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Description: 该压缩包包含了DirectX图形处理的所有头文件，特地上传共享，方便大家使用！-DX all the header files
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Size: 8238080 |
Author: wenzhou |
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Description: Test f2l extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: siperdin |
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Description: Test d2f extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: wunferdan |
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Description: Test iaload extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: dervigui |
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Description: 单处理机系统的进程调度
//用running表示进程处于运行态
#define aready 2
//用aready表示进程处于就绪态
#define blocking 3
//用blocking表示进程处于等待态
#define sometime 5 //用sometime 表示时间片大小
#define n 10 //假定系统允许进程个数为n
struct
{
int name //进程标识符
int status //进程状态
int ax,bx,cx,dx //进程现场信息，通用寄存器内容
int pc //进程现场信息，程序计数器内容
int psw //进程现场信息，程序状态字寄存器内容
int next //下一个进程控制块的位置
}pcbarea[n] //模拟进程控制块区域的数组
int PSW,AX,BX,CX,DX,PC,TIME //模拟寄存器
-//Indicates that the process is running with the running state# define aready 2// by aready means that the process is in the ready state# define blocking 3// by blocking means that the process is in a wait state# define sometime 5// use sometime said time slice size# define n 10// assume that the system allows the process number is n struct {int name // process identifier int status // process status int ax, bx, cx, dx // process the scene information, general register int pc // process the scene information, the program counter int psw // process the scene information, program status word register contents int next // Process Control position next block} pcbarea [n] // int array of analog process control block area PSW, AX, BX, CX, DX, PC, TIME // Analog register
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Size: 1024 |
Author: 谭柳梅 |
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Description: Test opc return extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: fiejenben |
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Description: Test the class com.android.dx.util. Bits Source Code for Linux.
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Size: 2048 |
Author: vouduigue |
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Description: function [ue,un]=LW_utux0(v,dt,t)
一个简单的双曲型偏微分方程：
ut + ux = 0
初始条件为：
u(x,0) = 1, x≤0
= 0, x＞0.
边界条件为：
u(-1,t)=1,u(1,t)=0.
本题要求：
使用Lax-Windroff method，选择 v=0.5, 计算并画出当dt=0.01和0.0025时，
方程在t=0.5，x在(-1,1)时的数值解和精确解
输入：
v--即a*dt/dx
dt--数值格式的时间步
t--要求解的时间
输出：
ue--在时间t时的1×N精确解矩阵
un--在时间t时的1×N数值解矩阵
输出图像：
精确解和数值解的图像-function [ue, un] = LW_utux0 (v, dt, t) A simple hyperbolic partial differential equation: ut+ ux = 0 initial conditions: u (x, 0) = 1, x ≤ 0 = 0, x> 0 boundary conditions: u (-1, t) = 1, u (1, t) = 0 of the questions requires: using the Lax-Windroff method, select v =.. 0.5, calculate and draw when dt = 0.01 and 0.0025, equation t = 0.5, x numerical solution at (-1,1) and the exact solution when input: v- that is a* dt/dx dt- time step numerical format t- of output required time solution: ue- 1N exact solution matrix at time t un- 1N value at time t when the solution matrix output image: and numerical solutions precise image
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Size: 1024 |
Author: kingofhevil |
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Description: function [ue,un]=LW_utux0_2(v,dt,t)
一个简单的双曲型偏微分方程：
ut + ux = 0
初始条件为：
u(x,0) = exp[-10(4x-1)^2]
边界条件为：
u(-1,t)=0,u(1,t)=0.
本题要求：
使用Lax-Windroff格式，选择 v=0.5, 计算并画出当dt=0.01和0.0025时，
方程在t=0.5，x在(-1,1)时的数值解和精确解
输入：
v--即a*dt/dx
dt--数值格式的时间步
t--要求解的时间
输出：
ue--在时间t时的1×N精确解矩阵
un--在时间t时的1×N数值解矩阵
输出图像：
精确解和数值解的图像-function [ue, un] = LW_utux0_2 (v, dt, t) A simple hyperbolic partial differential equation: ut+ ux = 0 initial conditions: u (x, 0) = exp [- 10 (4x-1) ^ 2] of the boundary conditions: u (-1, t) = 0, u (1, t) = 0 of the required title: using the Lax-Windroff format, select v = 0.5, calculate and draw when dt = 0.01 and 0.0025, equation t = 0.5, x numerical solution at (-1,1) and the exact solution when input: v- that is a* dt/dx dt-- the time-step numerical format t- the time to be solved Output: ue- 1N exact solution at time t matrix un- 1N numerical solution matrix of the output image at time t : image and numerical solutions of the exact solution
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Size: 1024 |
Author: kingofhevil |
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Description: function un=LW_utux0_3(dx,t)
Burgers equation：
ut + (1/2*u^2)x = 0
初始条件为：
u(x,0) = exp[-10(4x-1)^2]
边界条件为：
u(0,t)=0,u(1,t)=0
本题要求：
使用Lax-Windroff格式，选择 dx=0.01, 计算并画出当
t=0.15，和t=0.3时的数值解
输入：
dx--数值格式的x轴上的分割
r--r=dt/dx,本题预设r=0.5
t--要求解的时间
输出：
un--在时间t时的1×N数值解矩阵
输出图像：
数值解的图像-function un = LW_utux0_3 (dx, t) Burgers equation: ut+ (1/2* u ^ 2) x = 0 Initial conditions: u (x, 0) = exp [-10 (4x- 1) ^ 2] boundary conditions: u (0, t) = 0, u (1, t) = 0 of the questions asked: using the Lax-Windroff format, select dx = 0.01, calculated and drawn as t = 0.15, and t = 0.3 of the numerical solution of input: dx- x-axis numerical format partition r- r = dt/dx, the title by default r = 0.5 t- to be solved Time Output: un- 1N numerical solution matrix of the output image at time t: Numerical Solution of the image
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Size: 1024 |
Author: kingofhevil |
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Description: function [ue,un]=UPW_utux0(v,dt,t)
一个简单的双曲型偏微分方程：
ut + ux = 0
初始条件为：
u(x,0) = 1, x≤0
0, x＞0.
边界条件为：
u(-1,t)=1,u(1,t)=0.
本题要求：
使用迎风格式，选择 v=0.5, 计算并画出当dt=0.01和0.0025时，
方程在t=0.5，x在(-1,1)时的数值解和精确解
输入：
v--即a*dt/dx
dt--数值格式的时间步
t--要求解的时间
输出：
ue--在时间t时的1×N精确解矩阵
un--在时间t时的1×N数值解矩阵
输出图像：
精确解和数值解的图像-function [ue, un] = UPW_utux0 (v, dt, t) A simple hyperbolic partial differential equation: ut+ ux = 0 initial conditions: u (x, 0) = 1, x ≤ 0 0, x> 0 boundary conditions: u (-1, t) = 1, u (1, t) = 0 of the questions asked: using the upwind scheme, choose v = 0.5, calculated. and draw when dt = 0.01 and 0.0025, equation t = 0.5, x numerical solution at (-1,1) and the exact solution when the input: v- that is, a* dt/dx dt- time step numerical format t- the time to be solved Output: ue- 1N exact solution at time t matrix un- numerical solution 1N matrix of the output image at time t is: Image accuracy and numerical solutions of
Platform: |
Size: 1024 |
Author: kingofhevil |
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Description: function [ue,un]=UPW_utux0_2(v,dt,t)
一个简单的双曲型偏微分方程：
ut + ux = 0
初始条件为：
u(x,0) = exp[-10(4x-1)^2]
边界条件为：
u(-1,t)=0,u(1,t)=0.
本题要求：
使用迎风格式，选择 v=0.5, 计算并画出当dt=0.01和0.0025时，
方程在t=0.5，x在(-1,1)时的数值解和精确解
输入：
v--即a*dt/dx
dt--数值格式的时间步
t--要求解的时间
输出：
ue--在时间t时的1×N精确解矩阵
un--在时间t时的1×N数值解矩阵
输出图像：
精确解和数值解的图像
-function [ue, un] = UPW_utux0_2 (v, dt, t) A simple hyperbolic partial differential equation: ut+ ux = 0 initial conditions: u (x, 0) = exp [- 10 (4x-1) ^ 2] boundary conditions: u (-1, t) = 0, u (1, t) = 0 of the questions asked: using the upwind scheme, choose v = 0.5, calculated and Draw when dt = 0.01 and 0.0025, equation t = 0.5, x numerical solution at (-1,1) and the exact solution when input: v- that is a* dt/dx dt- Value Time Format step t- the time to be solved Output: ue- 1N exact solution of the matrix at time t un- 1N value at time t solution matrix output image: image exact solution and the numerical solution
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Size: 1024 |
Author: kingofhevil |
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Description: Test if icmpeq extends Dx Test Case for Linux.Test if icmpeq extends Dx Test Case for Linux.
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Size: 1024 |
Author: qanfener |
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Description: Test getstatic extends Dx Test Case for Linux.
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Size: 1024 |
Author: biupanjui |
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Description: DX shader files to change the way games look
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Size: 214016 |
Author: jonsauer |
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Description: Test add long extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: voubiucao |
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Description: dx ball game using 2d in c-dx ball game using 2d in c++
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Size: 6144 |
Author: marketf |
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Description: Test isub extends Dx Test Case Source Code for Linux.
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Size: 1024 |
Author: xepuizi |
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Description: Test getstatic extends Dx Test Case for Linux.
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Size: 2048 |
Author: actlhn |
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Description: Test if icmpeq extends Dx Test Case for Linux.Test if icmpeq extends Dx Test Case for Linux.
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Size: 2048 |
Author: gobdf |
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