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📁 这是Yousef Saad编写的矩阵运算的Fortran软件包(A basic tool-kit for sparse matrix computations (Version 2),包含常见的排序
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                         ----------                         | UNSUPP |                         ----------  This is meant to contain any  subroutine that is not part  of SPARSKIT proper (for example preconditioners, iterative  solvers, plotting and other tools,...) but which are nevertheless provided with the understanding that they may not be the best codes around or that there is further work needed on them..  CONTRIBUTIONS REQUESTED.  ----------------------- 		             ----------------- 		             Current contents:			     -----------------SUBDIRECTORY BLAS1------------------* blas1.f : includes subroutines:            dcopy : copies a vector, x, to a vector, y.            ddot  : dot product of two vectors.            csscal: scales a complex vector by a real constant.            cswap : interchanges two vectors.            csrot : applies a plane rotation.            cscal : scales a vector by a constant.            ccopy : copies a vector, x, to a vector, y.            drotg : construct givens plane rotation.            drot  : applies a plane rotation.            dswap : interchanges two vectors.            dscal : scales a vector by a constant.            daxpy : constant times a vector plus a vector.            SUBDIRECTORY PLOTS------------------ * psgrd.f contains subroutine "psgrid" which plots a symmetric graph.* texplt1.f contains subroutine "texplt" allows several matrices  in the same picture by calling texplt several times and exploiting job and  different shifts.* texgrid1.f contains subroutine "texgrd" which generates tex commands  for plotting a symmetric graph associated with a mesh. Allows  several grids in the same picture by calling texgrd several times and  exploiting job and different shifts. SUBDIRECTORY MATEXP    ------------------- routines related to matrix exponentials. * exppro.f    computes w=exp( t A) v   -- + a simple test program rexp.f * phipro.f    computes w = phi(At)v, where phi(x)=(1-exp(x))/x;              Also allows to solve the P.D.E. system y'= A y + b  

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