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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

29. Reductions of Multicomponent mKdV Equations on Symmetric Spaces of DIII-Type

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

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