Für statistische Zwecke und um bestmögliche Funktionalität zu bieten, speichert diese Website Cookies auf Ihrem Gerät. Das Speichern von Cookies kann in den Browser-Einstellungen deaktiviert werden. Wenn Sie die Website weiter nutzen, stimmen Sie der Verwendung von Cookies zu.

Cookie akzeptieren
Martini, R. (Hrsg.). Geometrical Approaches to Differential Equations - Proceedings of the Fourth Scheveningen Conference on Differential Equations, The Netherlands, August 26-31, 1979. Springer Berlin Heidelberg, 1980.
eng

Geometrical Approaches to Differential Equations

Proceedings of the Fourth Scheveningen Conference on Differential Equations, The Netherlands, August 26-31, 1979
  • Springer Berlin Heidelberg
  • 1980
  • Taschenbuch
  • 352 Seiten
  • ISBN 9783540100188
Herausgeber: R. Martini

Differential geometry as a tool for applied mathematicians.- Some heuristic comments on solitons, integrability conditions and lie groups.- On B¿lund transformations and solutions to the 2+1 and 3+1 - dimensional sine ¿ Gordon equation.- B¿lund transformations.- Generalised B¿lund transformations for integrable evolution equations associated with Nth order scattering problems.- Meromorphic forms solutions of completely integrable Pfaffian systems with regular singularities.- Far fields, nonlinear evolution equations, the B¿lund transformation and inverse scattering.- Convergence of formal power series solutions of a system of nonlinear differential equations at an irregular singular point.- Non-linear wave equations as hamiltonian systems.- How many jumps? Variational characterization of the limit solution of a

Mehr Weniger
singular perturbation problem.- The continuous Newton-method for meromorphic functions.- A precise definition of separation of variables.- Generation of limit cycles from separatrix polygons in the phase plane.- Normal solvability of linear partial differential operators in C?(?).- Connection problems for linear ordinary differential equations in the complex domain.- Periodic solutions of continuous self-gravitating systems.

in Kürze