Integrable systems and Riemann surfaces of infinite genus / [electronic resource] Martin U. Schmidt.

By: Schmidt, Martin U. (Martin Ulrich), 1960-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 581Publication details: Providence, R.I. : American Mathematical Society, c1996Description: 1 online resource (viii, 111 p.)ISBN: 9781470401665 (online)Subject(s): Hamiltonian systems | Riemann surfaces | Curves, AlgebraicAdditional physical formats: Integrable systems and Riemann surfaces of infinite genus /DDC classification: 510 s | 514/.74 LOC classification: QA3 | .A57 no. 581 | QA614.83Online resources: Contents | Contents
Contents:
Introduction 1. An asymptotic expansion 2. The Riemann surface 3. The dual eigen bundle 4. The Riemann-Roch theorem 5. The Jacobian variety 6. Darboux coordinates 7. The tangent space of the Jacobian variety 8. A reality condition 9. The singular case Appendix A. Borel summability Appendix B. Another reality condition
Item type: E-BOOKS
Tags from this library: No tags from this library for this title. Log in to add tags.
    Average rating: 0.0 (0 votes)
Current library Home library Call number Materials specified URL Status Date due Barcode
IMSc Library
IMSc Library
Link to resource Available EBK13034

"July 1996, volume 122, number 581 (first of 5 numbers)."

Includes bibliographical references (p. 109-111).

Introduction 1. An asymptotic expansion 2. The Riemann surface 3. The dual eigen bundle 4. The Riemann-Roch theorem 5. The Jacobian variety 6. Darboux coordinates 7. The tangent space of the Jacobian variety 8. A reality condition 9. The singular case Appendix A. Borel summability Appendix B. Another reality condition

Access is restricted to licensed institutions

Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

Description based on print version record.

There are no comments on this title.

to post a comment.
The Institute of Mathematical Sciences, Chennai, India

Powered by Koha