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Approximate symmetries, pseudo-Goldstones, and the second law of thermodynamics
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We propose a general hydrodynamic framework for systems with spontaneously broken approximate symmetries. The second law of thermodynamics naturally results in relaxation in the hydrodynamic equations, and enables us to derive a universal relation between damping and diffusion of pseudo- Goldstones. We discover entirely new physical effects sensitive to explicitly broken symmetries. We focus on systems with approximate U(1) and translation symmetries, with direct applications to pinned superfluids and charge density waves. We also comment on the implications for chiral perturbation theory.
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Emergent structures in open EFTs
Breaking the advanced (r minus a) symmetry in Schwinger-Keldysh open EFTs forces deformed identities among the equations of motion, and the paper gives an explicit deformed diffeomorphism identity for open gravity.
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