This book presents a broad overview of the theory and applications of structure topology and symplectic geometry. Over six chapters, the authors cover topics such as linear operators, Omega and Clifford algebra, and quasiconformal reflection across polygonal lines. The book also includes four interesting case studies on time series analysis in practice. Finally, it provides a snapshot of some current trends and future challenges in the research of symplectic geometry theory. Structure Topology and Symplectic Geometry is a resource for scholars, researchers, and teachers in the field of mathematics, as well as researchers and students in engineering
42 pages, notes of lectures given at IPAM, Los AngelesThis text is a set of lecture notes for a seri...
By developing a work of Geoffrey Martin, we study a class of multi-symplectic struc-tures, called sy...
The main goal of the thesis is to classify some particular Poisson structures, called b-Poisson, fol...
1.1. Introduction. Symplectic structures made their rst appearance in the study of classical mechani...
Symplectic geometry originated in physics, but it has flourished as an independent subject in mathem...
This chapter serves to introduce the symplectic geometry theory in time series analysis and its appl...
Instead of trying to give a comprehensive overview of the subject, I will concentrate on explaining ...
Cover topics including induction and reduction for systems with symmetry, symplectic geometry and to...
The goal of these notes is to provide a fast introduction to symplectic geometry for graduate studen...
AbstractThis is a survey of some selected topics in symplectic topology. In particular, we discuss l...
We review the method of symplectic invariants recently introduced to solve matrix models' loop equat...
This introductory book offers a unique and unified overview of symplectic geometry, highlighting the...
Symplectic geometry is the geometry of a closed skew-symmetric form. It turns out to be very differe...
The aim of this book is to give a rigorous and complete treatment of various topics from harmonic an...
Topology is the mathematical study of the most basic geometrical structure of a space. Mathematical ...
42 pages, notes of lectures given at IPAM, Los AngelesThis text is a set of lecture notes for a seri...
By developing a work of Geoffrey Martin, we study a class of multi-symplectic struc-tures, called sy...
The main goal of the thesis is to classify some particular Poisson structures, called b-Poisson, fol...
1.1. Introduction. Symplectic structures made their rst appearance in the study of classical mechani...
Symplectic geometry originated in physics, but it has flourished as an independent subject in mathem...
This chapter serves to introduce the symplectic geometry theory in time series analysis and its appl...
Instead of trying to give a comprehensive overview of the subject, I will concentrate on explaining ...
Cover topics including induction and reduction for systems with symmetry, symplectic geometry and to...
The goal of these notes is to provide a fast introduction to symplectic geometry for graduate studen...
AbstractThis is a survey of some selected topics in symplectic topology. In particular, we discuss l...
We review the method of symplectic invariants recently introduced to solve matrix models' loop equat...
This introductory book offers a unique and unified overview of symplectic geometry, highlighting the...
Symplectic geometry is the geometry of a closed skew-symmetric form. It turns out to be very differe...
The aim of this book is to give a rigorous and complete treatment of various topics from harmonic an...
Topology is the mathematical study of the most basic geometrical structure of a space. Mathematical ...
42 pages, notes of lectures given at IPAM, Los AngelesThis text is a set of lecture notes for a seri...
By developing a work of Geoffrey Martin, we study a class of multi-symplectic struc-tures, called sy...
The main goal of the thesis is to classify some particular Poisson structures, called b-Poisson, fol...