CORDIS Project
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This project investigates nonlinear differential equations in fluid mechanics, particularly focusing on the Camassa-Holm equation and its generalizations. It aims to explore both applied and theoretical aspects of these equations in hydrodynamics and related fields.
This project is aimed at studying nonlinear differential equations that arise in fluid mechanics.
The equations that arise in nonlinear theories have many remarkable mathematical properties.
The best known examples of such equations are the KdV, sin-Gordon and Nonlinear Schrödinger equations which are exactly solvable (integrable).
In the recent years the Camassa-Holm (CH) equation has caught a tremendous deal of attention from mathematicians with different areas of expertise: spectral problems,…
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