![](https://SOULREST.ORG/image/28.jpg)
WEIGHT: 67 kg
Bust: A
One HOUR:250$
NIGHT: +100$
Services: Striptease pro, Uniforms, Tie & Tease, Swinging, Swinging
Evans , Indiana U. Developments in the theory of nonlinear first-order partial differential equations with M. Studies, 92, North-Holland, Amsterdam, A PDE approach to some large deviations problems with W. Nonlinear systems of partial differential equations in applied mathematics, Part 1 Santa Fe, N. Existence of viscosity solutions of Hamilton-Jacobi equations, J. Differential Equations 56 , no. Approximation schemes for viscosity solutions of Hamilton-Jacobi equations, J.
Differential Equations 59 , no. Max-min representations and product formulas for viscosity solutions of Hamilton-Jacobi equations with applications to differential games, Nonlinear Anal. Asymptotic series for solutions to the dynamic programming equation for diffusions with small noise with W. Convergence of difference approximations of quasilinear evolution equations with M. Crandall , Nonlinear Anal. A PDE approach to asymptotic estimates for optimal exit probabilities with W.
Differential games, optimal control and directional derivatives of viscosity solutions of Bellman's and Isaacs' equations with P. Control Optim. PDE-viscosity solution approach to some problems of large deviations with W. Fleming , Ann. Pisa Cl. Differential games, optimal control and directional derivatives of viscosity solutions of Bellman's and Isaacs' equations, II with P.
A remark about viscosity solutions on the boundary, Proc. Recent developments in the theory of nonlinear scalar first and second-order partial differential equations. F Comput. Systems Sci. A regularity result for viscosity solutions of Hamilton-Jacobi equations in one space dimension with R. Jensen , Trans. Blow-up of solutions of Hamilton-Jacobi equations with A.
Friedman , Comm. Partial Differential Equations 11 , no. Asymptotic series on the method of vanishing viscosity with W. Fleming , Indiana Univ. Stability and instability of solitary waves of Korteweg-deVries type with J. Bona and W. Strauss , Proc. A , no. The relation between the porous-medium and eikonal equations in several space dimensions with P. Lions and J.