PSEUDO: Applications of Streams and Lazy Evaluation to Integrable Models. Nature of problem: Determination of equations of motion and conserved charges in the theory of integrable models. Solution method: Pseudo-differential Lax operators. Restrictions: Handles only one dimensional pseudo-differential operators with scalar coefficients. (Source:

References in zbMATH (referenced in 34 articles , 1 standard article )

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  1. Boutet de Monvel, Anne; Shepelsky, Dmitry; Zielinski, Lech: The short pulse equation by a Riemann-Hilbert approach (2017)
  2. Johnson, Edward R.; Pelinovsky, Dmitry E.: Orbital stability of periodic waves in the class of reduced Ostrovsky equations (2016)
  3. Ling, Liming; Feng, Bao-Feng; Zhu, Zuonong: Multi-soliton, multi-breather and higher order rogue wave solutions to the complex short pulse equation (2016)
  4. Li, Zhu; Geng, Xianguo; Guan, Liang: Algebro-geometric constructions of the Wadati-Konno-Ichikawa flows and applications (2016)
  5. Matsuno, Yoshimasa: Integrable multi-component generalization of a modified short pulse equation (2016)
  6. Shen, Shoufeng; Feng, Bao-Feng; Ohta, Yasuhiro: From the real and complex coupled dispersionless equations to the real and complex short pulse equations (2016)
  7. Tu, Guizhang: Commutator representations and roots of pseudo differential operators (2016)
  8. Coclite, Giuseppe Maria; di Ruvo, Lorenzo: Well-posedness results for the short pulse equation (2015)
  9. Coclite, Giuseppe Maria; di Ruvo, Lorenzo: Dispersive and diffusive limits for Ostrovsky-Hunter type equations (2015)
  10. Coclite, Giuseppe Maria; di Ruvo, Lorenzo: Wellposedness of bounded solutions of the non-homogeneous initial boundary for the short pulse equation (2015)
  11. Gupta, R.K.; Kumar, Vikas; Jiwari, Ram: Exact and numerical solutions of coupled short pulse equation with time-dependent coefficients (2015)
  12. Brunelli, J.C.; Sakovich, S.: Hamiltonian structures for the Ostrovsky-Vakhnenko equation (2013)
  13. Gui, Guilong; Liu, Yue; Olver, Peter J.; Qu, Changzheng: Wave-breaking and peakons for a modified Camassa-Holm equation (2013)
  14. Pelinovsky, Dmitry; Schneider, Guido: Rigorous justification of the short-pulse equation (2013)
  15. Rui, Weiguo: Different kinds of exact solutions with two-loop character of the two-component short pulse equations of the first kind (2013)
  16. Feng, Bao-Feng: An integrable coupled short pulse equation (2012)
  17. Feng, Bao-Feng; Inoguchi, Jun-Ichi; Kajiwara, Kenji; Maruno, Ken-Ichi; Ohta, Yasuhiro: Discrete integrable systems and hodograph transformations arising from motions of discrete plane curves (2011)
  18. Yao, Yuqin; Huang, Yehui; Dong, Guixiang; Zeng, Yunbo: The new integrable deformations of a short pulse equation and sine-Gordon equation, and their solutions (2011)
  19. Bourgeat, Alain; Jurak, Mladen: A two level scaling-up method for multiphase flow in porous media; numerical validation and comparison with other methods (2010)
  20. Feng, Bao-Feng; Maruno, Ken-Ichi; Ohta, Yasuhiro: Integrable discretizations of the short pulse equation (2010)

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