Float |
The FloatSymPDBandFact type exposes the following members.
| Name | Description | |
|---|---|---|
| FloatSymPDBandFact(FloatSymBandMatrix) | Constructs a FloatSymPDBandFact instance by factoring the given matrix. By default the condition number for the matrix will not be computed and will not be available from the ConditionNumber method. | |
| FloatSymPDBandFact(FloatSymBandMatrix, Boolean) | Constructs an FloatSymPDBandFact instance by factoring the given matrix, optionally estimating the condition number of the matrix. |
| Name | Description | |
|---|---|---|
| Cols | Gets the number of columns in the matrix represented by the factorization. | |
| HalfBandwidth | Gets the half bandwidth of the factored symmetric banded matrix. | |
| IsGood | Gets a boolean value which is true if the matrix factorization succeeded and the factorization may be used to solve equations, compute determinants, inverses, and so on; otherwise false. | |
| IsPositiveDefinite | Gets a boolean value which is true if the matrix factored is positive definite; otherwise, false. | |
| Rows | Gets the number of rows in the matrix represented by the factorization. |
| Name | Description | |
|---|---|---|
| Clone | Creates a deep copy of this factorization. | |
| ConditionNumber | Computes an estimate of the reciprocal of the condition number of a given matrix with respect to the one norm. | |
| Determinant | Computes the determinant of the factored matrix. | |
| Factor(FloatSymBandMatrix) | Factors the matrix A so that self represents the LU factorization of A. By default the condition number for the matrix will not be computed and will not be available from the ConditionNumber method. | |
| Factor(FloatSymBandMatrix, Boolean) | Factors the matrix A so that self represents the LU factorization of A. | |
| Inverse | Computes the inverse of the factored matrix. | |
| Solve(FloatMatrix) | Uses this factorization to solve the linear system AX = B. | |
| Solve(FloatVector) | Uses the LU factorization of self to solve the linear system Ax = b. |