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Recent Progress In Mathematics Namgyu Kang Jaigyoung Choe Kyeongsu Choi

  • SKU: BELL-46456198
Recent Progress In Mathematics Namgyu Kang Jaigyoung Choe Kyeongsu Choi
$ 31.00 $ 45.00 (-31%)

5.0

110 reviews

Recent Progress In Mathematics Namgyu Kang Jaigyoung Choe Kyeongsu Choi instant download after payment.

Publisher: Springer
File Extension: PDF
File size: 2.95 MB
Pages: 205
Author: Nam-Gyu Kang, Jaigyoung Choe, Kyeongsu Choi, Sang-hyun Kim
ISBN: 9789811937071, 9811937079
Language: English
Year: 2022

Product desciption

Recent Progress In Mathematics Namgyu Kang Jaigyoung Choe Kyeongsu Choi by Nam-gyu Kang, Jaigyoung Choe, Kyeongsu Choi, Sang-hyun Kim 9789811937071, 9811937079 instant download after payment.

This book consists of five chapters presenting problems of current research in mathematics, with its history and development, current state, and possible future direction. Four of the chapters are expository in nature while one is based more directly on research. All deal with important areas of mathematics, however, such as algebraic geometry, topology, partial differential equations, Riemannian geometry, and harmonic analysis. This book is addressed to researchers who are interested in those subject areas. 
Young-Hoon Kiemdiscusses classical enumerative geometry before string theory and improvements after string theory as well as some recent advances in quantum singularity theory, Donaldson–Thomas theory for Calabi–Yau 4-folds, and Vafa–Witten invariants. 
Dongho Chaediscusses the finite-time singularity problem for three-dimensional incompressible Euler equations. He presents Kato's classical local well-posedness results, Beale–Kato–Majda's blow-up criterion, and recent studies on the singularity problem for the 2D Boussinesq equations. 
Simon Brendlediscusses recent developments that have led to a complete classification of all the singularity models in a three-dimensional Riemannian manifold. He gives an alternative proof of the classification of noncollapsed steady gradient Ricci solitons in dimension 3. 
Hyeonbae Kangreviews some of the developments in the Neumann–Poincare operator (NPO). His topics include visibility and invisibility via polarization tensors, the decay rate of eigenvalues and surface localization of plasmon, singular geometry and the essential spectrum, analysis of stress, and the structure of the elastic NPO.
Danny Calegariprovides an explicit description of the shift locus as a complex of spaces over a contractible building. He describes the pieces in terms of dynamically extended laminations and of certain explicit “discriminant-like” affine algebraic varieties. 

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