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2DPE_VCPP6.0

于 2016-11-20 发布 文件大小:1315KB
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下载积分: 1 下载次数: 3

代码说明:

  抛物方程是由赫姆霍兹方程推导而来,在计算大区域电磁传播有较大的优势,本程序是二维的情况。(Parabolic equation is derived the Herm Holtz equation, in the calculation of large areas of electromagnetic propagation has a greater advantage, the program is a two-dimensional situation.)

文件列表:

2DPE_水平地面
.............\allocmem.h,2129,2015-05-13
.............\constdef.h,859,2015-05-13
.............\dBx.dat,30665,2015-05-13
.............\dBzD0.dat,8564,2015-05-13
.............\dBzD1.dat,8576,2015-05-13
.............\dBzD2.dat,8555,2015-05-13
.............\dBzD3.dat,8573,2015-05-13
.............\Debug
.............\.....\umain.exe,639050,2015-05-13
.............\.....\umain.ilk,867652,2015-05-13
.............\.....\umain.obj,337344,2015-05-13
.............\.....\umain.pch,2665436,2015-05-13
.............\.....\umain.pdb,1172480,2015-05-13
.............\.....\vc60.idb,91136,2015-05-13
.............\.....\vc60.pdb,118784,2015-05-13
.............\DMFTcal.h,4569,2015-05-13
.............\FFTcal.H,3076,2015-05-13
.............\includeall.h,267,2015-05-13
.............\PF.dat,0,2015-05-13
.............\Rcal.H,435,2015-05-13
.............\time.dat,0,2015-05-13
.............\u0.dat,5886,2015-05-13
.............\u0cal.h,1628,2015-05-13
.............\uDMFT.h,408,2015-05-13
.............\umain.cpp,2655,2015-05-13
.............\umain.dsp,3389,2015-05-13
.............\umain.dsw,518,2015-05-13
.............\umain.ncb,33792,2015-05-13
.............\umain.opt,50688,2015-05-13
.............\umain.plg,749,2015-05-13

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    偏最小二乘法中的交叉有效性计算,看看,可能有用(PLS cross-validity of the calculation, see, may be useful)
    2008-05-13 21:14:08下载
    积分:1
  • EedffazipD
    EDFA的掺铒光纤长度模拟计算,附3篇相关论文,330mw的980nm泵泵浦,3db的泵浦吸收,12m最佳长度已经的到验证,可作为EDFA设计参考 (EDFA erbium-doped fiber length simulation of three related papers, 330mw of 980nm pump pump pump 3db absorption 12m optimum length has been to verify, can be used as the EDFA design reference)
    2012-08-05 18:09:17下载
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    说明:  这是一个ACM试题中的算法,叫分而治之算法,上面有PPT还有实例代码,希望喜欢ACM的同学可以喜欢(This is a Question in the ACM algorithm, called divide and conquer algorithms, there are examples of the code above, there are PPT hope that students like to be like the ACM)
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