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// helper classes for implementing m[i][j]
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inline G4ErrorMatrix_row operator[](G4int);
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inline const G4ErrorMatrix_row_const operator[](G4int) const;
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// Read or write a matrix element.
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// While it may not look like it, you simply do m[i][j] to get an element.
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// ** Note that the indexing starts from [0][0]. **
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protected:
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virtual inline G4int num_size() const;
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virtual void invertHaywood4(G4int& ierr);
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virtual void invertHaywood5(G4int& ierr);
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virtual void invertHaywood6(G4int& ierr);
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virtual inline G4int num_size() const;
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virtual void invertHaywood4(G4int& ierr);
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virtual void invertHaywood5(G4int& ierr);
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virtual void invertHaywood6(G4int& ierr);
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public:
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static void error(const char *s);
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static void error(const char* s);
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private:
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friend class G4ErrorMatrix_row;
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friend class G4ErrorMatrix_row_const;
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friend class G4ErrorSymMatrix;
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// Friend classes.
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friend class G4ErrorMatrix_row;
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friend class G4ErrorMatrix_row_const;
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friend class G4ErrorSymMatrix;
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// Friend classes.
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friend G4ErrorMatrix operator+(const G4ErrorMatrix& m1,
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const G4ErrorMatrix& m2);
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friend G4ErrorMatrix operator-(const G4ErrorMatrix& m1,
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const G4ErrorMatrix& m2);
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friend G4ErrorMatrix operator*(const G4ErrorMatrix& m1,
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const G4ErrorMatrix& m2);
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friend G4ErrorMatrix operator*(const G4ErrorMatrix& m1,
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const G4ErrorSymMatrix& m2);
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friend G4ErrorMatrix operator*(const G4ErrorSymMatrix& m1,
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const G4ErrorMatrix& m2);
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friend G4ErrorMatrix operator*(const G4ErrorSymMatrix& m1,
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const G4ErrorSymMatrix& m2);
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// Multiply a G4ErrorMatrix by a G4ErrorMatrix or Vector.
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friend G4ErrorMatrix operator+(const G4ErrorMatrix &m1,
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const G4ErrorMatrix &m2);
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friend G4ErrorMatrix operator-(const G4ErrorMatrix &m1,
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const G4ErrorMatrix &m2);
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friend G4ErrorMatrix operator*(const G4ErrorMatrix &m1,
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const G4ErrorMatrix &m2);
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friend G4ErrorMatrix operator*(const G4ErrorMatrix &m1,
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const G4ErrorSymMatrix &m2);
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friend G4ErrorMatrix operator*(const G4ErrorSymMatrix &m1,
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const G4ErrorMatrix &m2);
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friend G4ErrorMatrix operator*(const G4ErrorSymMatrix &m1,
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const G4ErrorSymMatrix &m2);
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// Multiply a G4ErrorMatrix by a G4ErrorMatrix or Vector.
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// solve the system of linear eq
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// solve the system of linear eq
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friend G4ErrorMatrix qr_solve(G4ErrorMatrix*, const G4ErrorMatrix& b);
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friend void tridiagonal(G4ErrorSymMatrix* a, G4ErrorMatrix* hsm);
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friend void row_house(G4ErrorMatrix*, const G4ErrorMatrix&, G4double, G4int,
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G4int, G4int, G4int);
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friend void back_solve(const G4ErrorMatrix& R, G4ErrorMatrix* b);
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friend void col_givens(G4ErrorMatrix* A, G4double c, G4double s, G4int k1,
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G4int k2, G4int rowmin, G4int rowmax);
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// Does a column Givens update.
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friend G4ErrorMatrix qr_solve(G4ErrorMatrix *, const G4ErrorMatrix &b);
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friend void tridiagonal(G4ErrorSymMatrix *a,G4ErrorMatrix *hsm);
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friend void row_house(G4ErrorMatrix *,const G4ErrorMatrix &, G4double,
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G4int, G4int, G4int, G4int);
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friend void back_solve(const G4ErrorMatrix &R, G4ErrorMatrix *b);
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friend void col_givens(G4ErrorMatrix *A, G4double c,
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G4double s, G4int k1, G4int k2,
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G4int rowmin, G4int rowmax);
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// Does a column Givens update.
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friend void row_givens(G4ErrorMatrix *A, G4double c,
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G4double s, G4int k1, G4int k2,
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G4int colmin, G4int colmax);
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friend void col_house(G4ErrorMatrix *,const G4ErrorMatrix &, G4double,
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G4int, G4int, G4int, G4int);
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friend void house_with_update(G4ErrorMatrix *a,G4int row,G4int col);
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friend void house_with_update(G4ErrorMatrix *a,G4ErrorMatrix *v,
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friend void row_givens(G4ErrorMatrix* A, G4double c, G4double s, G4int k1,
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G4int k2, G4int colmin, G4int colmax);
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friend void col_house(G4ErrorMatrix*, const G4ErrorMatrix&, G4double, G4int,
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G4int, G4int, G4int);
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friend void house_with_update(G4ErrorMatrix* a, G4int row, G4int col);
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friend void house_with_update(G4ErrorMatrix* a, G4ErrorMatrix* v, G4int row,
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G4int col);
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friend void house_with_update2(G4ErrorSymMatrix* a, G4ErrorMatrix* v,
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G4int row, G4int col);
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friend void house_with_update2(G4ErrorSymMatrix *a,G4ErrorMatrix *v,
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G4int row, G4int col);
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G4int dfact_matrix(G4double &det, G4int *ir);
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// factorize the matrix. If successful, the return code is 0. On
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// return, det is the determinant and ir[] is row-interchange
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// matrix. See CERNLIB's DFACT routine.
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G4int dfact_matrix(G4double& det, G4int* ir);
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// factorize the matrix. If successful, the return code is 0. On
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// return, det is the determinant and ir[] is row-interchange
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// matrix. See CERNLIB's DFACT routine.
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G4int dfinv_matrix(G4int *ir);
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// invert the matrix. See CERNLIB DFINV.
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G4int dfinv_matrix(G4int* ir);
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// invert the matrix. See CERNLIB DFINV.
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std::vector<G4double > m;
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std::vector<G4double> m;
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G4int nrow, ncol;
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G4int size;
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G4int nrow, ncol;
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G4int size;
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};
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// Operations other than member functions for G4ErrorMatrix
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G4ErrorMatrix operator*(const G4ErrorMatrix &m1, const G4ErrorMatrix &m2);
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G4ErrorMatrix operator*(G4double t, const G4ErrorMatrix &m1);
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G4ErrorMatrix operator*(const G4ErrorMatrix &m1, G4double t);
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G4ErrorMatrix operator*(const G4ErrorMatrix& m1, const G4ErrorMatrix& m2);
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G4ErrorMatrix operator*(G4double t, const G4ErrorMatrix& m1);
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G4ErrorMatrix operator*(const G4ErrorMatrix& m1, G4double t);
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// Multiplication operators
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// Note that m *= m1 is always faster than m = m * m1.
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G4ErrorMatrix operator/(const G4ErrorMatrix &m1, G4double t);
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G4ErrorMatrix operator/(const G4ErrorMatrix& m1, G4double t);
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// m = m1 / t. (m /= t is faster if you can use it.)
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G4ErrorMatrix operator+(const G4ErrorMatrix &m1, const G4ErrorMatrix &m2);
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G4ErrorMatrix operator+(const G4ErrorMatrix& m1, const G4ErrorMatrix& m2);
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// m = m1 + m2;
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// Note that m += m1 is always faster than m = m + m1.
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G4ErrorMatrix operator-(const G4ErrorMatrix &m1, const G4ErrorMatrix &m2);
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G4ErrorMatrix operator-(const G4ErrorMatrix& m1, const G4ErrorMatrix& m2);
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// m = m1 - m2;
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// Note that m -= m1 is always faster than m = m - m1.
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G4ErrorMatrix dsum(const G4ErrorMatrix&, const G4ErrorMatrix&);
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// Direct sum of two matrices. The direct sum of A and B is the matrix
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// Direct sum of two matrices. The direct sum of A and B is the matrix
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// A 0
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// 0 B
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std::ostream& operator<<(std::ostream &s, const G4ErrorMatrix &q);
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std::ostream& operator<<(std::ostream& s, const G4ErrorMatrix& q);
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// Read in, write out G4ErrorMatrix into a stream.
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//
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// Specialized linear algebra functions
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//
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G4ErrorMatrix qr_solve(const G4ErrorMatrix &A, const G4ErrorMatrix &b);
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G4ErrorMatrix qr_solve(G4ErrorMatrix *A, const G4ErrorMatrix &b);
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G4ErrorMatrix qr_solve(const G4ErrorMatrix& A, const G4ErrorMatrix& b);
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G4ErrorMatrix qr_solve(G4ErrorMatrix* A, const G4ErrorMatrix& b);
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// Works like backsolve, except matrix does not need to be upper
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// triangular. For nonsquare matrix, it solves in the least square sense.
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G4ErrorMatrix qr_inverse(const G4ErrorMatrix &A);
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G4ErrorMatrix qr_inverse(G4ErrorMatrix *A);
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G4ErrorMatrix qr_inverse(const G4ErrorMatrix& A);
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G4ErrorMatrix qr_inverse(G4ErrorMatrix* A);
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// Finds the inverse of a matrix using QR decomposition. Note, often what
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// you really want is solve or backsolve, they can be much quicker than
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// inverse in many calculations.
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void qr_decomp(G4ErrorMatrix *A, G4ErrorMatrix *hsm);
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G4ErrorMatrix qr_decomp(G4ErrorMatrix *A);
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void qr_decomp(G4ErrorMatrix* A, G4ErrorMatrix* hsm);
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G4ErrorMatrix qr_decomp(G4ErrorMatrix* A);
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// Does a QR decomposition of a matrix.
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void back_solve(const G4ErrorMatrix &R, G4ErrorMatrix *b);
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void back_solve(const G4ErrorMatrix& R, G4ErrorMatrix* b);
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// Solves R*x = b where R is upper triangular. Also has a variation that
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// solves a number of equations of this form in one step, where b is a matrix
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// with each column a different vector. See also solve.
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void col_house(G4ErrorMatrix *a, const G4ErrorMatrix &v, G4double vnormsq,
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void col_house(G4ErrorMatrix* a, const G4ErrorMatrix& v, G4double vnormsq,
|
||||
G4int row, G4int col, G4int row_start, G4int col_start);
|
||||
void col_house(G4ErrorMatrix *a, const G4ErrorMatrix &v, G4int row, G4int col,
|
||||
void col_house(G4ErrorMatrix* a, const G4ErrorMatrix& v, G4int row, G4int col,
|
||||
G4int row_start, G4int col_start);
|
||||
// Does a column Householder update.
|
||||
|
||||
void col_givens(G4ErrorMatrix *A, G4double c, G4double s,
|
||||
G4int k1, G4int k2, G4int row_min=1, G4int row_max=0);
|
||||
void col_givens(G4ErrorMatrix* A, G4double c, G4double s, G4int k1, G4int k2,
|
||||
G4int row_min = 1, G4int row_max = 0);
|
||||
// do a column Givens update
|
||||
|
||||
void row_givens(G4ErrorMatrix *A, G4double c, G4double s,
|
||||
G4int k1, G4int k2, G4int col_min=1, G4int col_max=0);
|
||||
void row_givens(G4ErrorMatrix* A, G4double c, G4double s, G4int k1, G4int k2,
|
||||
G4int col_min = 1, G4int col_max = 0);
|
||||
// do a row Givens update
|
||||
|
||||
// void givens(G4double a, G4double b, G4double *c, G4double *s);
|
||||
@@ -300,14 +295,14 @@ void row_givens(G4ErrorMatrix *A, G4double c, G4double s,
|
||||
|
||||
// Returns a Householder vector to zero elements.
|
||||
|
||||
void house_with_update(G4ErrorMatrix *a, G4int row=1, G4int col=1);
|
||||
void house_with_update(G4ErrorMatrix *a, G4ErrorMatrix *v,
|
||||
G4int row=1, G4int col=1);
|
||||
void house_with_update(G4ErrorMatrix* a, G4int row = 1, G4int col = 1);
|
||||
void house_with_update(G4ErrorMatrix* a, G4ErrorMatrix* v, G4int row = 1,
|
||||
G4int col = 1);
|
||||
// Finds and does Householder reflection on matrix.
|
||||
|
||||
void row_house(G4ErrorMatrix *a, const G4ErrorMatrix &v, G4double vnormsq,
|
||||
void row_house(G4ErrorMatrix* a, const G4ErrorMatrix& v, G4double vnormsq,
|
||||
G4int row, G4int col, G4int row_start, G4int col_start);
|
||||
void row_house(G4ErrorMatrix *a, const G4ErrorMatrix &v, G4int row, G4int col,
|
||||
void row_house(G4ErrorMatrix* a, const G4ErrorMatrix& v, G4int row, G4int col,
|
||||
G4int row_start, G4int col_start);
|
||||
// Does a row Householder update.
|
||||
|
||||
|
||||
Reference in New Issue
Block a user