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Global spectral analysis: Review of numerical methods
The design and analysis of numerical methods are usually guided by the following:(a) von
Neumann analysis using Fourier series expansion of unknowns,(b) the modified differential …
Neumann analysis using Fourier series expansion of unknowns,(b) the modified differential …
Exploring role of aspect ratio for compressible flow in a rectangular lid-driven cavity with a vertical temperature gradient
Numerical investigation of a compressible fluid in a two-dimensional rectangular lid-driven
cavity (LDC) with a vertical temperature gradient is performed by solving the compressible …
cavity (LDC) with a vertical temperature gradient is performed by solving the compressible …
Highly resolved peta-scale direct numerical simulations: Onset of Kelvin–Helmholtz Rayleigh–Taylor instability via pressure pulses
The study presents a comprehensive numerical investigation of the Kelvin–Helmholtz
Rayleigh–Taylor Instability (KHRTI) onset using highly resolved peta-scale direct numerical …
Rayleigh–Taylor Instability (KHRTI) onset using highly resolved peta-scale direct numerical …
A non-overlap** high accuracy parallel subdomain closure for compact scheme: Onset of Rayleigh-Taylor instability by ultrasonic waves
Rayleigh-Taylor instability (RTI) occurs at the interface of two media when the heavier fluid is
accelerated into the lighter fluid and is a prototypical hydrodynamic event present in many …
accelerated into the lighter fluid and is a prototypical hydrodynamic event present in many …
Role of non-zero bulk viscosity in three-dimensional Rayleigh-Taylor instability: Beyond Stokes' hypothesis
Three-dimensional direct numerical simulations (DNS) of Rayleigh-Taylor instability (RTI) at
the interface of two masses of air with a sharp temperature gradient of 149 K are performed …
the interface of two masses of air with a sharp temperature gradient of 149 K are performed …
Learning an optimised stable Taylor-Galerkin convection scheme based on a local spectral model for the numerical error dynamics
We present a new spectral framework to design and optimise numerical methods for
convection problems termed Local Transfer function Analysis (LTA), which improves the …
convection problems termed Local Transfer function Analysis (LTA), which improves the …
Non-linear instability analysis of the two-dimensional Navier-Stokes equation: The Taylor-Green vortex problem
An enstrophy-based non-linear instability analysis of the Navier-Stokes equation for two-
dimensional (2D) flows is presented here, using the Taylor-Green vortex (TGV) problem as …
dimensional (2D) flows is presented here, using the Taylor-Green vortex (TGV) problem as …
A novel transformation free nonuniform higher order compact finite difference scheme for solving incompressible flows on circular geometries
SK Pandit, P Das - European Journal of Mechanics-B/Fluids, 2025 - Elsevier
This paper presents a newly developed higher order compact scheme that is designed on a
polar grid by using an implicit form of first order derivatives on nonuniform grids. These …
polar grid by using an implicit form of first order derivatives on nonuniform grids. These …
Global spectral analysis of the Lax–Wendroff-central difference scheme applied to Convection–Diffusion equation
In this work, the Global Spectral Analysis (GSA) is applied to the convective Lax–Wendroff
based discretization of linear convection–diffusion problem in both 1D and 2D. Contrary to …
based discretization of linear convection–diffusion problem in both 1D and 2D. Contrary to …
Improved approximate dispersion relation analysis using deep neural network
AG Neelan - … Journal of Computer Mathematics: Computer Systems …, 2024 - Taylor & Francis
In this work, we revisit and propose some improvements in the combined spatial-temporal
approximate dispersion analysis (ADR). This analysis serves the purpose of quantifying …
approximate dispersion analysis (ADR). This analysis serves the purpose of quantifying …