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Harmonic Analysis and Discrete Potential Theory
This book collects the Proceedings of a Congress held in Frascati (Rome) in the period July 1 -July 10, 1991, on the subject of harmonic analysis and discrete potential theory, and related topics. The Congress was made possible by the financial support of the Italian National Research Council ("Gruppo GNAFA"), the Ministry of University ("Gruppo Analisi Funzionale" of the University of Milano), the University of Rome "Tor Vergata", and was also patronized by the Centro "Vito Volterra" of the University of Rome "Tor Vergata". Financial support for publishing these Proceedings was provided by the University of Rome "Tor Vergata", and by a generous contribution of the Centro "Vito Volterra". I ...
Harmonic Analysis
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Modern Problems in PDEs and Applications
The principal aim of the volume is gathering all the contributions given by the speakers (mini courses) and some of the participants (short talks) of the summer school "Modern Problems in PDEs and Applications" held at the Ghent Analysis and PDE Center from 23 August to 2 September 2023. The school was devoted to the study of new techniques and approaches for solving partial differential equations, which can either be considered or arise from the physical point of view or the mathematical perspective. Both sides are extremely important since theories and methods can be developed independently, aiming to gather each other in a common objective. The aim of the summer school was to progress and advance in the problems considered. Note that real-world problems and their applications are classical study trends in physical or mathematical modelling. The summer school was organised in a friendly atmosphere and synergy, and it was an excellent opportunity to promote and encourage the development of the subject in the community.
Analysis
"Presenting the proceedings of the twenty-first Nordic Congress of Mathematicians at Lulearing; University of Technology, Sweden, this outstanding reference discusses recent advances in analysis, algebra, stochastic processes, and the use of computers in mathematical research."
Potential Theory
The series is aimed specifically at publishing peer reviewed reviews and contributions presented at workshops and conferences. Each volume is associated with a particular conference, symposium or workshop. These events cover various topics within pure and applied mathematics and provide up-to-date coverage of new developments, methods and applications.
The Sjögren's Book
"The Sjögren's Foundation was founded in 1983 by a patient, for the patient, and continues to serve as the only non-profit organization in the United States that is solely focused on Sjögren's. The Foundation's mission, as seen in Box 1.1, shows our commitment to ensuring that patients and healthcare professionals have the education, resources and services they need to help conquer the complexities of Sjögren's"--
Lost in Venice
You may have traveled to some of these destinations yourself, but chances are you've never become tangled in the predicaments that this pair of travelers has encountered. Beverly Paik is looking for adventure beyond the ordinary and usually stumbles onto it while her husband, always the skeptic, is traveling with her. The dialogue between them runs like a continuous thread, whether they are stepping onto a glacier from a helicopter or climbing among the ruins of a remote archeological site. The unexpected is always about to happen, whether on the streets of Paris, in a Tibetan monastery, or in the rain forests of Costa Rica. The highlights of Lost in Venice are the sympathetic and revealing portraits of the people that they meet along the way. There are interesting nuggets of information and commentary deftly tucked into each episode. Whether you are flying halfway round the world or happily ensconced at home, reading these endearing anecdotes will give the illusion of trudging right along beside them. The author claims her stories are ninety percent truth and ten percent fiction. Your challenge is to decide what is fictional and what is real.
Invariant Potential Theory in the Unit Ball of Cn
This monograph provides an introduction and a survey of recent results in potential theory with respect to the Laplace-Beltrami operator D in several complex variables, with special emphasis on the unit ball in Cn. Topics covered include Poisson-Szegö integrals on the ball, the Green's function for D and the Riesz decomposition theorem for invariant subharmonic functions. The extension to the ball of the classical Fatou theorem on non-tangible limits of Poisson integrals, and Littlewood's theorem on the existence of radial limits of subharmonic functions are covered in detail. The monograph also contains recent results on admissible and tangential boundary limits of Green potentials, and Lp inequalities for the invariant gradient of Green potentials. Applications of some of the results to Hp spaces, and weighted Bergman and Dirichlet spaces of invariant harmonic functions are included. The notes are self-contained, and should be accessible to anyone with some basic knowledge of several complex variables.
Recent Progress in Fourier Analysis
Recent Progress in Fourier Analysis
