Mathematical Problems of the Dynamics of Incompressible Fluid on a Rotating Sphere

Zusatztext

Presents a selection of problems on the dynamics of two-dimensional viscous and ideal incompressible fluid on a rotating sphere, combining theoretical, analytical and numerical approaches  Employs an analysis of vortex dynamics on a sphere, which offers a more natural approach for meteorological applications.  Focuses on methods that can be applied to problems in physics, hydrodynamics, meteorology and geophysics  

Autorenportrait

Yuri N. Skiba is a senior researcher at the Center for Atmospheric Sciences, National Autonomous University of Mexico (UNAM), and head of the Mathematical Modeling of Atmospheric Processes group. He holds a PhD in Physics and Mathematics from the Academy of Sciences of the USSR (1979) and a Master in Theoretical Mechanics from the State University of Novosibirsk (1971). He serves as both associate editor and reviewer for several journals. His fields of interest include computational and mathematical modeling, thermodynamic and hydrodynamic modeling, nonlinear fluid dynamics, numerical analysis of PDEs, transport of pollutants, and optimal control of emission rates.

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