Holographic Viscoelastic Hydrodynamics

Abstract

Relativistic fluid hydrodynamics, organized as an effective field theory in the velocity gradients, has zero radius of convergence due to the presence of non-hydrodynamic excitations. Likewise, the theory of elasticity of brittle solids, organized as an effective field theory in the strain gradients, has zero radius of convergence due to the process of the thermal nucleation of cracks. Viscoelastic materials share properties of both fluids and solids. We use holographic gauge theory/gravity correspondence to study all order hydrodynamics of relativistic viscoelastic media.

published version

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Cited by in corpus (18)

• Complexified quasinormal modes and the pole-skipping in a holographic system at finite chemical potential
• Hall viscosity in quantum systems with discrete symmetry: point group and lattice anisotropy
• Zoology of Solid & Fluid Holography : Goldstone Modes and Phase Relaxation
• Hydrodynamics for charge density waves and their holographic duals
• Hydrodynamic gradient expansion in linear response theory
• Universal Bounds on Transport in Holographic Systems with Broken Translations
• Maxwell interpolation and close similarities between liquids and holographic models
• Viscoelastic Dynamics in Holography
• Elasticity bounds from Effective Field Theory
• Nonlinear Oscillatory Shear Tests in Viscoelastic Holography
• Non-linear elasticity, yielding and entropy in amorphous solids
• Scale invariant solids
• Relativistic Hydrodynamics: A Singulant Perspective
• Hydrodynamic Gradient Expansion Diverges beyond Bjorken Flow
• Black Rubber and the Non-linear Elastic Response of Scale Invariant Solids
• Does a Cloud of Strings Affect Shear Viscosity Bound?
• Universal superdiffusive modes in charged two dimensional liquids
• Hydrodynamic modes in holographic multiple-axion model