CORDIS Project
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This project focuses on developing advanced computational algorithms for solving nonlinear dispersive partial differential equations, particularly in low-regularity scenarios. The aim is to create structure-preserving numerical methods that enhance simulations in applications like ocean wave dynamics and weather foreca…
If mathematics is the language of physical sciences, differential equations are their grammar.
Yet, to understand them, we need computational algorithms.
Some of the most intriguing phenomena in nature arise when the underlying physical laws can be described using nonlinear dispersive partial differential equations.
This means that waves of different frequencies travel at different speeds -- a mechanism that is, for instance, responsible for the breaking of ocean waves near the shore.
When a com…
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