Here are my research articles

1. A. Chaudhary, U. Koley, A. Prohl; Convergence of a fully discrete approximation for the stochastic 2D Euler equations with Kraichnan transport noise, preprint 2026.

2. D. Breit, S. Ranjan Behera, A. Chaudhary; Error analysis for 3D Navier--Stokes equations with additive noise, preprint 2026, weblink.

3. L. Banas, D. Breit, A. Chaudhary, A. Prohl;  A Higher Order Discretization for the Stochastic Navier-Stokes equations with additive Noise, preprint 2026, weblink.

4.  A. Chaudhary, A. Prohl; Higher order numerical schemes for SPDEs with additive Noise,  IMA Journal of Numerical Analysis, 2026, accepted for publication,  weblink.

5. A. Chaudhary; A numerical method to simulate the stochastic linear-quadratic optimal control problem with control constraint in higher dimensions, Numerische Mathematik, 2026, weblink.

6.  A. Chaudhary; Convergence analysis for an implementable scheme to solve the linear-quadratic stochastic optimal control problem with stochastic wave equation, J. Sci. Comput. 108, 88 (2026), weblink.

7. A. Chaudhary, U. Koley and E. Wiedemann; Dissipative measure-valued solutions to Euler-alignment system, J. Evol. Equ. 26, 7 (2026), weblink.

8. A. Chaudhary,  F. Merle, A. Prohl, Y. Wang; An efficient discretization to simulate the solution of linear-quadratic stochastic boundary control problem, 00,1-55, 2025, weblink. 

9. A. Chaudhary; Stochastic fractional conservation laws, J. Math. Anal. Appl. 531 (2024), weblink.

10. A. Chaudhary; Stochastic degenerate fractional conservation laws, Nonlinear Differential Equations and Applications NoDEA, 30 (2023), no. 3, Paper No. 42, 48 pp, weblink.

11. A. Chaudhary and G. Vallet; A short remark on inviscid limit of the stochastic Navier–Stokes equations, Z. Angew. Math. Phys. (2023) 74:219, weblink.

12. A. Chaudhary and U. Koley; A convergent finite volume scheme for the stochastic barotropic compressible Euler equations, ESAIM Math. Model. Numer. Anal., 57 (2023), no. 6, weblink .

13. A. Chaudhary and U. Koley; On weak-strong uniqueness for stochastic equations of incompressible fluid flow; Journal of Mathematical Fluid Mechanics, 24 (2022), no. 3, Paper No. 62, 33 pp., weblink. 

14. A. Chaudhary; Convergence of a spectral method for the stochastic incompressible Euler equations, ESAIM Math. Model. Numer. Anal., 56 (2022), no. 6, weblink.