Rassias T.M., Pardalos P.M. (Eds.) Essays in Mathematics and its Applications: In Honor of Vladimir Arnold

Springer International Publishing, Switzerland, 2016. — 659 p. — ISBN: 9783319313368.Essays in Mathematics and its Applications: In Honor of Vladimir Arnold focuses on various important areas of Mathematical research. The contributed papers have been written by eminent scientists and experts from the international Mathematical community. These papers deepen our understanding of some of the current research problems and theories which have their origin or have been influenced by V. Arnold. The presentation of concepts and methods featured in this volume makes it an invaluable reference for a wide readership. We are indebted to all of the scientists who contributed to this volume, and we would also like to acknowledge the superb assistance that the staff of Springer has provided for this publication.A New Way to Compute the Rodrigues Coefficients of Functions of the Lie Groups of Matrices
Quasimodes in Integrable Systems and Semi-Classical Limit
Manifolds Which Are Complex and Symplectic But Not Kähler
Solvability of a Nonclamped Frictional Contact Problem with Adhesion
The Kolmogorov-Arnold-Moser (KAM) and Nekhoroshev Theorems with Arbitrary Time Dependence
Iterative Methods for the Elastography Inverse Problem of Locating Tumors
Transversality Theory with Applications to Differential Equations
Lattice-like Subsets of Euclidean Jordan Algebras
Simultaneous Diophantine Approximation: Searching for Analogues of Hurwitz’s Theorem
On the Fixed Points of a Hamiltonian Diffeomorphism in Presence of Fundamental Group
Some Generalizations of Fixed-Point Theorems on S-Metric Spaces
Functional Inequalities in Banach Spaces and Fuzzy Banach Spaces
The Maslov Index in PDEs Geometry
On the Infimum of Certain Functionals
The Algebra of Gyrogroups: Cayley’s Theorem, Lagrange’s Theorem, and Isomorphism Theorems
Mild Continuity Properties of Relations and Relators in Relator Spaces
Contraction Maps in Pseudometric Structures
Novel Tools to Determine Hyperbolic Triangle Centers