40 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Bulgarian Academy of SciencesBG13 papers
- Institute for Nuclear Research and Nuclear EnergyBG10 papers
- Institute of Mathematics and InformaticsBG6 papers
- Sofia University "St. Kliment Ohridski"BG3 papers
- National Research Nuclear University MEPhIRU2 papers
- P.N. Lebedev Physical Institute of the Russian Academy of SciencesRU2 papers
- University of BayreuthDE2 papers
- Dublin Institute of TechnologyIE1 paper
- Institut de Mathématiques de BourgogneFR1 paper
- ITMO UniversityRU1 paper
- Joint Institute for Nuclear ResearchRU1 paper
- Lviv Polytechnic National UniversityUA1 paper
4 papers · 1 filter
Multicomponent Fokas-Lenells equations on Hermitian symmetric spaces
Vladimir S. Gerdjikov, Rossen I. Ivanov
Multi-component integrable generalizations of the Fokas-Lenells equation, associated with each irreducible Hermitian symmetric space are formulated. Description of the underlying s…
Recursion operators and the hierarchies of MKdV equations related to , and Kac-Moody algebras
V. S. Gerdjikov, A. A. Stefanov, I. D. Iliev +4
We constructed the three nonequivalent gradings in the algebra . The first one is the standard one obtained with the Coxeter automorphism $C_1=S_{α_2} S_{α_1}S_{α…
Kulish-Sklyanin type models: integrability and reductions
Vladimir S. Gerdjikov
We start with a Riemann-Hilbert problem (RHP) related to a BD.I-type symmetric spaces , . We consider two Riemann-Hilbert problems: t…
On integrable wave interactions and Lax pairs on symmetric spaces
Vladimir S. Gerdjikov, Georgi G. Grahovski, Rossen I. Ivanov
Multi-component generalizations of derivative nonlinear Schrodinger (DNLS) type of equations having quadratic bundle Lax pairs related to Z_2-graded Lie algebras and A.III symmetri…