Absolute instability: A toy model and an application to the Rayleigh-Bénard problem with horizontal flow in porous media

Título:

Absolute instability: A toy model and an application to the Rayleigh-Bénard problem with horizontal flow in porous media

Autor:

Leonardo Santos de Brito Alves

Ano:

2017

DOI:

10.1016/j.ijheatmasstransfer.2016.08.052

Revista:

International Journal of Heat and Mass Transfer

ISSN:

00179310

Tags:

Rayleigh?Be&#769

absolute instability

Steepest descent approximation

Home:

[doi:10.1016/j.ijheatmasstransfer.2016.08.052]

Idioma:

Inglês

Buscar essa publicação no Google Acadêmico

Publicações com a mesma autoria

Local Stability Analysis of an Inviscid Transverse Jet

A Uniformly Valid Asymptotic Solution for a Transverse Jet and Its Linear Stability Analysis

On the Relaxation Time Scales of the Classical Thermodynamic Model for Heat Transfer in Quiescent Compressible Fluids

Molecular dynamics simulations of momentum and thermal diffusion properties of near-critical argon along isobars

Convection in a Horizontal Porous Layer with Vertical Pressure Gradient Saturated by a Power-Law Fluid

Modelling far-field entrainment in compressible flows

Linear Onset of Convective Instability for Rayleigh-Bénard-Couette flows of Viscoelastic Fluids

Nonlinear stability analysis of Darcy’s flow with viscous heating

A geometrical criterion for absolute instability in separated boundary layers

Improving the Precision of Discrete Numerical Solutions Using the Generalized Integral Transform Technique