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Another set of infinitely many exceptional ( X ? ) Laguerre polynomials

机译:另一组无限许多特殊的 < mml:mo Stretchy =“ false”>( X Laguerre多项式

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We present a new set of infinitely many shape invariant potentials and the corresponding exceptional (X?) Laguerre polynomials. They are to supplement the recently derived two sets of infinitely many shape invariant thus exactly solvable potentials in one-dimensional quantum mechanics and the correspondingX?Laguerre and Jacobi polynomials [S. Odake, R. Sasaki, Phys. Lett. B 679 (2009) 414]. The newX?Laguerre polynomials and the potentials are obtained by a simple limiting procedure from the knownX?Jacobi polynomials and the potentials, whereas the knownX?Laguerre polynomials and the potentials are obtained in the same manner from the mirror image of the knownX?Jacobi polynomials and the potentials.
机译:我们提出了一组新的无穷多个形状不变势和相应的特殊(X?)Laguerre多项式。它们是对一维量子力学以及相应的X?Laguerre和Jacobi多项式[S. Sci。Chem。1989,2,3,4]的两类无限多的形状不变量的精确可解势的补充。 Odake,R.Sasaki,物理学来吧B 679(2009)414]。 newX?Laguerre多项式和势是通过已知X?Jacobi多项式和势的简单限制程序获得的,而已知X?Laguerre多项式和势是从已知X?Jacobi多项式的镜像中以相同的方式获得的和潜力。

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