Algebraic analysis of singular perturbation
30 min read
Rate this book:
About This Book
"The topic of this book is the study of singular perturbations of ordinary differential equations, i.e., perturbations that represent solutions as asymptotic series rather than as analytic functions in a perturbation parameter. The main approach used by the authors is the so-called WKB (Wentzel-Kramers-Brillouin) method, originally invented for the study of quantum-mechanical systems. The authors describe in detail the WKB method and its applications to the study of monodromy problems for Fuchsian differential equations and to the analysis of Painleve functions. The volume is suitable for graduate students and researchers interested in differential equations and special functions."--BOOK JACKET.
Buy This Book
As an Amazon Associate and Bookshop.org affiliate, BookOrb earns from qualifying purchases.
Write a Review
Sign in to write a review.
More by Takahiro Kawai
Foundations of Algebraic Analy
Foundations of Algebraic Analysis (PMS-37), Volume 37
Half of the Toulouse project p
Half of the Toulouse project part 5 is completed : structure theorem for instanton-type solutions of (Pj)m (J=I, II or IV) near a simple P-turning point of the first kind
Microlocal analysis and complex Fourier analysis
Mikio Sato, A Great Japanese M
Mikio Sato, A Great Japanese Mathematician of the Twentieth Century
On the complete description of
On the complete description of the Stokes geometry for the first Painleve hierarchy
On the stokes geometry of high
On the stokes geometry of higher order Painleve equations