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Geometric Analysis and PDEs - Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, June 11-16, 2007 (Paperback,... Geometric Analysis and PDEs - Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, June 11-16, 2007 (Paperback, 2009 ed.)
Antonio Ambrosetti; Matthew J. Gursky; Edited by Sun-Yung Alice Chang; Ermanno Lanconelli; Edited by Andrea Malchiodi; …
R2,087 Discovery Miles 20 870 Ships in 10 - 15 working days

This volume contains the notes of the lectures delivered at the CIME course GeometricAnalysis andPDEsduringtheweekofJune11-162007inCetraro (Cosenza). The school consisted in six courses held by M. Gursky (PDEs in Conformal Geometry), E. Lanconelli (Heat kernels in sub-Riemannian s- tings), A. Malchiodi(Concentration of solutions for some singularly perturbed Neumann problems), G. Tarantello (On some elliptic problems in the study of selfdual Chern-Simons vortices), X. J. Wang (Thek-Hessian Equation)and P. Yang (Minimal Surfaces in CR Geometry). Geometric PDEs are a ?eld of research which is currently very active, as it makes it possible to treat classical problems in geometry and has had a dramatic impact on the comprehension of three- and four-dimensional ma- folds in the last several years. On one hand the geometric structure of these PDEs might cause general di?culties due to the presence of some invariance (translations, dilations, choice of gauge, etc. ), which results in a lack of c- pactness of the functional embeddings for the spaces of functions associated with the problems. On the other hand, a geometric intuition or result might contribute enormously to the search for natural quantities to keep track of, andtoproveregularityoraprioriestimatesonsolutions. Thistwo-foldaspect of the study makes it both challenging and complex, and requires the use of severalre?nedtechniquestoovercomethemajordi?cultiesencountered

Geometric Analysis - Cetraro, Italy 2018 (Paperback, 1st ed. 2020): Matthew J. Gursky, Andrea Malchiodi Geometric Analysis - Cetraro, Italy 2018 (Paperback, 1st ed. 2020)
Matthew J. Gursky, Andrea Malchiodi; Ailana Fraser, Andre Neves, Peter M. Topping, …
R1,727 Discovery Miles 17 270 Ships in 10 - 15 working days

This book covers recent advances in several important areas of geometric analysis including extremal eigenvalue problems, mini-max methods in minimal surfaces, CR geometry in dimension three, and the Ricci flow and Ricci limit spaces. An output of the CIME Summer School "Geometric Analysis" held in Cetraro in 2018, it offers a collection of lecture notes prepared by Ailana Fraser (UBC), Andre Neves (Chicago), Peter M. Topping (Warwick), and Paul C. Yang (Princeton). These notes will be a valuable asset for researchers and advanced graduate students in geometric analysis.

Extended Abstracts Fall 2013 - Geometrical Analysis; Type Theory, Homotopy Theory and Univalent Foundations (Paperback, 1st ed.... Extended Abstracts Fall 2013 - Geometrical Analysis; Type Theory, Homotopy Theory and Univalent Foundations (Paperback, 1st ed. 2015)
Maria del Mar Gonzalez, Paul C. Yang, Nicola Gambino, Joachim Kock
R3,044 Discovery Miles 30 440 Ships in 10 - 15 working days

The two parts of the present volume contain extended conference abstracts corresponding to selected talks given by participants at the "Conference on Geometric Analysis" (thirteen abstracts) and at the "Conference on Type Theory, Homotopy Theory and Univalent Foundations" (seven abstracts), both held at the Centre de Recerca Matematica (CRM) in Barcelona from July 1st to 5th, 2013, and from September 23th to 27th, 2013, respectively. Most of them are brief articles, containing preliminary presentations of new results not yet published in regular research journals. The articles are the result of a direct collaboration between active researchers in the area after working in a dynamic and productive atmosphere. The first part is about Geometric Analysis and Conformal Geometry; this modern field lies at the intersection of many branches of mathematics (Riemannian, Conformal, Complex or Algebraic Geometry, Calculus of Variations, PDE's, etc) and relates directly to the physical world, since many natural phenomena posses an intrinsic geometric content. The second part is about Type Theory, Homotopy Theory and Univalent Foundations. The book is intended for established researchers, as well as for PhD and postdoctoral students who want to learn more about the latest advances in these highly active areas of research.

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