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array
6.82
KB
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2025-02-12 13:06
bessel_function.tcc
22.4
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beta_function.tcc
5.85
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ccomplex
1.23
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cctype
1.44
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cfenv
2.02
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cfloat
1.35
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cinttypes
2.27
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climits
1.42
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cmath
42.85
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complex
12.09
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complex.h
1.23
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cstdarg
1.22
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cstdbool
1.31
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cstdint
2.62
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cstdio
1.51
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cstdlib
1.82
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ctgmath
1.22
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ctime
1.21
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ctype.h
1.18
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cwchar
1.74
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cwctype
1.49
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ell_integral.tcc
26.5
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2025-02-12 13:06
exp_integral.tcc
15.64
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2025-02-12 13:06
fenv.h
1.18
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float.h
1.18
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2025-02-12 13:06
functional
69.07
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functional_hash.h
5.9
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gamma.tcc
14.34
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hashtable.h
41.01
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2025-02-12 13:06
hashtable_policy.h
24.5
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hypergeometric.tcc
27.41
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inttypes.h
1.24
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legendre_function.tcc
10.41
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2025-02-12 13:06
limits.h
1.19
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math.h
4.45
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memory
1.75
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2025-02-12 13:06
modified_bessel_func.tcc
15.88
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2025-02-12 13:06
poly_hermite.tcc
3.83
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2025-02-12 13:06
poly_laguerre.tcc
11.4
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random
1.55
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random.h
71.38
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random.tcc
52.66
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regex
90.74
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2025-02-12 13:06
riemann_zeta.tcc
13.74
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shared_ptr.h
32.46
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2025-02-12 13:06
special_function_util.h
4.94
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stdarg.h
1.19
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stdbool.h
1.19
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stdint.h
1.19
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stdio.h
1.18
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2025-02-12 13:06
stdlib.h
1.45
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tgmath.h
1.23
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tuple
11.83
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type_traits
18.57
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unordered_map
1.54
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2025-02-12 13:06
unordered_map.h
9.98
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2025-02-12 13:06
unordered_set
1.54
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2025-02-12 13:06
unordered_set.h
9.32
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2025-02-12 13:06
utility
3.15
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2025-02-12 13:06
wchar.h
1.22
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2025-02-12 13:06
wctype.h
1.23
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2025-02-12 13:06
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// Special functions -*- C++ -*- // Copyright (C) 2006-2021 Free Software Foundation, Inc. // // This file is part of the GNU ISO C++ Library. This library is free // software; you can redistribute it and/or modify it under the // terms of the GNU General Public License as published by the // Free Software Foundation; either version 3, or (at your option) // any later version. // // This library is distributed in the hope that it will be useful, // but WITHOUT ANY WARRANTY; without even the implied warranty of // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the // GNU General Public License for more details. // // Under Section 7 of GPL version 3, you are granted additional // permissions described in the GCC Runtime Library Exception, version // 3.1, as published by the Free Software Foundation. // You should have received a copy of the GNU General Public License and // a copy of the GCC Runtime Library Exception along with this program; // see the files COPYING3 and COPYING.RUNTIME respectively. If not, see // <http://www.gnu.org/licenses/>. /** @file tr1/poly_hermite.tcc * This is an internal header file, included by other library headers. * Do not attempt to use it directly. @headername{tr1/cmath} */ // // ISO C++ 14882 TR1: 5.2 Special functions // // Written by Edward Smith-Rowland based on: // (1) Handbook of Mathematical Functions, // Ed. Milton Abramowitz and Irene A. Stegun, // Dover Publications, Section 22 pp. 773-802 #ifndef _GLIBCXX_TR1_POLY_HERMITE_TCC #define _GLIBCXX_TR1_POLY_HERMITE_TCC 1 namespace std _GLIBCXX_VISIBILITY(default) { _GLIBCXX_BEGIN_NAMESPACE_VERSION #if _GLIBCXX_USE_STD_SPEC_FUNCS #elif defined(_GLIBCXX_TR1_CMATH) namespace tr1 { #else # error do not include this header directly, use <cmath> or <tr1/cmath> #endif // [5.2] Special functions // Implementation-space details. namespace __detail { /** * @brief This routine returns the Hermite polynomial * of order n: \f$ H_n(x) \f$ by recursion on n. * * The Hermite polynomial is defined by: * @f[ * H_n(x) = (-1)^n e^{x^2} \frac{d^n}{dx^n} e^{-x^2} * @f] * * @param __n The order of the Hermite polynomial. * @param __x The argument of the Hermite polynomial. * @return The value of the Hermite polynomial of order n * and argument x. */ template<typename _Tp> _Tp __poly_hermite_recursion(unsigned int __n, _Tp __x) { // Compute H_0. _Tp __H_0 = 1; if (__n == 0) return __H_0; // Compute H_1. _Tp __H_1 = 2 * __x; if (__n == 1) return __H_1; // Compute H_n. _Tp __H_n, __H_nm1, __H_nm2; unsigned int __i; for (__H_nm2 = __H_0, __H_nm1 = __H_1, __i = 2; __i <= __n; ++__i) { __H_n = 2 * (__x * __H_nm1 - (__i - 1) * __H_nm2); __H_nm2 = __H_nm1; __H_nm1 = __H_n; } return __H_n; } /** * @brief This routine returns the Hermite polynomial * of order n: \f$ H_n(x) \f$. * * The Hermite polynomial is defined by: * @f[ * H_n(x) = (-1)^n e^{x^2} \frac{d^n}{dx^n} e^{-x^2} * @f] * * @param __n The order of the Hermite polynomial. * @param __x The argument of the Hermite polynomial. * @return The value of the Hermite polynomial of order n * and argument x. */ template<typename _Tp> inline _Tp __poly_hermite(unsigned int __n, _Tp __x) { if (__isnan(__x)) return std::numeric_limits<_Tp>::quiet_NaN(); else return __poly_hermite_recursion(__n, __x); } } // namespace __detail #if ! _GLIBCXX_USE_STD_SPEC_FUNCS && defined(_GLIBCXX_TR1_CMATH) } // namespace tr1 #endif _GLIBCXX_END_NAMESPACE_VERSION } #endif // _GLIBCXX_TR1_POLY_HERMITE_TCC