A method using ultra-high boost stability analysis and gamma-suppression derives necessary causality conditions for relativistic hydrodynamics, demonstrated in conformal Muller-Israel-Stewart theory.
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Develops a variational action principle for dissipative relativistic two-fluids that defines dissipation geometrically and reproduces causal conduction plus Navier-Stokes viscosity terms.
Derives nonmetricity-mediated chiral separation effects for axial currents in equilibrium fermionic fluids using anomaly descent and transgression techniques.
Any standalone hydrodynamic EFT is acausal and requires UV completions with transient modes to restore causality.
citing papers explorer
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Necessary conditions for causality from linearized stability at ultra-high boosts
A method using ultra-high boost stability analysis and gamma-suppression derives necessary causality conditions for relativistic hydrodynamics, demonstrated in conformal Muller-Israel-Stewart theory.
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Action based approach to dissipative relativistic fluid systems
Develops a variational action principle for dissipative relativistic two-fluids that defines dissipation geometrically and reproduces causal conduction plus Navier-Stokes viscosity terms.
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Chiral Transport in Metric-Affine Geometries
Derives nonmetricity-mediated chiral separation effects for axial currents in equilibrium fermionic fluids using anomaly descent and transgression techniques.
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Causal UV completions of relativistic hydrodynamics
Any standalone hydrodynamic EFT is acausal and requires UV completions with transient modes to restore causality.