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Fortran: help with arguments to a pre-built software |
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| Apr27-12, 05:58 PM | #1 |
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Fortran: help with arguments to a pre-built software
There are two functions that I need help with:
http://www.maths.uq.edu.au/expokit/fortran/dgpadm.f http://www.maths.uq.edu.au/expokit/fortran/dgchbv.f The problem I'm having is that the arguments on the line DGPADM(....) don't match identically with the explanation. For example, H, ldh and m vs. m and H(ldh,m) not sure why there is a parenthesis. If someone could give me a simple example of acceptable parameters that I could try out,that would be greatly appreciated. I understand what to put for ideg, m, t, but not so sure about wsp, ipiv , H or the others. For example, H is a matrix, so I guess it needs a matrix as an argument..... regardless could someone help me out here?! Thanks! In the first case: subroutine DGPADM( ideg,m,t,H,ldh,wsp,lwsp,ipiv,iexph,ns,iflag ) * ideg : (input) the degre of the diagonal Pade to be used. * a value of 6 is generally satisfactory. * * m : (input) order of H. * * H(ldh,m) : (input) argument matrix. * * t : (input) time-scale (can be < 0). * * wsp(lwsp) : (workspace/output) lwsp .ge. 4*m*m+ideg+1. * * ipiv(m) : (workspace) * *>>>> iexph : (output) number such that wsp(iexph) points to exp(tH) * i.e., exp(tH) is located at wsp(iexph ... iexph+m*m-1) * ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ * NOTE: if the routine was called with wsp(iptr), * then exp(tH) will start at wsp(iptr+iexph-1). * * ns : (output) number of scaling-squaring used. * * iflag : (output) exit flag. * 0 - no problem * <0 - problem Second case: subroutine DGCHBV( m, t, H,ldh, y, wsp, iwsp, iflag ) * m : (input) order of the matrix H * * t : (input) time-scaling factor (can be < 0). * * H(ldh,m): (input) argument matrix. * * y(m) : (input/output) on input the operand vector, * on output the resulting vector exp(t*H)*y. * * iwsp(m) : (workspace) * * wsp : (workspace). Observe that a double precision vector of * length 2*m*(m+2) can be used as well when calling this * routine (thus avoiding an idle complex array elsewhere) |
| Apr27-12, 06:22 PM | #2 |
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Mentor
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Mod note: moved to Prog & CS section
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| Apr27-12, 08:16 PM | #3 |
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Mentor
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H - the name of a two-dimensional matrix - the matrix contains double precision numbers. ldh - # of rows in matrix H - an integer. m - # of cols in matrix H - an integer. t - timescale. This is the constant t in etH -- double precision. wsp - workspace - an output array with lwsp elements, each of type double precision. lwsp - # of elements of the wsp array - an integer. It needs to be > 4m2 + ideg + 1. ipiv - an output array with m integer elements. iexph - an index into the wsp array - an integer. The computed elements of etH are located in the wsp array. They start at wsp(iexph) and end at wsp(iexph + m2 - 1). This section of the array contains all of the elements of etH. ns - no clue - integer. iflag - a flag that indicates whether the calculation was successful or not. Negative value indicates some kind of error. I would start with a very simple matrix, like $$H = \begin{bmatrix} 0 & 1 \\ 0 & 0 \end{bmatrix}$$ and a value of 1.0 for t. You should end up with $$e^{tH} = \begin{bmatrix} 1 & 1 \\ 0 & 1 \end{bmatrix}$$ The variables that are identified as being output don't need to be initialized before calling this routine. The other variables need to be initialized before the call. |
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