Blowup phenomenon for a 2D chemotaxis-consumption model with rotation and saturation on the

This paper considers a 2D chemotaxis-consumption system with rotation and no-flux-Dirichlet boundary conditions. We prove that when the rotation angle satisfies certain conditions, the corresponding initial-boundary value problem admits a classical solution blowing up at a finite time.

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This paper investigates a 2D chemotaxis-consumption system with rotation and no-flux-Dirichlet boundary conditions. It proves that under certain conditions on the rotation angle, the corresponding initial-boundary value problem has a classical solution that blows up at a finite time.