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模拟内存高速缓存技术C源码,主要是FIFO形式。-simulated high-speed cache memory technology C source code, is the main form of FIFO.
Date : 2025-12-19 Size : 2kb User : 夏军

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这是一个用C语言编写的计算误差函数的程序。其主要特点是从定义出发,具有很好的参考价值。-This is a use of C language procedures for calculating the error function. Its main characteristic is that from the definition, has a very good reference value.
Date : 2025-12-19 Size : 47kb User : liuhailiang

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基于openMPI的泊松算法实现, C实现,此为simulation.c,用于实现算法的main loop.-implematation of poission algorithm based on openMPI
Date : 2025-12-19 Size : 3kb User : YaoYi

C++AMP的演示例程,主要显示 array 对象与 arrayview 对象的区别,有官方说明文档-C++AMP demo routines, the main display object array object arrayview distinction, there is official documentation
Date : 2025-12-19 Size : 190kb User : ltx

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代码主要通过c#的process类来实现了对控台文件的读写信息的操作。-the main function of the code is exchange information with the exe file.
Date : 2025-12-19 Size : 22kb User : pengking

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多线程计算pi,修改计算量则可进行压力测试-multi-thread calculate pi
Date : 2025-12-19 Size : 1kb User : ch

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mpi fortran wave equation solver code !cc MAIN is the main program for WAVE_MPI. !c !c Discussion: !c !c WAVE_MPI solves the wave equation in parallel using MPI. !c !c Discretize the equation for u(x,t): !c d^2 u/dt^2 - c^2 * d^2 u/dx^2 = 0 for 0 < x < 1, 0 < t !c with boundary conditions: !c u(0,t) = u0(t) = sin ( 2 * pi * ( 0 - c * t ) ) !c u(1,t) = u1(t) = sin ( 2 * pi * ( 1 - c * t ) ) !c and initial conditions: !c u(x,0) = g(x,t=0) = sin ( 2 * pi * ( x - c * t ) ) !c dudt(x,0) = h(x,t=0) = - 2 * pi * c * cos ( 2 * pi * ( x - c * t ) ) !c !c by: !c !c alpha = c * dt / dx. !c !c U(x,t+dt) = 2 U(x,t) - U(x,t-dt) !c + alpha^2 ( U(x-dx,t) - 2 U(x,t) + U(x+dx,t) ). !c !c Licensing: !c !c This code is distributed under the GNU LGPL license. !c !c Modified: !c !c 17 November 2013 !c !c Author: !c reza-mpi fortran wave equation solver code !cc MAIN is the main program for WAVE_MPI. !c !c Discussion: !c !c WAVE_MPI solves the wave equation in parallel using MPI. !c !c Discretize the equation for u(x,t): !c d^2 u/dt^2 - c^2 * d^2 u/dx^2 = 0 for 0 < x < 1, 0 < t !c with boundary conditions: !c u(0,t) = u0(t) = sin ( 2 * pi * ( 0 - c * t ) ) !c u(1,t) = u1(t) = sin ( 2 * pi * ( 1 - c * t ) ) !c and initial conditions: !c u(x,0) = g(x,t=0) = sin ( 2 * pi * ( x - c * t ) ) !c dudt(x,0) = h(x,t=0) = - 2 * pi * c * cos ( 2 * pi * ( x - c * t ) ) !c !c by: !c !c alpha = c * dt / dx. !c !c U(x,t+dt) = 2 U(x,t) - U(x,t-dt) !c + alpha^2 ( U(x-dx,t) - 2 U(x,t) + U(x+dx,t) ). !c !c Licensing: !c !c This code is distributed under the GNU LGPL license. !c !c Modified: !c !c 17 November 2013 !c !c Author: !c reza
Date : 2025-12-19 Size : 4kb User : reza
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