A kinematic construction on Lorentzian manifolds selects the viscous stress to depend solely on shear and expansion by showing acceleration drops out under projection and vorticity cancels by symmetry.
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Kinematic selection from symmetric strain rate picks the deformation Laplacian for manifold Navier-Stokes, enabling global weak solutions with energy decay on 2D surfaces with Gaussian curvature bounded above by a negative constant.
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Kinematic selection of the viscous stress in relativistic dissipative hydrodynamics
A kinematic construction on Lorentzian manifolds selects the viscous stress to depend solely on shear and expansion by showing acceleration drops out under projection and vorticity cancels by symmetry.
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Resolving the viscosity operator ambiguity on Riemannian manifolds via a kinematic selection principle
Kinematic selection from symmetric strain rate picks the deformation Laplacian for manifold Navier-Stokes, enabling global weak solutions with energy decay on 2D surfaces with Gaussian curvature bounded above by a negative constant.