Nonlinear Analysis, Geometry and Applications

Nonlinear Analysis, Geometry and Applications

Proceedings of the Third NLAGA-BIRS Symposium, AIMS-Mbour, Senegal, August 21-27, 2023

Nang, Philibert; Seck, Diaraf; Sambou, Marie Salomon; Kangni, Kinvi; Fall, Mouhamed Moustapha

Birkhauser Verlag AG

06/2024

412

Dura

9783031526800

Pré-lançamento - envio 15 a 20 dias após a sua edição

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Existence in ?-norm of ??pseudo almost automorphic mild solutions for mean field stochastic evolution equations.- Generation and Structural characterization for randomly dispersed nonoverlapping spheres by Lennard-Jones potential based on Molecular Dynamics Simulations and the two-point correlation functions.- Nonparametric prediction and supervised classification for spatial dependent functional data under fixed sampling design.- Anti-pandemic optimal control strategies and applications.- A new fixed point theorem for system of inclusion problems in Banach spaces.- A Mann Type Iterative Algorithm for Bounded and Strongly Monotone Mappings in Certain Banach Spaces.- A New Krasnoselskii's Type Iterative Method for Hammerstein Equations with Monotone Mappings in Certain Banach Spaces.- Hamilton-Jacobi Equations and Mathematical Morphology in Pseudo-Riemannian Manifolds.- On a Nonlinear Dirichlet Eigenvalue Problem.- On the Eigenvalue Problem for Complex Hessian Operators.- Complex structure on Pseudo-Riemannian Poisson Manifolds.- Criterion for the existence of ?-Einstein contact metric structures.- Metrics Induced by R6+K on the Graph of K-Smooth Functions and the Hopf Conjecture.- Some results on warped product ?-Ricci-Bourguignon solitons.- On dual quaternions, dual split quaternions and Cartan-Schouten metrics on cotangent bundles of simple Lie groups.- Parametrization of algebraic points of low degree on the hyperelliptic curves of the affine equations y2 = x(x2 ? n2)(x2 ? 4n2).- Quartic points on C2(7).- Algebraic points of any degree on the affine curve y2 = 3x(x4 + 3).- Algebraic Points of Given Degree on the Affine Curve C : y2 + y = x5 .-Algebraic points of any given degree on the affine equation curve : y2 =x5+6912. - The Rozenberg-Zelinsky sequence for the cate- gory of the dyslectic Hopf Yetter-Drinfel'd (S, H )- module algebras.
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Partial Differential Equations;Geometrical Analysis of Optimal Shapes;Geometric Structures;Analysis;Stochastic Approximations;Modeling;Algebraic Geometry