Isbn: 9780821806012 - symmetries and integrability of difference equations (crm proceedings and lecture notes, 9, band 9) (7 Ergebnisse)

Soft cover. Zustand: Very Good. No Jacket. 1995.Softcover.Very good,very good. 388 pages.Ships from Japan.Usually ships in 1-2 working days.

Paperback. Zustand: Brand New. illustrated edition edition. 388 pages. 10.00x7.00x1.00 inches. In Stock.

Paperback. Zustand: New. This book is devoted to a topic that has undergone rapid and fruitful development over the last few years: symmetries and integrability of difference equations and $q$-difference equations and the theory of special functions that occur as solutions of such equations. Techniques that have been traditionally applied to solve linear and nonlinear differential equations are now being successfully adapted and applied to discrete equations.This volume is based on contributions made by leading experts in the field during the workshop on Symmetries and Integrability of Difference Equations held in Esterel, Quebec, in May 1994. Giving an up-to-date review of the current status of the field, the book treats these specific topics: Lie group and quantum group symmetries of difference and $q$-difference equations, integrable and nonintegrable discretizations of continuous integrable systems, integrability of difference equations, discrete Painleve property and singularity confinement, integrable mappings, applications in statistical mechanics and field theories, Yang-Baxter equations, $q$-special functions and discrete polynomials, and $q$-difference integrable systems. …

Zustand: New. Covers symmetries and integrability of difference equations and $q$-difference equations and the theory of special functions that occur as solutions of such equations. This book covers topics such as: Lie group and quantum group symmetries of difference and $q$-difference equations. Editor(s): Levi, Decio; etc.; Vinet, Luc (University of Montreal, Canada); Winternitz, Pavel (University of Montreal, Canada). Series: CRM Proceedings & Lecture Notes. Num Pages: 388 pages, illustrations. BIC Classification: PBKJ. Category: (P) Professional & Vocational. Dimension: 252 x 176 x 21. Weight in Grams: 678. . 1996. Paperback. . . . . …

Zustand: New. Covers symmetries and integrability of difference equations and $q$-difference equations and the theory of special functions that occur as solutions of such equations. This book covers topics such as: Lie group and quantum group symmetries of difference and $q$-difference equations. Editor(s): Levi, Decio; etc.; Vinet, Luc (University of Montreal, Canada); Winternitz, Pavel (University of Montreal, Canada). Series: CRM Proceedings & Lecture Notes. Num Pages: 388 pages, illustrations. BIC Classification: PBKJ. Category: (P) Professional & Vocational. Dimension: 252 x 176 x 21. Weight in Grams: 678. . 1996. Paperback. . . . . Books ship from the US and Ireland. …

Zustand: New. In English.

Paperback. Zustand: New. This book is devoted to a topic that has undergone rapid and fruitful development over the last few years: symmetries and integrability of difference equations and $q$-difference equations and the theory of special functions that occur as solutions of such equations. Techniques that have been traditionally applied to solve linear and nonlinear differential equations are now being successfully adapted and applied to discrete equations.This volume is based on contributions made by leading experts in the field during the workshop on Symmetries and Integrability of Difference Equations held in Esterel, Quebec, in May 1994. Giving an up-to-date review of the current status of the field, the book treats these specific topics: Lie group and quantum group symmetries of difference and $q$-difference equations, integrable and nonintegrable discretizations of continuous integrable systems, integrability of difference equations, discrete Painleve property and singularity confinement, integrable mappings, applications in statistical mechanics and field theories, Yang-Baxter equations, $q$-special functions and discrete polynomials, and $q$-difference integrable systems. …