Transonic flow of a fluid with positive and negative nonlinearity through a nozzle
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Publication:3358446
DOI10.1063/1.858099zbMath0731.76038OpenAlexW2046851810MaRDI QIDQ3358446
Phoolan Prasad, D. Chandrasekar
Publication date: 1991
Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/985bfb8886a22aa6ccc2855531a063fc022ffab6
conservation lawssteady transonic flowsRankine-Hugoniot shock conditionssonic pointexpansion shocksone-dimensional nozzle
Related Items (13)
Real gas effects on the normal shock behavior near curved walls ⋮ Diabatic supersonic flows of dense gases ⋮ Transonic flows of Bethe—Zel'dovich—Thompson fluids ⋮ Fanno processes in dense gases ⋮ On the numerical simulation of non-classical quasi-1D steady nozzle flows: capturing sonic shocks ⋮ Transonic nozzle flow of dense gases ⋮ Shock formation in the presence of entropy gradients in fluids exhibiting mixed nonlinearity ⋮ Shock regularization in dense gases by viscous–inviscid interactions ⋮ Analytical theory of homogeneous mean shear turbulence ⋮ Steady small-disturbance transonic dense gas flow past two-dimensional compression/expansion ramps ⋮ Nonclassical effects in two-dimensional transonic flows ⋮ Unsteady transonic nozzle flow of dense gases ⋮ Exact solutions to non-classical steady nozzle flows of Bethe–Zel’dovich–Thompson fluids
Cites Work
- A regularity theorem for a non-convex scalar conservation law
- Nonlinear stability and instability of transonic flows through a nozzle
- A scheme of the singularity-separating method for the nonconvex problem
- Multiple Steady States for 1-D Transonic Flow
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- Shock waves and phase changes in a large-heat-capacity fluid emerging from a tube
- Dissipative waves in fluids having both positive and negative nonlinearity
- Shock formation in fluids having embedded regions of negative nonlinearity
- Shock splitting in single-phase gases
- Trapped waves in the neighbourhood of a sonic-type singularity
- Regularity and large time behaviour of solutions of a conservation law without convexity
- A Fundamental Derivative in Gasdynamics
- Nonlinear wave propagation on an arbitrary steady transonic flow
- Equilibrium of arbitrary steady flows at the transonic points
- Negative shock waves
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