Functional analysis and transforms

Functional analysis is a powerful tool when applied to mathematical problems arising from physical situations.

Intermediate Algebra provides precollege algebra students with the essentials for understanding what algebra is, how it works, and why it so useful.

The goal of the 2019 conference on Stochastic Processes and Algebraic Structures held in SPAS2019, Vasteras, Sweden, from September 30th to October 2nd 2019 was to showcase the frontiers of research in several important topics of mathematics, mathematical statistics, and its applications.

Advances in Discrete Tomography and Its Applications is a unified presentation of new methods, algorithms, and select applications that are the foundations of multidimensional image reconstruction by discrete tomographic methods.

A self-contained textbook which opens up this challenging field to newcomers and points to areas of future research.

make it look much more logical, but actually it happens quite differently.

The purpose of this book is to describe the theory of Hankel operators, one of the most important classes of operators on spaces of analytic func- tions.

"e;Descriptive Topology in Selected Topics of Functional Analysis"e; is a collection of recent developments in the field of descriptive topology, specifically focused on the classes of infinite-dimensional topological vector spaces that appear in functional analysis.

From July 11th to July 22nd, 2005, a NATO advanced study institute, as part of the series "e;Seminaire ' de mathematiques ' superieures"e;, ' was held at the U- versite ' de Montreal, ' on the subject Equidistribution in the theory of numbers.

This monograph presents a theory for random field models in time and space, viewed as stochastic processes with values in a Hilbert space, to model the stochastic dynamics of forward and futures prices in energy, power, and commodity markets.

"e;This book is an account of the theory of Hardy spaces in one dimension, with emphasis on some of the exciting developments of the past two decades or so.

This first volume develops factorization algebras with a focus upon examples exhibiting their use in field theory, which will be useful for researchers and graduates.

The author approaches an old classic problem - the existence of solutions of Navier-Stokes equations.

In this volume two topics are discussed: the construction of Feller and Lp-sub-Markovian semigroups by starting with a pseudo-differential operator, and the potential theory of these semigroups and their generators.

Makes the intrinsically advanced theory of wavelets accessible to senior undergraduate students with a mathematical background.

This book presents the evolution of uniform approximations of continuous functions.

This volume features selected papers from The Fifteenth International Conference on Order Analysis and Related Problems of Mathematical Modeling, which was held in Vladikavkaz, Russia, on 15 - 20th July 2019.

The book consists of articles based on the XXXVIII Bialowieza Workshop on Geometric Methods in Physics, 2019.

The authors have been beguiled and entranced by mathematics all of their lives, and both believe it is the highest expression of pure thought and an essential component-one might say the quintessence-of nature.

This book represents the first synthesis of the considerable body of new research into positive definite matrices.

The research of Jonathan Borwein has had a profound impact on optimization, functional analysis, operations research, mathematical programming, number theory, and experimental mathematics.

This textbook provides an in-depth exploration of statistical learning with reproducing kernels, an active area of research that can shed light on trends associated with deep neural networks.

Fourier analysis is one of the most useful tools in many applied sciences.

This book presents novel results by participants of the conference "e;Control theory of infinite-dimensional systems"e; that took place in January 2018 at the FernUniversitat in Hagen.

This book offers a comprehensive introduction to various aspects of functional analysis and operator algebras.

The First International Congress of the International Society for Analysis, its Applications and Computations (ISAAC'97) was held at the University of Delaware from 3 to 7 June 1997.

Good data analytics is the basis for effective decisions.

rii application of linear operators on a Hilbert space.

The first systematic account of the Dirichlet space, one of the most fundamental Hilbert spaces of analytic functions.

In measure theory, a familiar representation theorem due to F.

This book describes the direct and inverse problems of the multidimensional Schrodinger operator with a periodic potential, a topic that is especially important in perturbation theory, constructive determination of spectral invariants and finding the periodic potential from the given Bloch eigenvalues.

The theory of functional equations has been developed in a rapid and productive way in the second half of the Twentieth Century.

Although the monograph Progress in Optimization I: Contributions from Aus- tralasia grew from the idea of publishing a proceedings of the Fourth Optimiza- tion Day, held in July 1997 at the Royal Melbourne Institute of Technology, the focus soon changed to a refereed volume in optimization.

A systematic, unified treatment of orthogonal transform methods that guides the reader from mathematical theory to problem solving in practice.

As Lord Kelvin said, "e;Fourier's theorem is not only one of the most beautiful results of modern analysis, but it may be said to furnish an indispensable instrument in the treatment of nearly every recondite question in modern physics.

Multiple Dirichlet Series, L-functions and Automorphic Forms gives the latest advances in the rapidly developing subject of Multiple Dirichlet Series, an area with origins in the theory of automorphic forms that exhibits surprising and deep connections to crystal graphs and mathematical physics.

Presents up-to-date Banach space results.

This book develops a spectral theory for the integrable system of 2-dimensional, simply periodic, complex-valued solutions u of the sinh-Gordon equation.

In this new edition of LNM 1693 the essential idea is to reduce questions on monotone multifunctions to questions on convex functions.

This book is the Proceedings of the Second ISAAC Congress.

This book aims at an innovative approach within the framework of convex analysis and optimization, based on an in-depth study of the behavior and properties of the supremum of families of convex functions.

We live in a three-dimensional world.

Quantization of physical systems requires a correct definition of quantum-mechanical observables, such as the Hamiltonian, momentum, etc.

The first book to assemble the wide body of theory which has rapidly developed on the dynamics of linear operators.

Banach algebras are Banach spaces equipped with a continuous multipli- tion.

During the past decade, the mathematics of superconductivity has been the subject of intense activity.

Harmonic analysis is a venerable part of modern mathematics.