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numericalmethodsofintegration

  • Category : Algorithm
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  • Update : 2012-11-26
  • Size : 60kb
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Numerical integration algorithm for the calculation of first-order differential equations: through the preparation of programming language, the use of Euler and forecast correction, Runge-Kutta method of achieving x1 differential = x2 x2 differential = x3 x3 differential =- 800* x1-80* x2-24* x3+ sin (t) y = 800x1 computing
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......\欧拉
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......\....\....\oula.cpp
......\....\....\oula.dsp
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......\....\....\oula.opt
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......\....\....\y1.txt
......\预报-校正
......\.........\yubao

......\.........\.....\y2.txt
......\.........\.....\yubao.cpp
......\.........\.....\yubao.dsp
......\.........\.....\yubao.ncb
......\.........\.....\yubao.opt
......\.........\.....\yubao.plg
......\龙格库塔
......\........\longge
......\........\......\longge.cpp
......\........\......\longge.dsp
......\........\......\longge.dsw
......\........\......\longge.ncb
......\........\......\longge.opt
......\........\......\longge.plg

......\........\......\y.txt
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