Harekrushna Behera

Dr. Harekrushna Behera

Mathematics, SRM Institute of Science & Technology, Chengalpattu, India
orcid

Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

View All Publications
25 January 2023 in Engineering Applications of Artificial Intelligence
Verified
Journal Article
Closed access
JBJyotirmayee Behera
Jyotirmayee Behera
APAjit Kumar Pasayat
Ajit Kumar Pasayat
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
PKPankaj Kumar
Pankaj Kumar

1 April 2015 in Journal of Fluids and Structures
Verified
Journal Article
Closed access
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
TST. Sahoo
T. Sahoo

1 March 2015 in Journal of Engineering Mechanics
Verified
Journal Article
Closed access
Santanu KoleySantanu Koley
Santanu Koley
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
TST. Sahoo
T. Sahoo

10 October 2013 in Journal of Engineering Mathematics
Verified
Journal Article
Closed access
PDF file
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
TST. Sahoo
T. Sahoo

1 September 2015 in Engineering Analysis with Boundary Elements
Verified
Journal Article
Closed access
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
Santanu KoleySantanu Koley
Santanu Koley
TST. Sahoo
T. Sahoo

1 November 2013 in Physics of Fluids
Verified
Journal Article
Closed access
PDF file
Harekrushna BeheraHarekrushna Behera
Harekrushna Behera
SMS. Mandal
S. Mandal
TST. Sahoo
T. Sahoo
Trapping of obliquely incident surface waves by permeable flexible barriers placed near a vertical rigid wall in a two-layer fluid having free surface and an interface is studied for both surface-piercing and bottom-standing partial barriers. For the surface-piercing permeable flexible barrier, the barrier is assumed to be fixed near the free surface and is free at the submerged end. On the other hand, for the bottom standing permeable flexible barrier, the barrier is assumed to be fixed at the bottom and the other end is free. As special cases of the permeable flexible barrier, the results associated with surface-piercing and bottom-standing permeable membrane barriers are obtained by assuming that the two ends of the barriers are fixed. Appropriate continuity conditions are used to deal with the interface-piercing flexible/membrane barriers. The mathematical problem is handled for solution using a generalized orthogonal relation suitable for two-layer fluid along with the least square approximation method. Explicit relations are derived to ensure full reflection by porous flexible barriers of any configuration placed near a vertical rigid wall for waves in surface and internal modes, which are validated through numerical computations in various cases. The effect of critical angle of incidence on wave reflection and trapping by barriers, surface and interface wave elevations, deflection of the flexible barrier under wave action, pressure distribution on the barrier, wave loads on barrier and rigid wall are analyzed. The finding of the present study is likely to play a significant role in the design of marine facilities with less wave force on the infrastructure. The present concept and methodology can be easily extended to similar problems in acoustic-structure interactions.