Skip to main navigation
Skip to search
Skip to main content
Houston Methodist Scholars Home
Help & FAQ
Link opens in a new tab
Search content at Houston Methodist Scholars
Home
Experts
Research units
Research output
Prizes
Inviscid separation in steady planar flows
M. Goldshtik,
F. Hussain
Houston Methodist
Research output
:
Contribution to journal
›
Article
›
peer-review
5
Link opens in a new tab
Scopus citations
Overview
Fingerprint
Fingerprint
Dive into the research topics of 'Inviscid separation in steady planar flows'. Together they form a unique fingerprint.
Sort by
Weight
Alphabetically
Keyphrases
Inviscid
100%
Planar Flow
100%
Vorticity
80%
Separation Zone
80%
Stagnation Zone
80%
Vorticity Distribution
40%
Zone Model
40%
Recirculation Zone
40%
Channel Flow
40%
Hysteresis
20%
Vortex Breakdown
20%
Swirling Flow
20%
Steady Flow
20%
Kinetic Energy
20%
Vortical Flow
20%
Numerical Investigation
20%
Reversed Flow
20%
Non-uniqueness
20%
Analytic Continuation Method
20%
Flow Model
20%
Velocity Distribution
20%
Rankine Vortex
20%
Vorticity Generation
20%
Analytic Continuation
20%
Multiple Solutions
20%
Existence Theorem
20%
Finite Area
20%
Large Inflow
20%
Discontinuous Vorticity
20%
Uniqueness Theorem
20%
Unsteady Flow Regime
20%
Stagnant Zone
20%
Large Gradients
20%
Engineering
Vorticity
100%
Separation Zone
50%
Channel Flow
25%
Recirculation Zone
25%
Vortex
12%
Flow Model
12%
Boundary Condition
12%
Swirling Flow
12%
Steady Flow
12%
Unsteady Flow
12%
Hydrodynamics
12%
Streamlines
12%
Flow Domain
12%
Flow Regime
12%
Rankine Vortex
12%
Indeterminacy
12%
Stagnant Zone
12%