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std::complex::operator+(binary), operator-(binary), operator*, operator/

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< cpp‎ | numeric‎ | complex
 
 
Numéricos biblioteca
Funciones matemáticas comunes
Floating-point medio ambiente
Los números complejos
Matrices numéricas
Pseudo-aleatoria de generación de números
En tiempo de compilación aritmética racional (C++11)
Genéricos operaciones numéricas
Original:
Generic numeric operations
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(C++11)
 
Los números complejos
Las funciones miembro
Original:
Member functions
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Terceros funciones
Original:
Non-member functions
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(C++11)
Funciones exponenciales
Original:
Exponential functions
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Funciones de energía
Original:
Power functions
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Funciones trigonométricas
Original:
Trigonometric functions
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(C++11)
(C++11)
(C++11)
Las funciones hiperbólicas
Original:
Hyperbolic functions
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(C++11)
(C++11)
(C++11)
 
template< class T >
complex<T> operator+( const complex<T>& lhs, const complex<T>& rhs);
(1)
template< class T >
complex<T> operator+( const complex<T>& lhs, const T& rhs);
(2)
template< class T >
complex<T> operator+( const T& lhs, const complex<T>& rhs);
(3)
template< class T >
complex<T> operator-( const complex<T>& lhs, const complex<T>& rhs);
(4)
template< class T >
complex<T> operator-( const complex<T>& lhs, const T& rhs);
(5)
template< class T >
complex<T> operator-( const T& lhs, const complex<T>& rhs);
(6)
template< class T >
complex<T> operator*( const complex<T>& lhs, const complex<T>& rhs);
(7)
template< class T >
complex<T> operator*( const complex<T>& lhs, const T& rhs);
(8)
template< class T >
complex<T> operator*( const T& lhs, const complex<T>& rhs);
(9)
template< class T >
complex<T> operator/( const complex<T>& lhs, const complex<T>& rhs);
(10)
template< class T >
complex<T> operator/( const complex<T>& lhs, const T& rhs);
(11)
template< class T >
complex<T> operator/( const T& lhs, const complex<T>& rhs);
(12)
Implementa los operadores binarios para aritmética compleja y mixta complejo / escalar aritmética. Argumentos escalares son tratados como números complejos con la parte real igual al argumento y la parte imaginaria a cero .
Original:
Implements the binary operators for complex arithmetic and for mixed complex/scalar arithmetic. Scalar arguments are treated as complex numbers with the real part equal to the argument and the imaginary part set to zero.
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1-3)
Devuelve la suma de sus argumentos
Original:
Returns the sum of its arguments
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4-6)
Devuelve el resultado de restar rhs de lhs
Original:
Returns the result of subtracting rhs from lhs
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7-9)
Multiplica sus argumentos
Original:
Multiplies its arguments
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10-12)
Divide lhs por rhs
Original:
Divides lhs by rhs
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Contenido

[editar] Parámetros

lhs, rhs -
los argumentos: o bien los dos números complejos o complejo y escalares de un tipo adecuado (float, double, long double)
Original:
the arguments: either both complex numbers or one complex and one scalar of matching type (float, double, long double)
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[editar] Valor de retorno

1-3) complex<T>(lhs) += rhs
4-6) complex<T>(lhs) -= rhs
7-9) complex<T>(lhs) *= rhs
10-12) complex<T>(lhs) /= rhs

[editar] Ejemplo

#include <iostream>
#include <complex>
int main()
{
    std::complex<double> c2(2, 0);
    std::complex<double> ci(0, 1);
 
    std::cout << ci << " + " << c2 << " = " << ci+c2 << '\n'
              << ci << " * " << ci << " = " << ci*ci << '\n'
              << ci << " + " << c2 << " / " << ci << " = " << ci+c2/ci << '\n'
              << 1  << " / " << ci << " = " << 1./ci << '\n';
 
//    std::cout << 1.f/ci; // compile error
//    std::cout << 1/ci; // compile error
}

Salida:

(0,1) + (2,0) = (2,1)
(0,1) * (0,1) = (-1,0)
(0,1) + (2,0) / (0,1) = (0,-1)
1 / (0,1) = (0,-1)

[editar] Ver también

compuesto asignación de dos números complejos o un complejo y un escalar
Original:
compound assignment of two complex numbers or a complex and a scalar
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(función miembro público) [editar]
aplica operadores unarios a números complejos
(plantilla de función) [editar]