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于 2016-05-24 发布文件大小:2KB

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板壳理论解析解matlab实例，包括莱维方法、纳维方法(The analytical solution of shell theory MATLAB examples, including Levi method, Navier method)

文件列表：

shell
.....\inf7.m,145,2016-05-22
.....\levy3.m,128,2016-05-21
.....\levy4.m,231,2016-05-21
.....\levy44.m,429,2016-05-23
.....\levy5.m,266,2016-05-21
.....\levy6.m,574,2016-05-23
.....\navy.m,90,2016-05-20
.....\navy2.m,110,2016-05-20
.....\test.m,67,2016-05-22
.....\test1.m,191,2016-05-22

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ccfc
差分方程求解实验步骤：主界面下进入实验五的“差分方程求解”子系统,输入希望看到的输出样点数输入差分方程系数向量输入顺序为：，。其中 N+1 为差分方程两边系数最大数目，如果有一边输入系数个数小于 N+1，将按不足系数为零计算。输入系统初始状态向量输入顺序为鼠标单击确定按钮，以数值和图形两种方式显示单位冲激响应和输出响应 3）确定差分方程形式：y(k)-y(k-1)+0.35y(k-2)=2x(k)-x(k-1)，(Experimental steps for solving differential equations: the main interface into five experimental " differential equation" subsystems, would like to see the output of input sample points difference equation coefficient of input vector input sequence as follows:,. One of N+1 differential equations for the maximum number of factors on both sides, if there is one less than the number of input coefficient of N+1, the calculation will be less than zero coefficient. Initial state vector input system for the importation of the order of the mouse button to click OK to both numerical and graphical display unit impulse response and output in response to 3) to determine the form of differential equation: y (k)-y (k-1)+0.35 y (k-2) = 2x (k)-x (k-1),)

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