Partial differential equations and fluid dynamics
Fundamental advances in the mathematical theory of partial differential equations, especially equations describing fluid flow.
Scientist Exhibit
Mathematics • Physics
Made fundamental advances in partial differential equations, especially the mathematical theory of fluid dynamics
Overview
Olga Ladyzhenskaya was a mathematician whose work advanced the theory of partial differential equations and mathematical fluid dynamics. She established important existence, uniqueness, and regularity results for equations describing viscous incompressible flow, including the Navier-Stokes equations in two dimensions. Her methods influenced modern analysis and the mathematical study of continuum mechanics. She became one of the leading figures of twentieth-century Russian mathematics.
Scientific Contribution
Fundamental advances in the mathematical theory of partial differential equations, especially equations describing fluid flow.
Life Timeline
education
Ladyzhenskaya defended work on finite-difference methods for linear and quasilinear hyperbolic systems of partial differential equations.
publication
Her first book used finite-difference methods to establish solvability results for initial boundary-value problems involving hyperbolic equations.
career
Ladyzhenskaya began three decades as head of the Laboratory of Mathematical Physics at the Steklov Mathematical Institute.
award
Ladyzhenskaya received both the Chebyshev Prize of the USSR Academy of Sciences and the USSR State Prize.
award
Ladyzhenskaya received the Russian Academy of Sciences' Golden Lomonosov Medal near the end of her distinguished career.
Places & Networks
university
Leningrad , Russia
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Saint Petersburg , Russia
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