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Andrzej Swiech
Andrzej Swiech
School of Mathematics, Georgia Institute of Technology
在 math.gatech.edu 的电子邮件经过验证
标题
引用次数
引用次数
年份
On viscosity solutions of fully nonlinear equations with measurable ingredients
L Caffarelli, MG Crandall, M Kocan, A Święch
Communications on Pure and Applied Mathematics 49 (4), 365-398, 1996
4191996
Optimal maps for the multidimensional Monge‐Kantorovich problem
W Gangbo, A Święch
Communications on Pure and Applied Mathematics: A Journal Issued by the …, 1998
2281998
Stochastic optimal control in infinite dimension
G Fabbri, F Gozzi, A Swiech
Probability and Stochastic Modelling. Springer, 2017
1982017
Lp- Theory for fully nonlinear uniformly parabolic equations: Parabolic equations
MG Crandall, M Kocan, A Świech
Communications in Partial Differential Equations 25 (11-12), 1997-2053, 2000
1772000
Existence of a solution to an equation arising from the theory of mean field games
W Gangbo, A Święch
Journal of Differential equations 259 (11), 6573-6643, 2015
1342015
-interior estimates for solutions of fully nonlinear, uniformly elliptic equations
A Świech
1301997
Existence results for boundary problems for uniformly elliptic and parabolic fully nonlinear equations
MG Crandall, M Kocan, PL Lions, A Swiech
Southwest Texas State University, Department of Mathematics, 1999
1081999
{open_quotes} Unbounded {close_quotes} second order partial differential equations in infinite dimensional Hilbert spaces
A Swiech
Communications in Partial Differential Equations 19 (11-12), 1994
941994
Second order Hamilton--Jacobi equations in Hilbert spaces and stochastic boundary control
F Gozzi, E Rouy, A Swiech
SIAM Journal on Control and Optimization 38 (2), 400-430, 2000
752000
Stochastic optimal control in infinite dimension. Probability and Stochastic Modelling
G Fabbri, F Gozzi, A Swiech
Springer, 2017
702017
On the equivalence of various weak notions of solutions of elliptic PDEs with measurable ingredients.
MG Crandall, M Kocan, P Soravia, A Swiech
Progress in elliptic and parabolic partial differential equations. Pitman …, 1996
661996
Metric viscosity solutions of Hamilton–Jacobi equations depending on local slopes
W Gangbo, A Święch
Calculus of Variations and Partial Differential Equations 54, 1183-1218, 2015
592015
Weak Harnack inequality for fully nonlinear uniformly elliptic PDE with unbounded ingredients
S Koike, A ŚWIĘCH
Journal of the Mathematical Society of Japan 61 (3), 723-755, 2009
592009
Maximum principle for fully nonlinear equations via the iterated comparison function method
S Koike, A Święch
Mathematische Annalen 339 (2), 461-484, 2007
592007
Hamilton–Jacobi–Bellman equations for the optimal control of the Duncan–Mortensen–Zakai equation
F Gozzi, A Świech
Journal of Functional Analysis 172 (2), 466-510, 2000
552000
Another approach to the existence of value functions of stochastic differential games
A Święch
Journal of mathematical analysis and applications 204 (3), 884-897, 1996
541996
A corrected proof of the stochastic verification theorem within the framework of viscosity solutions
F Gozzi, A Swiech, XY Zhou
SIAM journal on control and optimization 43 (6), 2009-2019, 2005
472005
Optimal transport and large number of particles
W Gangbo, A Świech
Discrete and Continuous Dynamical Systems 34 (4), 1397-1441, 2013
422013
Incentive compatibility constraints and dynamic programming in continuous time
E Barucci, F Gozzi, A Świȩch
Journal of mathematical economics 34 (4), 471-508, 2000
412000
Remarks on nonlinear uniformly parabolic equations
MG Crandall, K Fok, M Kocan, A Święch
Indiana University mathematics journal, 1293-1326, 1998
411998
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