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ON THE EXACT SOLUTION OF THE SCHRODINGER EQUATION WITH A QUARTIC ANHARMONICITY

机译:具有四阶非对称性的Schrodinger方程的精确解

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摘要

A new version of solutions in the form of an exponentially weighted power series is constructed for the two-dimensional circularly symmetric quartic oscillators, which reflects successfully the desired properties of the exact wave function. The regular series part is shown to be the solution of a transformed equation. The transformed equation is applicable to the one-dimensional problem as well. Moreover, the exact closed-form eigenfunctions of the harmonic oscillator can be reproduced as a special case of the present wave function. (C) 1996 John Wiley & Sons, Inc. [References: 21]
机译:为二维圆对称四次振荡器构造了指数加权幂级数形式的解决方案的新版本,该函数成功地反映了精确波动函数的期望特性。正则级数部分显示为变换方程的解。变换后的方程也适用于一维问题。此外,作为当前波动函数的特例,可以再现谐波振荡器的精确的闭合形式的本征函数。 (C)1996 John Wiley&Sons,Inc. [参考:21]

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