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20192026
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math.OC2026

Optimal control via chemotactic sensitivity of a logistic Keller-Segel model

Yacouba Simpore, Mahamadi Warma, Luis P. Yapu

We study an optimal control problem for a two-equations Keller-Segel system on a bounded domain with Neumann boundary conditions, where the chemotactic sensitivity is modulated by…

math.AP2026

Hierarchical local null controllability for a non-degenerate quasi-linear parabolic system

Cristian Loli, George J. Bautista, Juan Limaco +3

In this manuscript, we are concerned with the hierarchical control of a non-degenerate quasi-linear parabolic system, posed on a bounded interval. We use the Stackelberg-Nash strat…

math.DG2026

Gauge-compatible tensors on statistical manifolds: splitting and submanifold geometry

Mirjana Milijevic, Luis P. Yapu

We study statistical manifolds endowed with a nonzero -tensor field satisfying the gauge equation \[ \nabla_X(ΘY)=Θ(\nabla_X^{*}Y). \] We first…

math.AP2026

Decay of solutions and bilinear control to trajectories of a 1D degenerate parabolic system

Alfredo S. Gamboa, André Da Rocha Lopes, Luis P. Yapu

This paper is concerned with the decay of solutions and the analysis of the local and global exact controllability to trajectories for a class of one-dimensional nonlinear paraboli…

math.AP2026

Bilinear control to trajectories of 1D degenerate parabolic equations in moving domains

Alfredo S. Gamboa, André da Rocha Lopes, Luis P. Yapu

In this paper, we are concerned with local controllability properties of degenerate parabolic equations in bounded domains that evolve in time. More precisely, we deal with the exa…

math.AP2026

Nash-Stackelberg controllability for coupled systems of degenerate equations in non-cylindrical domains

Alfredo S. Gamboa, Juan Limaco, Luis P. Yapu

In this paper we investigate the Hierarchical null controllability of a coupled degenerate semilinear parabolic equation in domains which are moving in time. We show the local null…