000			a
999			_c32815 _d32815
008			240221b xxu||||| |||| 00| 0 eng d
020			_a9781138601000 _cv.1
020			_a9780367208479 _cv.2
020			_a9780367541088 _cv.3
082			_a515.355 _bEUL
100			_aEuler, Norbert _eed.
245			_aNonlinear systems and their remarkable mathematical structures
260			_bChapman & Hall/CRC, _aBoca Raton : _c2022
300			_avol. 1, xvi, 582 p. ; _avol. 2, xiv, 526 p. ; _avol. 3, xiv, 495 p. ; _bill., (some col. with b & w), _c26 cm
365			_b470.00 _c₤ _d110.20
504			_aIncludes bibliographical references and index.
520			_aThe third volume in this sequence of books consists of a collection of contributions that aims to describe the recent progress in nonlinear differential equations and nonlinear dynamical systems (both continuous and discrete). Nonlinear Systems and Their Remarkable Mathematical Structures: Volume 3, Contributions from China just like the first two volumes, consists of contributions by world-leading experts in the subject of nonlinear systems, but in this instance only featuring contributions by leading Chinese scientists who also work in China (in some cases in collaboration with western scientists). Features Clearly illustrate the mathematical theories of nonlinear systems and its progress to both the non-expert and active researchers in this area . Suitable for graduate students in Mathematics, Applied Mathematics and some of the Engineering Sciences. Written in a careful pedagogical manner by those experts who have been involved in the research themselves, and each contribution is reasonably self-contained.
650			_aθ-steepest descent method;
650			_aModified Blaszak-Marciniak lattice hierarchy
650			_aCamassa-Holm type equations
650			_aDarboux transformation
650			_aAlgebraic and Geometric Methods
650			_aLax Pairs
650			_aSymmetry Method
650			_aIntegrable Systems
650			_aDifferential equations
700			_aNucci, Maria Clara _eed.
700			_aZhang, Dajun _eed.
942			_2ddc _cBK