98 results on '"Gerdjikov, V.S."'
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2. Adiabatic interactions of Manakov solitons—Effects of cross-modulation
3. Introduction
4. Linear Bundles of Lie Algebras and Compatible Poisson Structures
5. The Inverse Scattering Problem for the Zakharov–Shabat System
6. The NLEEs and the Gauge Transformations
7. Poisson–Nijenhuis structures Related to the Generalized Zakharov–Shabat System
8. Integrability and Nijenhuis Tensors
9. Vector-Valued Differential Forms
10. Smooth Manifolds
11. Hamiltonian Dynamics
12. The Classical r-Matrix Method
13. Fundamental Properties of the solvable NLEEs
14. Hierarchies of Hamiltonian structures
15. The Generalized Fourier Transforms
16. The Direct Scattering Problem for theZakharov–Shabat System
17. The Lax Representation and the AKNS Approach
18. ANALYTIC AND ALGEBRAIC ASPECTS OF TODA FIELD THEORIES AND THEIR REAL HAMILTONIAN FORMS
19. On Modeling Adiabatic N-Soliton Interactions : Effects of perturbations
20. On the N-wave equations and soliton interactions in two and three dimensions
21. Solutions of multi-component NLS models and Spinor Bose–Einstein condensates
22. Complexifications and real forms of Hamiltonian structures
23. On adiabatic N-soliton interactions and trace identities
24. On N-wave type systems and their gauge equivalent
25. Hamiltonian Dynamics
26. The Generalized Fourier Transforms
27. Adiabatic and non-adiabatic soliton interactions in nonlinear optics
28. Asymptotic behavior of Manakov solitons: Effects of potential wells and humps
29. Reductions of Multicomponent mKdV Equations on Symmetric Spaces of DIII-Type
30. Integrable Hamiltonian Hierarchies: Spectral and Geometric Methods
31. N-Wave Equations with Orthogonal Algebras: Z₂ and Z₂ × Z₂ Reductions and Soliton Solutions
32. Real Hamiltonian Forms of Affine Toda Models Related to Exceptional Lie Algebras
33. The Inverse Scattering Problem for the Zakharov–Shabat System
34. Smooth Manifolds
35. Hierarchies of Hamiltonian structures
36. Linear Bundles of Lie Algebras and Compatible Poisson Structures
37. Vector-Valued Differential Forms
38. The Direct Scattering Problem for theZakharov–Shabat System
39. Fundamental Properties of the solvable NLEEs
40. The NLEEs and the Gauge Transformations
41. The Classical r-Matrix Method
42. The Lax Representation and the AKNS Approach
43. Introduction
44. Integrability and Nijenhuis Tensors
45. Introduction
46. Poisson–Nijenhuis structures Related to the Generalized Zakharov–Shabat System
47. ANALYTIC AND ALGEBRAIC ASPECTS OF TODA FIELD THEORIES AND THEIR REAL HAMILTONIAN FORMS
48. On Modeling Adiabatic N-Soliton Interactions
49. Generalized perturbed complex Toda chain for Manakov system and exact solutions of Bose–Einstein mixtures
50. Fordy-Kulish model and spinor Bose-Einstein condensate
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