07-Jan-2022 20:32:33 gen_laguerre_rule_test(): MATLAB/Octave version 9.8.0.1380330 (R2020a) Update 2 Test gen_laguerre_rule(). 07-Jan-2022 20:32:33 GEN_LAGUERRE_RULE MATLAB/Octave version 9.8.0.1380330 (R2020a) Update 2 Compute a generalized Gauss-Laguerre rule for approximating Integral ( a <= x < oo ) |x-a|^ALPHA exp(-B*(x-a)) f(x) dx of order ORDER. The user specifies ORDER, ALPHA, A, B, and FILENAME. ORDER is the number of points. ALPHA is the exponent of |X|. A is the left endpoint (typically 0). B is the exponential scale factor (typically 1). FILENAME is used to generate 3 files: * filename_w.txt - the weight file * filename_x.txt - the abscissa file. * filename_r.txt - the region file. ORDER = 4 ALPHA = 0.500000 A = 0.000000 B = 1.000000 FILENAME = "gen_lag_o4_a0.5". Creating quadrature files. "Root" file name is "gen_lag_o4_a0.5". Weight file will be "gen_lag_o4_a0.5_w.txt". Abscissa file will be "gen_lag_o4_a0.5_x.txt". Region file will be "gen_lag_o4_a0.5_r.txt". GEN_LAGUERRE_RULE: Normal end of execution. 07-Jan-2022 20:32:33 gen_laguerre_rule_test(): Normal end of execution. 07-Jan-2022 20:32:33