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Counting rule for Nambu-Goldstone modes in nonrelativistic systems

Yoshimasa Hidaka

TL;DR

The counting rule for Nambu-Goldstone modes is discussed using Mori's projection operator method in nonrelativistic systems at zero and finite temperatures and is shown to be equal to the number of broken charges.

Abstract

The counting rule for Nambu-Goldstone modes is discussed using Mori's projection operator method in nonrelativistic systems at zero and finite temperatures. We show that the number of Nambu-Goldstone modes is equal to the number of broken charges, Q_a, minus half the rank of the expectation value of [Q_a,Q_b].

Counting rule for Nambu-Goldstone modes in nonrelativistic systems

TL;DR

The counting rule for Nambu-Goldstone modes is discussed using Mori's projection operator method in nonrelativistic systems at zero and finite temperatures and is shown to be equal to the number of broken charges.

Abstract

The counting rule for Nambu-Goldstone modes is discussed using Mori's projection operator method in nonrelativistic systems at zero and finite temperatures. We show that the number of Nambu-Goldstone modes is equal to the number of broken charges, Q_a, minus half the rank of the expectation value of [Q_a,Q_b].

Paper Structure

This paper contains 34 equations.