test_complex_source.c
来自「math library from gnu」· C语言 代码 · 共 704 行 · 第 1/2 页
C
704 行
voidFUNCTION (test, trap) (void){ TYPE (gsl_matrix) * mc = FUNCTION (gsl_matrix, alloc) (M, N); size_t i = 0, j = 0; BASE z = { {(ATOMIC) 1.2, (ATOMIC) 3.4} }; BASE z1; status = 0; FUNCTION (gsl_matrix, set) (mc, i - 1, j, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 1st index below lower bound"); status = 0; FUNCTION (gsl_matrix, set) (mc, i, j - 1, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 2nd index below lower bound"); status = 0; FUNCTION (gsl_matrix, set) (mc, M + 1, 0, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 1st index above upper bound"); status = 0; FUNCTION (gsl_matrix, set) (mc, 0, N + 1, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 2nd index above upper bound"); status = 0; FUNCTION (gsl_matrix, set) (mc, M, 0, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 1st index at upper bound"); status = 0; FUNCTION (gsl_matrix, set) (mc, 0, N, z); gsl_test (!status, NAME (gsl_matrix) "_set traps 2nd index at upper bound"); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, i - 1, 0); gsl_test (!status, NAME (gsl_matrix) "_get traps 1st index below lower bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 1st index below l.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 1st index below l.b."); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, 0, j - 1); gsl_test (!status, NAME (gsl_matrix) "_get traps 2nd index below lower bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 2nd index below l.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 2nd index below l.b."); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, M + 1, 0); gsl_test (!status, NAME (gsl_matrix) "_get traps 1st index above upper bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 1st index above u.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 1st index above u.b."); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, 0, N + 1); gsl_test (!status, NAME (gsl_matrix) "_get traps 2nd index above upper bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 2nd index above u.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 2nd index above u.b."); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, M, 0); gsl_test (!status, NAME (gsl_matrix) "_get traps 1st index at upper bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 1st index at u.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 1st index at u.b."); status = 0; z1 = FUNCTION (gsl_matrix, get) (mc, 0, N); gsl_test (!status, NAME (gsl_matrix) "_get traps 2nd index at upper bound"); gsl_test (GSL_REAL (z1) != 0, NAME (gsl_matrix) "_get, zero real for 2nd index at u.b."); gsl_test (GSL_IMAG (z1) != 0, NAME (gsl_matrix) "_get, zero imag for 2nd index at u.b."); FUNCTION (gsl_matrix, free) (mc);}voidFUNCTION (test, arith) (void){#define P 8#define Q 12/* Must use smaller dimensions to prevent approximation of floats in float_mul_elements test*/ TYPE (gsl_matrix) * a = FUNCTION (gsl_matrix, alloc) (P, Q); TYPE (gsl_matrix) * b = FUNCTION (gsl_matrix, alloc) (P, Q); TYPE (gsl_matrix) * m = FUNCTION (gsl_matrix, alloc) (P, Q); size_t i, j; size_t k = 0; size_t status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { BASE z, z1; GSL_REAL (z) = (ATOMIC) k; GSL_IMAG (z) = (ATOMIC) (k + 10); GSL_REAL (z1) = (ATOMIC) (k + 5); GSL_IMAG (z1) = (ATOMIC) (k + 20); FUNCTION (gsl_matrix, set) (a, i, j, z); FUNCTION (gsl_matrix, set) (b, i, j, z1); k++; } } { FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, add) (m, b); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (GSL_REAL (z) != (ATOMIC) (2 * k + 5) || GSL_IMAG (z) != (ATOMIC) (2 * k + 30)) status = 1; k++; } } gsl_test (status, NAME (gsl_matrix) "_add matrix addition"); } { FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, sub) (m, b); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (GSL_REAL (z) != (ATOMIC) (-5) || GSL_IMAG (z) != (ATOMIC) (-10)) status = 1; k++; } } gsl_test (status, NAME (gsl_matrix) "_sub matrix subtraction"); } { FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, mul_elements) (m, b); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { ATOMIC real = -(ATOMIC) (25 * k + 200); ATOMIC imag = (ATOMIC) (2 * k * k + 35 * k + 50); BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (fabs (GSL_REAL (z) - real) > 100 * BASE_EPSILON || fabs (GSL_IMAG (z) - imag) > 100 * BASE_EPSILON) { status = 1;#ifdef DEBUG printf ("%d\t%d\n", i, j); printf (OUT_FORMAT "\n", GSL_REAL (z) + (ATOMIC) (25 * (ATOMIC) k + 200)); printf (OUT_FORMAT "\n", GSL_IMAG (z) - (ATOMIC) (2 * k * k + 35 * k + 50)); printf ("\n");#endif } k++; } } gsl_test (status, NAME (gsl_matrix) "_mul_elements multiplication"); } { FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, div_elements) (m, b); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { ATOMIC denom = (2 * k * k + 50 * k + 425); ATOMIC real = (ATOMIC) (2 * k * k + 35 * k + 200) / denom; ATOMIC imag = ((ATOMIC) (50) - (ATOMIC) (5 * k)) / denom; BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (fabs (GSL_REAL (z) - real) > 100 * BASE_EPSILON || fabs (GSL_IMAG (z) - imag) > 100 * BASE_EPSILON) {#ifdef DEBUG printf (OUT_FORMAT "\t", GSL_REAL (z) - (ATOMIC) (2 * k * k + 35 * k + 200) / denom); printf (OUT_FORMAT "\n", GSL_IMAG (z) - ((ATOMIC) (50) - (ATOMIC) (5 * k)) / denom);#endif status = 1; } k++; } } gsl_test (status, NAME (gsl_matrix) "_div_elements division"); } { BASE s; GSL_SET_COMPLEX(&s, 2.0, 3.0); FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, scale) (m, s); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { ATOMIC real = (ATOMIC) (-(ATOMIC)k - 30); ATOMIC imag = (ATOMIC) (5 * (ATOMIC)k + 20); BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (GSL_REAL (z) != real || GSL_IMAG (z) != imag) { status = 1; } k++; } } gsl_test (status, NAME (gsl_matrix) "_scale"); } { BASE s; GSL_SET_COMPLEX(&s, 2.0, 3.0); FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, add_constant) (m, s); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { ATOMIC real = (ATOMIC) ((ATOMIC)k + 2); ATOMIC imag = (ATOMIC) ((ATOMIC)k + 10 + 3); BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (GSL_REAL (z) != real || GSL_IMAG (z) != imag) { status = 1; } k++; } } gsl_test (status, NAME (gsl_matrix) "_add_constant"); } { BASE s; GSL_SET_COMPLEX(&s, 2.0, 3.0); FUNCTION (gsl_matrix, memcpy) (m, a); FUNCTION (gsl_matrix, add_diagonal) (m, s); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { ATOMIC real = (ATOMIC) ((ATOMIC)k + ((i==j) ? 2 : 0)); ATOMIC imag = (ATOMIC) ((ATOMIC)k + 10 +((i==j) ? 3 : 0)); BASE z = FUNCTION (gsl_matrix, get) (m, i, j); if (GSL_REAL (z) != real || GSL_IMAG (z) != imag) { status = 1; } k++; } } gsl_test (status, NAME (gsl_matrix) "_add_diagonal"); } { FUNCTION (gsl_matrix, swap) (a, b); k = 0; status = 0; for (i = 0; i < P; i++) { for (j = 0; j < Q; j++) { BASE x = FUNCTION (gsl_matrix, get) (a, i, j); BASE y = FUNCTION (gsl_matrix, get) (b, i, j); if (GSL_REAL (x) != (ATOMIC) (k + 5) || GSL_IMAG (x) != (ATOMIC) (k + 20) || GSL_REAL (y) != (ATOMIC) (k) || GSL_IMAG (y) != (ATOMIC) (k + 10)) { status = 1; } k++; } } gsl_test (status, NAME (gsl_matrix) "_swap"); } FUNCTION (gsl_matrix, free) (a); FUNCTION (gsl_matrix, free) (b); FUNCTION (gsl_matrix, free) (m);}
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