A characterization of associative truncated products on polynomial spaces yields stochastic Galerkin fluxes that remain hyperbolic for the isothermal and compressible Euler equations in the tested regimes.
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Hyperbolicity-Preserving Stochastic Galerkin Methods for Conservation Laws Based on Associative Truncated Products on Polynomial Spaces
A characterization of associative truncated products on polynomial spaces yields stochastic Galerkin fluxes that remain hyperbolic for the isothermal and compressible Euler equations in the tested regimes.