Alexander Kurganov

Mathematics Tulane University School of Science and Engineering 
Applied Mathematics, Mathematics, Physical Oceanography
"Alexander Kurganov"
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Cheng Y, Kurganov A. (2016) Moving-water equilibria preserving central-upwind schemes for the shallow water equations Communications in Mathematical Sciences. 14: 1643-1663
Beljadid A, Mohammadian A, Kurganov A. (2016) Well-balanced positivity preserving cell-vertex central-upwind scheme for shallow water flows Computers and Fluids. 136: 193-206
Shirkhani H, Mohammadian A, Seidou O, et al. (2016) A well-balanced positivity-preserving central-upwind scheme for shallow water equations on unstructured quadrilateral grids Computers and Fluids. 126: 25-40
Bernstein A, Chertock A, Kurganov A. (2016) Central-upwind scheme for shallow water equations with discontinuous bottom topography Bulletin of the Brazilian Mathematical Society. 47: 91-103
Chertock A, Cui S, Kurganov A, et al. (2015) Steady state and sign preserving semi-implicit Runge-Kutta methods for ODEs with stiff damping term Siam Journal On Numerical Analysis. 53: 2008-2029
Cui S, Kurganov A, Medovikov A. (2015) Particle methods for PDEs arising in financial modeling Applied Numerical Mathematics. 93: 123-139
Dewar J, Kurganov A, Leopold M. (2015) Pressure-based adaption indicator for compressible euler equations Numerical Methods For Partial Differential Equations. 31: 1844-1874
Chertock A, Cui S, Kurganov A, et al. (2015) Well-balanced positivity preserving central-upwind scheme for the shallow water system with friction terms International Journal For Numerical Methods in Fluids. 78: 355-383
Díaz MJC, Cheng Y, Chertock A, et al. (2014) Solving two-mode shallow water equations using finite volume methods Communications in Computational Physics. 16: 1323-1354
Kurganov A, Miller J. (2014) Central-upwind scheme for savage-Hutter type model of submarine landslides and generated tsunami waves Computational Methods in Applied Mathematics. 14: 177-201
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