Application of Integrable Systems to Phase Transitions

Éditeur :

Springer

Paru le : 2013-07-20

The eigenvalue densities in various matrix models in quantum chromodynamics (QCD) are ultimately unified in this book by a unified model derived from the integrable systems. Many new density models and free energy functions are consequently solved and presented. The phase transition models including...
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À propos

Auteur

Éditeur

Collection
n.c

Parution
2013-07-20

Pages
219 pages

EAN papier
9783642385643

Auteur(s) du livre


The author obtained his Ph.D in mathematics at University of Pittsburgh in 1998. Then he worked at University of California, Davis, as a visiting research assistant professor for one year before he started working in industry.  The Marcenko-Pastur distribution in econophysics inspired him to search a unified model for the eigenvalue densities in the matrix models. The phase transition models discussed in this book are based on the Gross-Witten third-order phase transition model and the researches on transition problems in complex systems and data clustering.  He is now a data scientist at Institute of Analysis, MI, USA. Email: chiebingwang@yahoo.com

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EAN EPUB
9783642385650
Prix
52,74 €
Nombre pages copiables
2
Nombre pages imprimables
21
Taille du fichier
2990 Ko

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