Mahendra Verma

Dr. Mahendra Verma

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Research Focus & Metrics

Academic Career Length

37Years (1990-Present)

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

Representative Publications

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1 November 2004 in Physics Reports
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Journal Article
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MVMahendra Verma
Mahendra Verma

14 March 2013 in Physical Review Letters
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MCMani Chandra
Mani Chandra
MVMahendra Verma
Mahendra Verma
We employ detailed numerical simulations to probe the mechanism of flow reversals in two-dimensional turbulent convection. We show that the reversals occur via a vortex reconnection of two attracting corner rolls having the same sign of vorticity, thus leading to major restructuring of the flow. Large fluctuations in heat transport are observed during the reversal due to the flow reconfiguration. The flow configurations during the reversals have been analyzed quantitatively using large-scale modes. Using these tools, we also show why flow reversals occur for a restricted range of Rayleigh and Prandtl numbers.

1 September 2001 in Physica D: Nonlinear Phenomena
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Journal Article
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GDGaurav Dar
Gaurav Dar
MVMahendra Verma
Mahendra Verma
VEV. Eswaran
V. Eswaran

21 September 2013 in Pramana
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MVMahendra Verma
Mahendra Verma
ACAnando Chatterjee
Anando Chatterjee
KRK Sandeep Reddy
K Sandeep Reddy
RYRakesh K Yadav
Rakesh K Yadav
SPSupriyo Paul
Supriyo Paul
RSRavi Samtaney
Ravi Samtaney

1 February 2017 in New Journal of Physics
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Journal Article
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MVMahendra Verma
Mahendra Verma
AKAbhishek Kumar
Abhishek Kumar
APAmbrish Pandey
Ambrish Pandey
In this paper, we describe the recent developments in the field of buoyancy-driven turbulence with a focus on energy spectrum and flux. Scaling and numerical arguments show that the stably-stratified turbulence with moderate stratification has kinetic energy spectrum ~

17 June 2011 in Physical Review E
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Journal Article
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MCMani Chandra
Mani Chandra
MVMahendra Verma
Mahendra Verma
Based on direct numerical simulations and symmetry arguments, we show that the large-scale Fourier modes are useful tools to describe the flow structures and dynamics of flow reversals in Rayleigh-B\'enard convection (RBC). We observe that during the reversals, the amplitude of one of the large-scale modes vanishes, while another mode rises sharply, very similar to the ``cessation-led'' reversals observed earlier in experiments and numerical simulations. We find anomalous fluctuations in the Nusselt number during the reversals. Using the structures of the RBC equations in the Fourier space, we deduce two symmetry transformations that leave the equations invariant. These symmetry transformations help us in identifying the reversing and nonreversing Fourier modes.