Area I., Cabada A., Cid J.Á., Franco D., Liz E., López Pouso R., Rodríguez López R. (Eds.) Nonlinear Analysis and Boundary Value Problems: NABVP 2018, Santiago de Compostela, Spain, September 4-7

Springer, 2019. — 295 p. — (Springer Proceedings in Mathematics & Statistics 292). — ISBN: 978-3-030-26986-9.This book is devoted to Prof. Juan J. Nieto, on the occasion of his 60th birthday. Juan José Nieto Roig (born 1958, A Coruña) is a Spanish mathematician, who has been a Professor of Mathematical Analysis at the University of Santiago de Compostela since 1991. His most influential contributions to date are in the area of differential equations. Nieto received his degree in Mathematics from the University of Santiago de Compostela in 1980. He was then awarded a Fulbright scholarship and moved to the University of Texas at Arlington where he worked with Professor V. Lakshmikantham. He received his Ph.D. in Mathematics from the University of Santiago de Compostela in 1983. Nieto's work may be considered to fall within the ambit of differential equations, and his research interests include fractional calculus, fuzzy equations and epidemiological models. He is one of the world’s most cited mathematicians according to Web of Knowledge, and appears in the Thompson Reuters Highly Cited Researchers list. Nieto has also occupied different positions at the University of Santiago de Compostela, such as Dean of Mathematics and Director of the Mathematical Institute. He has also served as an editor for various mathematical journals, and was the editor-in-chief of the journal Nonlinear Analysis: Real World Applications from 2009 to 2012. In 2016, Nieto was admitted as a Fellow of the Royal Galician Academy of Sciences. This book consists of contributions presented at the International Conference on Nonlinear Analysis and Boundary Value Problems, held in Santiago de Compostela, Spain, 4th-7th September 2018. Covering a variety of topics linked to Nieto’s scientific work, ranging from differential, difference and fractional equations to epidemiological models and dynamical systems and their applications, it is primarily intended for researchers involved in nonlinear analysis and boundary value problems in a broad sense.A Variational Analogue of Krasnoselskii’s Cone Fixed Point Theory
Differentiability Properties of Solutions of a Second-Order Evolution Inclusion
How to Analytically Prove the Existence of Strange Attractors Using Measure Theory
Initial Problems for Semilinear Degenerate Evolution Equations of Fractional Order in the Sectorial Case
Solvability for nth Order Coupled Systems with Full Nonlinearities
Semilinear Equations in Banach Spaces with Lower Fractional Derivatives
Integral Boundary Value Problem for Intuitionistic Fuzzy Partial Hyperbolic Differential Equations
On the Periodic Ricker Equation
The Stability of Vortices in Gas on the l-Plane: The Influence of Centrifugal Force
Results for Fractional Differential Equations with Integral Boundary Conditions Involving the Hadamard Derivative
A Nonlinear Problem Related to Artificial Circulation in a Lake
The Fučík Spectrum as Two Regular Curves
Duffing Equation with Nonlinearities Between Eigenvalues
Comparison and Uniqueness Results for the Periodic Boundary Value Problem for Linear First-Order Differential Equations Subject to a Functional Perturbation
Time-Fractional Optimal Control of Initial Value Problems on Time Scales
Relationship Between Green’s Functions for Even Order Linear Boundary Value Problems
Random Evolution Equations with Bounded Fractional Integral-Feedback