milonga

milonga v0.1

$ milonga milonga kinf.mil kinf.mil anal analyt ytic ical al keff keff = 1.23 1.2361 6111 1111 1111 1111 1111 1111 1160 60 nume numeri rica cal l keff keff = 1.23 1.2361 6111 1111 1111 1110 1065 6566 6635 35 d i f f e r e n ce = 4. 54 525 3 e -13 $ cat infinit infinite.tx e.txt t - - - - - - - - - - - - - - - - -- - - - - - - - - - - -milonga 0.1 (linux-i686) (linux-i686) free nuclear reactor core analysis analysis code debuggin debugging g and benchmar benchmarking king output output - - - - - - -- - - - - ---- - - -- ---

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execu executio tion n date date is Sat Jul 16 12:58 12:58:5 :58 8 2011 2011

invocation invocation commandline commandline was milonga kinf.mil

- - - - - - - -- -- --- - - - - -spatial spatial dimensio dimensions: ns: 1 x_cells x_cells: : 3 delta_x: delta_x: 3.333333e-01 3.333333e-01 energy energy groups: groups: 2

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problem problem size: size: 6

- - - - - - - - -- - - - -boundary conditions conditions

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x directio direction n left: left: mirror mirror right: mirror

- - -- -- - --- - ---eigenvalue eigenvalue solution solution

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solution solution method: krylovschur number number number number numbe number r of numbe number r of linea linear r

of requeste requested d eigenva eigenvalues lues: : of converge converged d eigenva eigenvalues lues: : iter iterati ations ons of the the metho method: d: iter iterati ations ons of the the metho method: d:

1 6 1 6

stopping stopping condition: condition: tol=1e-07, tol=1e-07, maxit=100 maxit=100 residual norm |Ax-kBx| |Ax-kBx|_2 _2 = 4.376e-1 4.376e-15 5 relative error |Ax-kBx|_2/|kx|_ |Ax-kBx|_2/|kx|_2 2 = 1.957e-15 1.957e-15 error estimate |k - k_rea k_real| l| = 1.764 1.764e-5 e-57 7

- - - - - - - - -- - - - - - - -- - - - - --- -- ---removal matrix + 1 . 0 0 e + 00 0 - 1 . 0 0 e + 00 0 0 0 0 + 1.0 0e+ 0 0 0 - 1 . 0 0 e + 00 0 0 - 9 . 0 0 e + 00 0 + 1 . 8 0 e + 01 0 - 9 . 0 0 e + 00 0 0 - 9 . 0 0 e + 0 0 - 8 . 0 0 e - 03 + 1 . 8 0 e + 01 0 -9. 00 e+ 00 0 0 - 1 . 0 0 e + 00 0 + 1 . 0 0 e + 00 0 0 0 0 - 1 . 0 0 e + 00 0 +1. 00 e+ 00

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