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发表于 2009-5-28 21:31:51
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引用第7楼hanguang627于2009-05-11 13:38发表的 :
不知道这软件怎么样？有哪位大侠试过了
这里可是这么说的
我不觉得WhiteSmoke 2009 或2008+ 修改英文比Word 2003或 office XP还差！你可以将这一段文章分别贴在word和WhiteSmoke里试验一下。这是我最近审理某国际期刊一份国外稿件中的一段，显然作者的文章通过了Word的拼写检验功能，但WhiteSmoke的建议还是值得考虑的。——Sunroom 2009年5月28日晚！
Relativistic extensions of these potentials are very useful to study the relativistic effects, therefore physicists have been tried to solve Dirac equation for some physical potentials such as: harmonic oscillator (Moshinsky 1989), Coulomb (Rodrigues 2004), Morse (Alhaidari 2001), four-parameter diatomic potential (Gang 2004), symmetrical double well potential (Zhao et al. 2005), etc. Also, the Dirac equation for a charged spinor in spherically symmetric electromagnetic potential was solved by Alhaidari (Alhaidari 2002), and the relativistic spectra of the bound states and spinor wavefunctions for some potential such as: Dirac–Rosen-Morse, Dirac–Eckart, Dirac–Scarf and Dirac–Poschl–Teller have been obtained. On the other hand in reference (Jafarizadeh and Fakhri 1997), the authors have shown that the standard second order differential equations of mathematical physics and their associated differential equations have the properties of supersymmetry and shape invariance symmetry. By using these properties, the authors have shown that the associated differential equations can be factorized as the operator product of raising and lowering operators and a list of known one dimensional shape invariant potentials are given in Ref. (Jafarizadeh and Fakhri 1998). |
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发表于 2009-4-26 12:39:17
