60. S. Arora, M. T. Mohan and J. Dabas, Existence and approximate controllability of non-autonomous functional impulsive evolution inclusions in Banach spaces, Journal of Differential Equations, 307, 83-113, 2022. 

59. V. Kumar, M. T. Mohan and A. K. Giri, On a generalized stochastic Burgers' equation perturbed by Volterra noise,  Journal of Mathematical Analysis and Applications, 506(1), 125638, 2022. 

58. K. Kinra and M. T. Mohan, Convergence of random attractors towards deterministic singleton attractor for 2D and 3D convective Brinkman-Forchheimer equations, Accepted in Evolution Equations and Control Theory, 2021.

57. A. Kumar and M. T. Mohan, Large deviation principle for occupation measures of two dimensional stochastic convective Brinkman-Forchheimer equations, Accepted in Stochastic Analysis and Applications, 2021.

56. K. Kinra and M. T. Mohan, Large Time Behavior of Deterministic and Stochastic 3D Convective Brinkman-Forchheimer Equations in Periodic Domains, Published online in Journal of Dynamics and Differential Equations, 2021.

55. M. T. Mohan, Large deviation principle for stochastic convective Brinkman-Forchheimer equations perturbed by pure jump noise,  Published online in Journal of Evolution Equations, 2021.

54. M. T. Mohan, Well-posedness and asymptotic behavior of stochastic convective Brinkman-Forchheimer equations perturbed by pure jump noise, Published online in Stochastics and Partial Differential Equations: Analysis and Computations, 2021.

53. M. T. Mohan, The H1-compact global attractor for two-dimensional convective Brinkman-Forchheimer equations in unbounded domains, Published online in Journal of Dynamical and Control Systems, 2021.

52. M. T. Mohan,  First-order necessary conditions of optimality for the optimal control of two-dimensional convective Brinkman-Forchheimer equations with state constraints, Published online in Optimization, 2021.

51. M. T. Mohan, Mild solutions for the stochastic generalized Burgers-Huxley equation, Published online in Journal of Theoretical Probability, 2021.

50. M. T. Mohan, Optimal control problems governed by two dimensional convective Brinkman-Forchheimer equations, Published online in Evolution Equations and Control Theory, 2021.

49. M. T. Mohan, Exponential inequalities for exit times for two dimensional stochastic tidal dynamics equations, Published online in Stochastic Analysis and Applications, 2021.

48. M. T. Mohan, L^p-solutions of deterministic and stochastic convective Brinkman-Forchheimer equations, Analysis and Mathematical Physics, 11, Article No. 164, 2021.

47. T. Biswas, S. Dharmatti, P. L. N. Mahendranath and M. T. Mohan, On the stationary non-local Cahn-Hilliard-Navier-Stokes system: Existence, uniqueness and exponential stability, Published online in Asymptotic Analysis, 125 (1-2), 59-99, 2021.

46. M. T. Mohan, Moderate deviation principle for the 2D stochastic convective Brinkman-Forchheimer equations, Published online in Stochastics, 93(7), 1052-1106, 2021.

45. S. Arora, M. T. Mohan and J. Dabas, Approximate controllability of a Sobolev type impulsive functional evolution system in Banach spaces, Published online in Mathematical Control and Related Fields, 11(4), 857-883, 2021.

44. M. T. Mohan, First order necessary conditions of optimality for the two dimensional Tidal dynamics system, Mathematical Control and Related Fields, 11(4), 739-769, 2021.

43. P. Kumar, K. Kinra and M. T. Mohan, A local in time existence and uniqueness result of an inverse problem for the Kelvin-Voigt fluids, Inverse Problems, 37(8) 085005, 2021.

42. M. T. Mohan, Wentzell-Freidlin large deviation principle for stochastic convective Brinkman-Forchheimer equations, Journal of Mathematical Fluid Mechanics, 23, Article No. 62, 2021.

41. M. T. Mohan, The time optimal control of two dimensional convective Brinkman-Forchheimer equations, Published online in Applied Mathematics and Optimization, 84, 3295-3338, 2021.

40. A. Khan, M. T. Mohan and R. Ruiz-Baier, Conforming, nonconforming and DG methods for the stationary generalized Burgers-Huxley equation, Journal of Scientific Computing, 88:52, 2021.

39. K. Ravikumar, M. T. Mohan and A. Anguraj, Approximate controllability of a non-autonomous evolution equation in Banach spaces, Numerical Algebra, Control and Optimization, 11(3), 461-485, 2021.

38. M. T. Mohan and A. Khan, On the generalized Burgers-Huxley equation: Existence, uniqueness, regularity, global attractors and numerical studies, Discrete and Continuous Dynamical Systems-Series B, 26(7), 3943-3988, 2021.

37. M. T. Mohan, A central limit theorem and moderate deviation principle for the stochastic 2D Oldroyd model of order one, Stochastics and Partial Differential Equations: Analysis and Computations, 9(2), 510-558, 2021.

36. S. Arora, M. T. Mohan and J. Dabas, Approximate controllability of the non- autonomous impulsive evolution equation with state-dependent delay in Banach spaces, Nonlinear Analysis: Hybrid Systems, 39(2), 100989 (23 pages), 2021.

35. T. Biswas, S. Dharmatti and M. T. Mohan, Second order optimality conditions for optimal control problems governed by 2D nonlocal Cahn-Hilliard-Navier-Stokes equations, Nonlinear Studies, 28(1), 29-43, 2021.

34. M. T. Mohan, p-almost Hadamard Matrices and λ-planes, Published online in Journal of Algebraic Combinatorics, 2020.

33. S. Doboszczak, M. T. Mohan and S. S. Sritharan, Pontryagin maximum principle for the optimal control of linearized compressible Navier-Stokes equations with state constraints, Accepted in Evolution Equations and Control Theory, 2020.

32. M. T. Mohan, Global attractors, exponential attractors and determining modes for the three dimensional Kelvin-Voigt fluids with “fading memory”, Published online in Evolution Equations and Control Theory, 2020.

31. S. Singh, S. Arora, M. T. Mohan and J. Dabas, Approximate controllability of second order impulsive systems with state-dependent delay in Banach spaces, Published online in Evolution Equations and Control Theory, 2020.

30. A. Haseena, M. Suvinthra, M. T. Mohan and K. Balachandran, Moderate deviations for stochastic Tidal dynamics equations with multiplicative Gaussian noise, Published online in Applicable Analysis, 2020.

29. M. T. Mohan, Dynamic programming and feedback analysis of the two dimensional Tidal dynamics system, Accepted in ESAIM: Control, Optimisation and Calculus of Variations, 26, Paper No. 109, 43 pp., 2020.  

28. S. Arora, S. Singh, J. Dabas and M. T. Mohan, Approximate controllability of semilinear impulsive functional differential systems with nonlocal conditions, IMA Journal of Mathematical Control and Information, 37(4), 1070-1088, 2020.

27. T. Biswas, S. Dharmatti and M. T. Mohan, Pontryagin’s Maximum Principle and second order optimality conditions for optimal control problems governed by 2D nonlocal Cahn-Hilliard-Navier-Stokes equations,  Analysis, International mathematical journal of analysis and its applications, 40(3), 127-150, 2020.

26. T. Biswas, S. Dharmatti and M. T. Mohan, Maximum principle for some optimal control problems governed by 2D nonlocal Cahn-Hillard-Navier-Stokes equations, Journal of Mathematical Fluid Mechanics, 22, Article No. 34, 1-42, 2020. 

25. M. T. Mohan, Well posedness, large deviations and ergodicity of the stochastic 2D Oldroyd model of order one, Stochastic Processes and their Applications, 130(8), 4513--4562, 2020.

24. M. T. Mohan, Global and exponential attractors for the 3D Kelvin-Voigt-Brinkman-Forchheimer equations, Discrete and Continuous Dynamical Systems-Series B, 25(9), 3393-3436, 2020.

23. M. T. Mohan, On the two dimensional tidal dynamics system: stationary solution and stability, Applicable Analysis, 99(10), 1795-1826, 2020.

22. M. T. Mohan, An extension of the Beale-Kato-Majda criterion for the 3D NavierStokes equation with hereditary viscosity, Pure and Applied Functional Analysis, 5(2), 407-425, 2020. Invited article in the special Issue on Partial Differential Equations and Applications in memory of Professor Aizik Volpert.

21. M. T. Mohan, On the three dimensional Kelvin-Voigt fluids: global solvability, exponential stability and exact controllability of Galerkin approximations, Evolution Equations and Control Theory, 9(2), 301-339, 2020.

20. M. T. Mohan, Deterministic and stochastic equations of motion arising in Oldroyd fluids of order one: Existence, uniqueness, exponential stability and invariant measures, Stochastic Analysis and Applications, 38(1), 1-61, 2020.

19. K. Yamazaki and M. T. Mohan, Well-posedness of Hall-magnetohydrodynamics System forced by Levy noise, Stochastics and Partial Differential Equations: Analysis and Computations, 7(3), 331-378, 2019.

18. M. T. Mohan and S. S. Sritharan, Stochastic Navier-Stokes equation perturbed by Levy noise with hereditary viscosity, Infinite Dimensional Analysis, Quantum Probability and Related Topics, 22(1), 1950006 (32 pages), 2019.

17. K. T. Arasu and M. T. Mohan, Entropy of orthogonal matrices and minimum distance orthostochastic matrices from the uniform van der Waerden matrices, Discrete Optimization, 31(1), 115-144, 2019.

16. M. T. Mohan, K. Sakthivel and S. S. Sritharan, Ergodicity for the 3D stochastic Navier-Stokes equations perturbed by Levy Noise, Mathematische Nachrichten, 292(5), 1056–1088, 2019.

15. M. T. Mohan, On some p-almost Hadamard matrices, Operators and Matrices, 13(1), 253-281, 2019.

14. M. T. Mohan, Global strong solutions of the stochastic three dimensional inviscid simplified Bardina turbulence model, Communications on Stochastic Analysis (COSA), 12(3), 249-270, 2018.

13. K. T. Arasu and M. T. Mohan, Optimization problems with orthogonal matrix constraints, Numerical Algebra, Control and Optimization (NACO), 8(4), 413-440, 2018.

12. M. T. Mohan and S. S. Sritharan, Stochastic quasilinear symmetric hyperbolic system perturbed by Levy noise, Pure and Applied Functional Analysis, 3(1), 137-178, 2018. Invited article in special issue on Control, Optimization and PDE dedicated to Professor Viorel Barbu on the occasion of his 75th birthday.

11. S. Doboszczak, M. T. Mohan and S. S. Sritharan, Existence of optimal controls for compressible viscous flow, Journal of Mathematical Fluid Mechanics, 20(1), 199-211, 2018.

10. U. Manna, M. T. Mohan and S. S. Sritharan, Stochastic non-resistive magnetohydrodynamic system with Levy noise, Random Operators and Stochastic Equations, 25(3), 155-194, 2017.

9. M. T. Mohan and S. S. Sritharan, Lp−solutions of stochastic Navier-Stokes equations subject to Levy noise with Lm(Rm) initial data, Evolution Equations and Control Theory (EECT), 6(3), 409-425, 2017.

8. M. T. Mohan and S. S. Sritharan, Stochastic quasilinear evolution equations in UMD Banach spaces, Mathematische Nachrichten, 290(13), 1971-1990, 2017.

7. M. T. Mohan and S. S. Sritharan, Ergodic control of stochastic Navier-Stokes equation with Levy noise, Communications on Stochastic Analysis (COSA), 10(3), 389-404, 2016.

6. M. T. Mohan and S. S. Sritharan, Stochastic Euler equations of fluid dynamics with Levy noise, Asymptotic Analysis, 99(1–2), 67-103, 2016.

5. M. T. Mohan and S. S. Sritharan, New methods for local solvability of quasilinear symmetric hyperbolic system, Evolution Equations and Control Theory (EECT), 5(2), 273-302, 2016.

4. U. Manna, M. T. Mohan and S. S. Sritharan, Stochastic Navier-Stokes equations in unbounded channel domains, Journal of Mathematical Fluid Mechanics, 17, 47-86, 2015.

3. U. Manna and M. T. Mohan, Two-dimensional magnetohydrodynamic systems with jump processes: Well posedness and invariant measures, Communications on Stochastic Analysis (COSA), 7(1), 153-178, 2013.

2. U. Manna and M. T. Mohan, Large deviations for the shell model of turbulence perturbed by Levy noise, Communications on Stochastic Analysis (COSA), 7(1), 39-63, 2013.

1. U. Manna and M. T. Mohan, Shell model of turbulence perturbed by Levy noise, Nonlinear Differential Equations and Applications (NoDEA), 18, 615-648, 2011.

Conference Proceedings:

1. M. T. Mohan and S. S. Sritharan, Frequency truncation method for quasilinear symmetrizable hyperbolic systems, Proceeding of ICMAA-2016, Journal of Analysis, 28(1), 117-140, 2020.