Research

Research Interest

Linear Water Wave Theory, Integral Equations, Numerical Analysis

  List of Publications 

• Sourav Gupta, S. Naskar, R. Gayen, Scattering of water waves by dual asymmetric vertical flexible porous plates, Waves in Random and Complex Media. (2022) 1-25.

• S. Naskar, Sourav Gupta, R. Gayen, Surface wave propagation over small bottom undulations in the presence of a submerged flexible porous barrier, Ocean Engineering. 241(2021)  109996.

• R. Gayen, Sourav Gupta, A. Chakrabarti, Water wave scattering by a thin vertical submerged permeable plate, Mathematical Modelling and Analysis. 26(2021) 223-235.

• Souvik Kundu, R. Gayen, Sourav Gupta, Propagation of surface waves past asymmetric elastic plates, Journal of Engineering Mathematics. 126(2021) 1-24.

• R. Gayen, Sourav Gupta, Scattering of surface waves by a pair of asymmetric thin elliptic arc shaped plates with variable permeability, European Journal of Mechanics / B Fluids. 80(2020) 122-132.

•  R. Gayen, Sourav Gupta, Interaction of water waves with permeable barrier using Galerkin approximation, Journal of Applied Fluid Mechanics. 13(2020) 357-369.

• R. Gayen, Sourav Gupta, Water wave scattering by two circular-arc-shaped thin plates with non-uniform permeability, Proceedings of the ASME 37th International Conference on Ocean, Offshore and Arctic Engineering(OMAE 2019), June 9-14, 2019, Glasgow, Scotland, UK.

•  Sourav Gupta, R. Gayen, Water wave interaction with dual asymmetric non-uniform permeable plates using integral equations, Applied Mathematics and Computation. 346 (2019) 436-451.

• Sourav Gupta, R. Gayen, Scattering of oblique water waves by two thin unequal barriers with non-uniform permeability, Journal of Engineering Mathematics. 112 (2018) 37-61.

•  R. Gayen, Sourav Gupta, A. Chakrabarti, Approximate solution of the problem of scattering of surface water waves by a partially immersed rigid plane vertical barrier, Applied Mathematics Letters. 58 (2016) 19-25.

• R. Gayen, Sourav Gupta, Approximate solutions of the systems of Volterra integral equations, Journal of Advanced Research in Scientific Computing. 7 (2015) 52-61.