Symmetric polynomials in physics
classification
❄️ cond-mat.stat-mech
keywords
polynomialssymmetricphysicstheoryberezincertaincloselyconstant
read the original abstract
We give two examples where symmetric polynomials play an important role in physics: First, the partition functions of ideal quantum gases are closely related to certain symmetric polynomials, and a part of the corresponding theory has a thermodynamical interpretation. Further, the same symmetric polynomials also occur in Berezin's theory of quantization of phase spaces with constant curvature.
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