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首页> 外文期刊>Journal of Physics, A. Mathematical and General: A Europhysics Journal >WKB EXPANSION FOR THE ANGULAR MOMENTUM AND THE KEPLER PROBLEM - FROM THE TORUS QUANTIZATION TO THE EXACT ONE
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WKB EXPANSION FOR THE ANGULAR MOMENTUM AND THE KEPLER PROBLEM - FROM THE TORUS QUANTIZATION TO THE EXACT ONE

机译:角动量和开普勒问题的WKB展开-从圆环量化到精确的一个。

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We calculate the WKB series for the angular momentum and the non-relativistic three-dimesional Kepler problem. This is the first semiclassical treatment of the angular momentum for terms beyond the leading WKB approximation. We explain why the torus quantization (the leading WKB term) of the full problem is exact, even if the individual torus quantization of the angular momentum and of the radial Kepler problem separately is not exact In this way we derive Langer's rule, calculate the first correction to the leading Langer's term and conjecture the form of all higher terms. [References: 29]
机译:我们针对角动量和非相对论三维开普勒问题计算WKB级数。这是对超出领先的WKB近似的项的角动量的第一个半经典处理。我们解释了为什么完整问题的环面量化(前WKB项)是精确的,即使单独的角动量和径向开普勒问题的环面量化不是精确的。这样,我们得出兰格定律,计算第一个更正主要的Langer术语,并猜想所有较高术语的形式。 [参考:29]

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