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additive_combine.hpp
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bernoulli_distribution.hpp
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beta_distribution.hpp
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normal_distribution.hpp
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random_device.hpp
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random_number_generator.hpp
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uniform_int.hpp
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uniform_int_distribution.hpp
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uniform_on_sphere.hpp
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uniform_real.hpp
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/usr/include/boost/random/uniform_on_sphere.hpp
(8812B)
/* boost random/uniform_on_sphere.hpp header file * * Copyright Jens Maurer 2000-2001 * Copyright Steven Watanabe 2011 * Distributed under the Boost Software License, Version 1.0. (See * accompanying file LICENSE_1_0.txt or copy at * http://www.boost.org/LICENSE_1_0.txt) * * See http://www.boost.org for most recent version including documentation. * * $Id$ * * Revision history * 2001-02-18 moved to individual header files */ #ifndef BOOST_RANDOM_UNIFORM_ON_SPHERE_HPP #define BOOST_RANDOM_UNIFORM_ON_SPHERE_HPP #include <vector> #include <algorithm> // std::transform #include <functional> // std::bind2nd, std::divides #include <boost/assert.hpp> #include <boost/random/detail/config.hpp> #include <boost/random/detail/operators.hpp> #include <boost/random/normal_distribution.hpp> namespace boost { namespace random { /** * Instantiations of class template uniform_on_sphere model a * \random_distribution. Such a distribution produces random * numbers uniformly distributed on the unit sphere of arbitrary * dimension @c dim. The @c Cont template parameter must be a STL-like * container type with begin and end operations returning non-const * ForwardIterators of type @c Cont::iterator. */ template<class RealType = double, class Cont = std::vector<RealType> > class uniform_on_sphere { public: typedef RealType input_type; typedef Cont result_type; class param_type { public: typedef uniform_on_sphere distribution_type; /** * Constructs the parameters of a uniform_on_sphere * distribution, given the dimension of the sphere. */ explicit param_type(int dim_arg = 2) : _dim(dim_arg) { BOOST_ASSERT(_dim >= 0); } /** Returns the dimension of the sphere. */ int dim() const { return _dim; } /** Writes the parameters to a @c std::ostream. */ BOOST_RANDOM_DETAIL_OSTREAM_OPERATOR(os, param_type, parm) { os << parm._dim; return os; } /** Reads the parameters from a @c std::istream. */ BOOST_RANDOM_DETAIL_ISTREAM_OPERATOR(is, param_type, parm) { is >> parm._dim; return is; } /** Returns true if the two sets of parameters are equal. */ BOOST_RANDOM_DETAIL_EQUALITY_OPERATOR(param_type, lhs, rhs) { return lhs._dim == rhs._dim; } /** Returns true if the two sets of parameters are different. */ BOOST_RANDOM_DETAIL_INEQUALITY_OPERATOR(param_type) private: int _dim; }; /** * Constructs a @c uniform_on_sphere distribution. * @c dim is the dimension of the sphere. * * Requires: dim >= 0 */ explicit uniform_on_sphere(int dim_arg = 2) : _container(dim_arg), _dim(dim_arg) { } /** * Constructs a @c uniform_on_sphere distribution from its parameters. */ explicit uniform_on_sphere(const param_type& parm) : _container(parm.dim()), _dim(parm.dim()) { } // compiler-generated copy ctor and assignment operator are fine /** Returns the dimension of the sphere. */ int dim() const { return _dim; } /** Returns the parameters of the distribution. */ param_type param() const { return param_type(_dim); } /** Sets the parameters of the distribution. */ void param(const param_type& parm) { _dim = parm.dim(); _container.resize(_dim); } /** * Returns the smallest value that the distribution can produce. * Note that this is required to approximate the standard library's * requirements. The behavior is defined according to lexicographical * comparison so that for a container type of std::vector, * dist.min() <= x <= dist.max() where x is any value produced * by the distribution. */ result_type min BOOST_PREVENT_MACRO_SUBSTITUTION () const { result_type result(_dim); if(_dim != 0) { result.front() = RealType(-1.0); } return result; } /** * Returns the largest value that the distribution can produce. * Note that this is required to approximate the standard library's * requirements. The behavior is defined according to lexicographical * comparison so that for a container type of std::vector, * dist.min() <= x <= dist.max() where x is any value produced * by the distribution. */ result_type max BOOST_PREVENT_MACRO_SUBSTITUTION () const { result_type result(_dim); if(_dim != 0) { result.front() = RealType(1.0); } return result; } /** * Effects: Subsequent uses of the distribution do not depend * on values produced by any engine prior to invoking reset. */ void reset() {} /** * Returns a point uniformly distributed over the surface of * a sphere of dimension dim(). */ template<class Engine> const result_type & operator()(Engine& eng) { using std::sqrt; switch(_dim) { case 0: break; case 1: { if(uniform_01<RealType>()(eng) < 0.5) { *_container.begin() = -1; } else { *_container.begin() = 1; } break; } case 2: { uniform_01<RealType> uniform; RealType sqsum; RealType x, y; do { x = uniform(eng) * 2 - 1; y = uniform(eng) * 2 - 1; sqsum = x*x + y*y; } while(sqsum == 0 || sqsum > 1); RealType mult = 1/sqrt(sqsum); typename Cont::iterator iter = _container.begin(); *iter = x * mult; iter++; *iter = y * mult; break; } case 3: { uniform_01<RealType> uniform; RealType sqsum; RealType x, y; do { x = uniform(eng) * 2 - 1; y = uniform(eng) * 2 - 1; sqsum = x*x + y*y; } while(sqsum > 1); RealType mult = 2 * sqrt(1 - sqsum); typename Cont::iterator iter = _container.begin(); *iter = x * mult; ++iter; *iter = y * mult; ++iter; *iter = 2 * sqsum - 1; break; } default: { detail::unit_normal_distribution<RealType> normal; RealType sqsum; do { sqsum = 0; for(typename Cont::iterator it = _container.begin(); it != _container.end(); ++it) { RealType val = normal(eng); *it = val; sqsum += val * val; } } while(sqsum == 0); // for all i: result[i] /= sqrt(sqsum) RealType inverse_distance = 1 / sqrt(sqsum); for(typename Cont::iterator it = _container.begin(); it != _container.end(); ++it) { *it *= inverse_distance; } } } return _container; } /** * Returns a point uniformly distributed over the surface of * a sphere of dimension param.dim(). */ template<class Engine> result_type operator()(Engine& eng, const param_type& parm) const { return uniform_on_sphere(parm)(eng); } /** Writes the distribution to a @c std::ostream. */ BOOST_RANDOM_DETAIL_OSTREAM_OPERATOR(os, uniform_on_sphere, sd) { os << sd._dim; return os; } /** Reads the distribution from a @c std::istream. */ BOOST_RANDOM_DETAIL_ISTREAM_OPERATOR(is, uniform_on_sphere, sd) { is >> sd._dim; sd._container.resize(sd._dim); return is; } /** * Returns true if the two distributions will produce identical * sequences of values, given equal generators. */ BOOST_RANDOM_DETAIL_EQUALITY_OPERATOR(uniform_on_sphere, lhs, rhs) { return lhs._dim == rhs._dim; } /** * Returns true if the two distributions may produce different * sequences of values, given equal generators. */ BOOST_RANDOM_DETAIL_INEQUALITY_OPERATOR(uniform_on_sphere) private: result_type _container; int _dim; }; } // namespace random using random::uniform_on_sphere; } // namespace boost #endif // BOOST_RANDOM_UNIFORM_ON_SPHERE_HPP
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