Do nonsingular globally bounded positon solutions exist?

Journal of Mathematical Sciences

Volumn 85, Issue 1, 1997, Pages 1578-1585

  Beutler, Roland ^a   Matveev, Vladimir B ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0141785290     PISSN: 10723374     EISSN: 15738795     Source Type: Journal    
DOI: 10.1007/BF02355318     Document Type: Article

References (11)

1. V. B. Matveev, "Theory of positons I," submitted for publication.
2. V. B. Matveev, Phys. Lett. A, 166, 209 (1992).
3. R. Beutler, "Positon solution of the sine-Gordon equation," J. Math. Phys., 34, 3098 (1993).
4. R. Beutler, "Positon solutions of the sinh-Gordon equation," submitted for publication.
5. A. Stahlhofen, Ann. Phys., 1, 479 (1992).
6. R. Hirota, J. Phys. Soc. Jpn., 43, 2079 (1977).
7. R. Beutler, V. B. Matveev, and A. Stahlhofen, "Positons for the Toda lattice equation and related spectral problems," in preparation.
8. A. Yu. Volkov and L. D. Faddeev, Teor. Mat. Fiz., 92, No. 2, 207 (1992).
9. A. I. Bobenko, N. Kutz, and U. Pinkall, "The discrete quantum pendulum," SFB 288, Preprint No. 42 TU Berlin (1992).
10. A. I. Bobenko and U. Pinkall, "Discrete surfaces with constant negative Gaussian curvature and the Hirota equation," Preprint TU Berlin.
11. G. H. Hardy and J. Wright, Theory of Numbers, Oxford University Press (1933).