Many resources are needed to download a project. Please understand that we have to compensate our server costs. Thank you in advance. Project price only 1 $
You can buy this project and download/modify it how often you want.
/*
* JCuda - Java bindings for NVIDIA CUDA driver and runtime API
*
* Copyright (c) 2009-2015 Marco Hutter - http://www.jcuda.org
*
* Permission is hereby granted, free of charge, to any person
* obtaining a copy of this software and associated documentation
* files (the "Software"), to deal in the Software without
* restriction, including without limitation the rights to use,
* copy, modify, merge, publish, distribute, sublicense, and/or sell
* copies of the Software, and to permit persons to whom the
* Software is furnished to do so, subject to the following
* conditions:
*
* The above copyright notice and this permission notice shall be
* included in all copies or substantial portions of the Software.
*
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES
* OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT
* HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY,
* WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
* FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR
* OTHER DEALINGS IN THE SOFTWARE.
*/
package jcuda;
/**
* Java port of the CUDA complex number structure.
*/
public class cuComplex
{
/** The real part of the complex number */
public float x;
/** The imaginary part of the complex number */
public float y;
/* Private constructor */
private cuComplex()
{
}
/**
* Returns the real part of the given complex number.
*
* @param x The complex number whose real part should be returned
* @return The real part of the given complex number
*/
public static float cuCreal (cuComplex x)
{
return x.x;
}
/**
* Returns the imaginary part of the given complex number.
*
* @param x The complex number whose imaginary part should be returned
* @return The imaginary part of the given complex number
*/
public static float cuCimag (cuComplex x)
{
return x.y;
}
/**
* Creates a new complex number consisting of the given real and
* imaginary part.
*
* @param r The real part of the complex number
* @param i The imaginary part of the complex number
* @return A complex number with the given real and imaginary part
*/
public static cuComplex cuCmplx (float r, float i)
{
cuComplex res = new cuComplex();
res.x = r;
res.y = i;
return res;
}
/**
* Returns the complex conjugate of the given complex number.
*
* @param x The complex number whose complex conjugate should be returned
* @return The complex conjugate of the given complex number
*/
public static cuComplex cuConj (cuComplex x)
{
return cuCmplx (cuCreal(x), -cuCimag(x));
}
/**
* Returns a new complex number that is the sum of the given
* complex numbers.
*
* @param x The first addend
* @param y The second addend
* @return The sum of the given addends
*/
public static cuComplex cuCadd (cuComplex x, cuComplex y)
{
return cuCmplx (cuCreal(x) + cuCreal(y), cuCimag(x) + cuCimag(y));
}
/**
* Returns the product of the given complex numbers.
*
* Original comment:
*
* This implementation could suffer from intermediate overflow even though
* the final result would be in range. However, various implementations do
* not guard against this (presumably to avoid losing performance), so we
* don't do it either to stay competitive.
*
* @param x The first factor
* @param y The second factor
* @return The product of the given factors
*/
public static cuComplex cuCmul (cuComplex x, cuComplex y)
{
cuComplex prod;
prod = cuCmplx ((cuCreal(x) * cuCreal(y)) - (cuCimag(x) * cuCimag(y)),
(cuCreal(x) * cuCimag(y)) + (cuCimag(x) * cuCreal(y)));
return prod;
}
/**
* Returns the quotient of the given complex numbers.
*
* Original comment:
*
* This implementation guards against intermediate underflow and overflow
* by scaling. Such guarded implementations are usually the default for
* complex library implementations, with some also offering an unguarded,
* faster version.
*
* @param x The dividend
* @param y The divisor
* @return The quotient of the given complex numbers
*/
public static cuComplex cuCdiv (cuComplex x, cuComplex y)
{
cuComplex quot;
float s = ((float)Math.abs(cuCreal(y))) + ((float)Math.abs(cuCimag(y)));
float oos = 1.0f / s;
float ars = cuCreal(x) * oos;
float ais = cuCimag(x) * oos;
float brs = cuCreal(y) * oos;
float bis = cuCimag(y) * oos;
s = (brs * brs) + (bis * bis);
oos = 1.0f / s;
quot = cuCmplx (((ars * brs) + (ais * bis)) * oos,
((ais * brs) - (ars * bis)) * oos);
return quot;
}
/**
* Returns the absolute value of the given complex number.
*
* Original comment:
*
* This implementation guards against intermediate underflow and overflow
* by scaling. Otherwise the we'd lose half the exponent range. There are
* various ways of doing guarded computation. For now chose the simplest
* and fastest solution, however this may suffer from inaccuracies if sqrt
* and division are not IEEE compliant.
*
* @param x The complex number whose absolute value should be returned
* @return The absolute value of the given complex number
*/
public static float cuCabs (cuComplex x)
{
float p = cuCreal(x);
float q = cuCimag(x);
float r;
if (p == 0) return q;
if (q == 0) return p;
p = (float)Math.sqrt(p);
q = (float)Math.sqrt(q);
if (p < q) {r = p; p = q; q = r;}
r = q / p;
return p * (float)Math.sqrt (1.0f + r * r);
}
/**
* Returns a String representation of this complex number.
*
* @return A String representation of this complex number
*/
public String toString()
{
return "("+x+","+y+")";
}
}
