Nonlinear Analysis, Geometry and Applications: Proceedings of the Second Nlaga-Birs Symposium, Cap Skirring, Senegal, January 25-30, 2022 (Hardcover, 2022)

- Stability Analysis and Uniform Persistence of the dynamics of cytotoxic cells with Crowley-Martin functional response.- Null Controllability by birth control for a population dynamics model.- Aedes Vertical Transmission Logistic Growth Mathematical Model for Assessing Arboviruses Maintenance in Environment: A positive semigroup Approach.- Global dynamics of a spore producing pathogens epidemic system with nonlocal diusion process.- Stochastic Reaction Network Modeling and Optimal Control for Covid-19.- Bayesian selection of adaptive bandwidth in nonhomogeneous Poisson Process kernel estimators for the intensity function.- Nonnegative matrix factorization and Log-determinant Divergences.- Study of the shallow water equations with variable bathymetry in a channel with Flather open boundary condition.- Almost periodic solution for non autonomous non densely defined Cauchy problems.- Homogenization of a parabolic equation with random coeffcients : An application to sand transport equations.- Uniqueness and stability in an Inverse problem for electromagnetic forming of a metal jet.- Numerical and theoretical analysis for optimal shape inverse problems.- Algorithms for nonlinear integral equations of Hammerstein type with Phi-monotone mappings in certain Banach spaces.- A Riemannian point of view for a quadrature surface free boundary problem.- A study of sharp coeffcient bounds for a new subfamily of starlike functions.- Resolution of ∂?∂ for differential forms with boundary value in the sense of currents defined on a half space of Cn.- Certain contributions to the ? ∂-problem.- Self-intersection on pair of pants.- On the closure of irregular orbits of the horocyclic flow.- Central extensions and Hom-quadratic Hom-Novikov color algebras.- On the Topology of the Intersection Curve of two Real  Parameterized Algebraic Surfaces.- Algebraic points of any degree on the affine curve y2 = x(x2 + 1)(x2 + 3).