meijerg.tst 968 B

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  1. % tests from:
  2. %
  3. % Adamchik, V.S. and Marichev, O.I:
  4. % The algorithm for calculating integrals of hypergeometric type
  5. % functions and its realization in REDUCE system,
  6. % presented at ISSAC 1990, Tokyo
  7. load_package specfn2;
  8. MeijerG({{},1},{{0}},x);
  9. MeijerG({{},alpha},{{0}},x);
  10. MeijerG({{alpha}},{{0}},x);
  11. MeijerG({{alpha +1}},{{0}},x);
  12. MeijerG({{0},1/2},{{0},1/2},x) * pi;
  13. MeijerG({{}},{{0}},x);
  14. MeijerG({{1,1}},{{1},0},x);
  15. MeijerG({{1/2,1}},{{1/2},0},x^2) * 1/2;
  16. MeijerG({{1}},{{1/2},0},x^2) * sqrt(pi);
  17. MeijerG({{}},{{1+1/4},1-1/4},(x^2)/4) * sqrt pi;
  18. MeijerG({{}},{{1-1/4},1+1/4},(x^2)/4) * sqrt pi;
  19. MeijerG({{}},{{2/4},0/4},(x^2)/4) * sqrt pi;
  20. MeijerG({{}},{{0/4},2/4},(x^2)/4) * sqrt pi;
  21. MeijerG({{}},{{nu/2},-nu/2},x^2/4);
  22. MeijerG({{}},{{nu/2,-nu/2}},x^2/4) /2;
  23. MeijerG({{0,1/2}},{{(mu+nu)/2,(mu-nu)/2},(nu-mu)/2,-(mu+nu)/2},x^2)*
  24. sqrt(pi)/2;
  25. MeijerG({{},(1-n)/2,1+n/2},{{0,1/2}},x^2);
  26. MeijerG({{1-a,1-b}},{{0},1-c},x);
  27. end;