E-raamat: Nonlinear Analysis, Geometry and Applications: Proceedings of the Second NLAGA-BIRS Symposium, Cap Skirring, Senegal, January 25-30, 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 Diffusion Process. - Stochastic Reaction Network Modeling and
Optimal Control for Covid-19. - Bayesian Selection of Adaptive Bandwidth in
Non-homogeneous 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 Coefficients: 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 Coefficient Bounds for a New
Subfamily of Starlike Functions. - Resolution of Æ for Differential Forms
with Boundary Value in the Sense of Currents Defined on a Half Space of Cn.
- Certain Contributions to the Æ -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
ofthe Intersection Curve of Two Real Parameterized Algebraic Surfaces.
- Algebraic Points of Any Degree on the Affine Curve y2 = x(x2 + 1)(x2 + 3).