Yinlin Dong
Affiliation confirmed via AI analysis of OpenAlex, ORCID, and web sources.
Assistant Professor
Also affiliated: Mustansiriyah University (2020); The University of Texas at Arlington (2015–2018)
Research Areas
Links
Biography and Research Information
OverviewAI-generated summary
Yinlin Dong's research focuses on fluid dynamics, particularly the generation and maintenance mechanisms of vortices in turbulent flows. This work includes investigations into the vortex motion mechanism of synthetic jets in cross-flow. Dong also explores computational methods for solving mathematical equations, including a weak Galerkin harmonic finite element method for the Laplace equation and an adaptive moving grid finite difference method. Additionally, his work involves the rules of tensor and matrix operations for Liutex calculations. Dong has published 17 papers, accumulating 282 citations and an h-index of 6. He has collaborated with researchers from the University of Arkansas at Little Rock, including Xiaoshen Wang and Ahmed Al‐Taweel, on shared publications.
Metrics
- h-index: 6
- Publications: 17
- Citations: 302
Positions
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Assistant Professor 2017–presentUniversity of Central Arkansas Mathematics ORCID
Selected Publications
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Quantitative experimental research on vortex generation and self-maintenance mechanisms in turbulence (2023)
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Rules of Tensor and Matrix Operation for Liutex Calculation (2023)
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Investigation of vortex motion mechanism of synthetic jet in a cross flow (2022)
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A Weak Galerkin Harmonic Finite Element Method for Laplace Equation (2021)
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Matrix Form of Deriving High Order Schemes for the First Derivative (2020)
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POD analysis on vortical structures in MVG wake by Liutex core line identification (2020)
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On the thresholds of vortex visualisation methods (2020)
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Determination of epsilon for Omega vortex identification method (2018)
Collaboration Network
Top Collaborators
- Determination of epsilon for Omega vortex identification method
- POD analysis on vortical structures in MVG wake by Liutex core line identification
- Quantitative experimental research on vortex generation and self-maintenance mechanisms in turbulence
- Investigation of vortex motion mechanism of synthetic jet in a cross flow
- Determination of epsilon for Omega vortex identification method
- POD analysis on vortical structures in MVG wake by Liutex core line identification
- Investigation of vortex motion mechanism of synthetic jet in a cross flow
- Rules of Tensor and Matrix Operation for Liutex Calculation
- POD analysis on vortical structures in MVG wake by Liutex core line identification
- Quantitative experimental research on vortex generation and self-maintenance mechanisms in turbulence
- Determination of epsilon for Omega vortex identification method
- Determination of epsilon for Omega vortex identification method
- Determination of epsilon for Omega vortex identification method
- On the thresholds of vortex visualisation methods
- Matrix Form of Deriving High Order Schemes for the First Derivative
- A Weak Galerkin Harmonic Finite Element Method for Laplace Equation
- A Weak Galerkin Harmonic Finite Element Method for Laplace Equation
- A Weak Galerkin Harmonic Finite Element Method for Laplace Equation
- Investigation of vortex motion mechanism of synthetic jet in a cross flow
- Investigation of vortex motion mechanism of synthetic jet in a cross flow
- Rules of Tensor and Matrix Operation for Liutex Calculation
- Quantitative experimental research on vortex generation and self-maintenance mechanisms in turbulence
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