Sufficient algebraic conditions on the signs of the constant and leading coefficients of the diffusion-scaled characteristic polynomial are derived to guarantee Turing instability on suitable domains, then applied to a two-site phosphorylation network to obtain a condition involving only four rate-1
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Conditions for spatial instabilities and pattern formation from monomial steady state parameterizations
Sufficient algebraic conditions on the signs of the constant and leading coefficients of the diffusion-scaled characteristic polynomial are derived to guarantee Turing instability on suitable domains, then applied to a two-site phosphorylation network to obtain a condition involving only four rate-1