An anisotropic reaction-diffusion model of myocardial remodeling demonstrates global existence, invariant-region bounds, and enhanced regularity leading to short-time unconditional uniqueness.
This mathematical study establishes the theoretical foundations (global existence and uniqueness) for a reaction-diffusion model of myocardial remodeling.
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An anisotropic reaction-diffusion model of post-infarction myocardial remodeling is studied in terms of Dirichlet concentration parameters. The paper proves global existence, invariant-region bounds, and strengthened regularity leading to short-time unconditional uniqueness, and presents entropy and numerical illustrations.
Shchetinin et al. (Sat,) reported a other. An anisotropic reaction-diffusion model of myocardial remodeling demonstrates global existence, invariant-region bounds, and enhanced regularity leading to short-time unconditional uniqueness.
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