Semi-implicit method with inflow-based gradient for the G-equation model on a polyhedron mesh

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Semi-implicit method with inflow-based gradient for the G-equation model on a polyhedron mesh

수리과학부 0 510
구분 수치계산 및 영상해석 세미나
일정 2017-11-08(수) 16:00~18:00
세미나실 129동 104호
강연자 한주영 (에이브이엘, 오스트리아)
담당교수 강명주
기타
A semi-implicit scheme of inflow-based gradient (IBG) finite volume method is proposed to solve the G-equation model in premixed turbulent combustion. In order to overcome small time step caused by CFL restriction in polyhedron mesh, a semi-implicit method is used in IBG finite volume method inspired by (1, 2). Moreover, a conventional approximation of turbulent transport term in the G-variance equation is reviewed and compared with a mathematically correct tangential diffusion term. A sub-face tessellation technique is introduced to prevent deteriorating the order of convergence in case of distorted hexahedron cells. The implementation is very straightforward and easily combined with a conventional finite volume code. A higher order of convergence in numerical examples on polyhedron meshes is illustrated for each velocity term in the G-equation. Some numerical results in real engine cases are also presented. (1) K. Mikula, M. Ohlberger, A New Level Set Method for Motion in Normal Direction Based on a Semi-Implicit Forward-Backward Diffusion Approach, SIAM Journal of Scientific Computing 32 (2010) 1527–1544. (2) K. Mikula, M. Ohlberger, Inflow-Implicit/Outflow-Explicit Scheme for Solving Advection Equations, In: J.F. et al. (ed.) Finite Volumes for Complex Applications VI - Problems & Perspectives, Springer Proceedings in Mathematics 4 1 (2011) 683–691.

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