Establishes verification theorem for optimal control of 2D/3D convective Brinkman-Forchheimer equations using strong solution theory and negative-order Sobolev estimates.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
citation-role summary
other 1
citation-polarity summary
years
2026 2verdicts
UNVERDICTED 2roles
other 1polarities
unclear 1representative citing papers
For the given chemotaxis model, uniform persistence holds when m ≥ 1; the positive equilibrium is linearly stable for χ0 below a parameter-dependent threshold χ*(u*) and unstable above it, with exponential convergence under stated conditions.
citing papers explorer
-
A Verification Theorem for an Optimal Control Problem Governed by the Convective Brinkman--Forchheimer Equations
Establishes verification theorem for optimal control of 2D/3D convective Brinkman-Forchheimer equations using strong solution theory and negative-order Sobolev estimates.
-
Chemotaxis models with signal-dependent sensitivity and a logistic-type source, II: Persistence and stabilization
For the given chemotaxis model, uniform persistence holds when m ≥ 1; the positive equilibrium is linearly stable for χ0 below a parameter-dependent threshold χ*(u*) and unstable above it, with exponential convergence under stated conditions.