Flux-splitting finite volume method for turbine flow and heat transfer analysis
A novel numerical method was developed to deal with the flow and heat transfer in a turbine cascade at both design and off-design conditions. The Navier–Stokes equations are discretized and integrated in a coupled manner. In the present method a time-marching scheme was employed along with the time-...
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Published in | Computational mechanics Vol. 27; no. 2; pp. 119 - 127 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Heidelberg
Springer
01.02.2001
Berlin Springer Nature B.V |
Subjects | |
Online Access | Get full text |
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Abstract | A novel numerical method was developed to deal with the flow and heat transfer in a turbine cascade at both design and off-design conditions. The Navier–Stokes equations are discretized and integrated in a coupled manner. In the present method a time-marching scheme was employed along with the time-integration approach. The flux terms are discretized based on a cell finite volume formulation as well as a flux-difference splitting. The flux-difference splitting makes the scheme rapid convergence and the finite volume technique ensure the governing equations for the conservation of mass, momentum and energy. A hybrid difference scheme for quasi-three-dimensional procedure based on the discretized and integrated Navier–Stokes equations was incorporated in the code. The numerical method possesses the positive features of the explicit and implicit algorithms which provide a rapid convergence process and have a less stability constraint. The computed results were compared with other numerical studies and experimental data. The comparisons showed fairly good agreement with experiments. |
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AbstractList | A novel numerical method was developed to deal with the flow and heat transfer in a turbine cascade at both design and off-design conditions. The Navier–Stokes equations are discretized and integrated in a coupled manner. In the present method a time-marching scheme was employed along with the time-integration approach. The flux terms are discretized based on a cell finite volume formulation as well as a flux-difference splitting. The flux-difference splitting makes the scheme rapid convergence and the finite volume technique ensure the governing equations for the conservation of mass, momentum and energy. A hybrid difference scheme for quasi-three-dimensional procedure based on the discretized and integrated Navier–Stokes equations was incorporated in the code. The numerical method possesses the positive features of the explicit and implicit algorithms which provide a rapid convergence process and have a less stability constraint. The computed results were compared with other numerical studies and experimental data. The comparisons showed fairly good agreement with experiments. |
Author | XU, C AMANO, R. S |
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Keywords | Conservation law Three dimensional model Numerical integration Time domain method Aerofoil cascade Navier Stokes equation Turbine Heat flow Finite volume method Numerical method Time integration Heat transfer |
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Snippet | A novel numerical method was developed to deal with the flow and heat transfer in a turbine cascade at both design and off-design conditions. The Navier–Stokes... |
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SubjectTerms | Algorithms Applied sciences Computational fluid dynamics Computational methods in fluid dynamics Computational techniques Continuous cycle engines: steam and gas turbines, jet engines Convergence Discretization Energy conservation Engines and turbines Exact sciences and technology Finite volume method Finite-difference methods Fluid dynamics Fluid flow Flux Flux difference splitting Fundamental areas of phenomenology (including applications) Heat transfer Mathematical analysis Mathematical methods in physics Mechanical engineering. Machine design Navier-Stokes equations Numerical analysis Numerical methods Other topics in fluid dynamics Physics Turbines |
Title | Flux-splitting finite volume method for turbine flow and heat transfer analysis |
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