Solves either op(A)*trsm = alpha*x or trsm*op(A) = alpha*x for trsm.

The data types you wire to A and x determine the polymorphic instance to use.


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Inputs/Outputs

  • ci32.png side —

    side specifies the position of A in the linear equations.

    0Right—The VI solves the linear equations dtrsm*op(A) = alpha*X.
    1Left (default)—The VI solves the linear equations op(A)*dtrsm = alpha*X.
  • ci32.png operation A —

    operation A specifies the operation the VI performs on matrix A, resulting in matrix op(A).

    0Direct (default)
    1Conjugated & Transposed
    2Transposed
  • c2ddbl.png A —

    A is a real triangular matrix.

    The VI uses the first K rows and columns in op(A) to solve the linear equations. If you set side to Left, K equals the number of rows in x. If you set side to Right, K equals the number of columns in x. The number of rows and columns in A must be greater than or equal to K.

  • c2ddbl.png x —

    x is a real matrix.

  • ci32.png matrix A type —

    matrix A type specifies whether A is an upper or lower triangular matrix.

    2Lower Triangular—A is a lower triangular matrix.
    3Upper Triangular (default)—A is an upper triangular matrix.
  • cdbl.png alpha —

    alpha is the real scale factor for x.

    The default is 1.

  • ci32.png diagonal —

    diagonal specifies the value of the diagonal elements of A.

    0Non-unit (default)—The VI uses the original diagonal elements of A.
    1Unit—The VI uses a value of 1 for all diagonal elements of A.
  • i2ddbl.png dtrsm —

    dtrsm is a real matrix of the same size as x that returns the results of op(A)*dtsrm = alpha*x or dtsrm*op(A) = alpha*x solved for dtrsm.

  • ii32.png error —

    error returns any error or warning from the VI. You can wire error to the Error Cluster From Error Code VI to convert the error code or warning into an error cluster.

    • Refer to the BLAS (Basic Linear Algebra Subprograms) website at netlib.org for more information on BLAS functions.