Contribution of Mach number to the evolution of the Richtmyer-Meshkov instability induced by a shock-accelerated square light bubble

Abstract

Contribution of Mach number to the evolution of the Richtmyer-Meshkov instability induced by a shock-accelerated square light bubble Singh, Satyvir 2021 Singh, S. (2021). Contribution of Mach number to the evolution of the Richtmyer-Meshkov instability induced by a shock-accelerated square light bubble. Physical Review Fluids,

Analyzing Richtmyer–Meshkov Phenomena Triggered by Forward-Triangular Light Gas Bubbles: A Numerical Perspective

“…Drawing from these investigations, Singh [49] conducted computational simulations to scrutinize the effects of the Atwood numbers on RM phenomena within square bubbles containing diverse gases. Following this, Singh and collaborators [50,51] examined how varying shock Mach numbers impact RM phenomena within square bubbles containing light/heavy gases. Subsequent research by Singh and colleagues [52,53] provided a comparative numerical study of RM phenomena between shock-driven square and rectangular bubbles containing light gases.…”

Computational Modeling of Nonlinear Reaction-Diffusion Fisher–KPP Equation with Mixed Modal Discontinuous Galerkin Scheme

“…The DG approaches integrate the advantages of modern CFD methods, including Finite Element (FE) and Finite Volume (FV) methods, and have been effectively utilized to a broad spectrum of scientific problems, including computational fluid dynamics, plasma physics, quantum physics, biological sciences, and many others. (Le et al 2014;Raj et al, 2017;Singh and Myong, 2017;Singh, 2018;Chourushi et al, 2020;Singh, 2021a;Singh, 2021b;Singh, 2021c). The DG approaches have several key characteristics that make them interesting for usage in applications.…”