Mesh Adaptivity and Optimal Shape Design for Aerospace
暂无分享,去创建一个
[1] Stefan Ulbrich,et al. Convergence of Linearized and Adjoint Approximations for Discontinuous Solutions of Conservation Laws. Part 1: Linearized Approximations and Linearized Output Functionals , 2010, SIAM J. Numer. Anal..
[2] P. Roe. Approximate Riemann Solvers, Parameter Vectors, and Difference Schemes , 1997 .
[3] Prabhu Ramachandran,et al. Approximate Riemann solvers for the Godunov SPH (GSPH) , 2014, J. Comput. Phys..
[5] Michael B. Giles,et al. Discrete Adjoint Approximations with Shocks , 2003 .
[6] Olivier Pironneau,et al. Applied optimal shape design , 2002 .
[7] E. Tadmor,et al. Hyperbolic Problems: Theory, Numerics, Applications , 2003 .
[8] Arieh Iserles,et al. Acta Numerica 2004 , 2004 .
[9] Paul-Henry Cournède,et al. Positivity statements for a mixed-element-volume scheme on fixed and moving grids , 2006 .
[10] B. Stoufflet,et al. Shape optimization in computational fluid dynamics , 1996 .
[11] J. Steger,et al. Flux vector splitting of the inviscid gasdynamic equations with application to finite-difference methods , 1981 .
[12] Frédéric Alauzet,et al. Continuous and discrete adjoints to the Euler equations for fluids , 2011, ArXiv.
[13] Stefan Ulbrich,et al. A Sensitivity and Adjoint Calculus for Discontinuous Solutions of Hyperbolic Conservation Laws with Source Terms , 2002, SIAM J. Control. Optim..
[14] Luigi Martinelli,et al. Design Optimization of Propeller Blades , 2005 .
[15] J. Lions,et al. THE OPTIMAL CONTROL OF DISTRIBUTED SYSTEMS , 1973 .
[16] Stefan Ulbrich,et al. Adjoint-based derivative computations for the optimal control of discontinuous solutions of hyperbolic conservation laws , 2003, Syst. Control. Lett..
[17] S. Ulbrich,et al. CONVERGENCE OF LINEARISED AND ADJOINT APPROXIMATIONS FOR DISCONTINUOUS SOLUTIONS OF CONSERVATION LAWS . PART 1 : LINEARISED APPROXIMATIONS AND LINEARISED OUTPUT FUNCTIONALS , 2010 .
[18] A. Jameson,et al. Design Optimization of High-Lift Configurations Using a Viscous Continuous Adjoint Method , 2002 .
[19] Frédéric Alauzet,et al. Fully anisotropic goal-oriented mesh adaptation for 3D steady Euler equations , 2010, J. Comput. Phys..
[20] O. Pironneau,et al. A formalism for the differentiation of conservation laws , 2002 .
[21] Frédéric Alauzet,et al. High Order Sonic Boom Modeling by Adaptive Methods , 2009 .
[22] A. Jameson. Optimum aerodynamic design using CFD and control theory , 1995 .
[23] Frédéric Alauzet,et al. High-order sonic boom modeling based on adaptive methods , 2010, J. Comput. Phys..
[24] V. Komkov. Optimal shape design for elliptic systems , 1986 .
[25] Max Gunzburger,et al. Perspectives in flow control and optimization , 1987 .
[26] Luigi Martinelli,et al. Control-theory based Shape Design for the Incompressible Navier - Stokes Equations , 2003 .
[27] Arthur Veldman,et al. NUMERICAL METHODS FOR FLUID DYNAMICS 4 , 1993 .
[28] O. Pironneau. Optimal Shape Design for Elliptic Systems , 1983 .
[29] Alain Dervieux,et al. Mixed-element-volume MUSCL methods with weak viscosity for steady and unsteady flow calculations , 2000 .
[30] M. Hafez,et al. Computational fluid dynamics review 1995 , 1995 .
[31] R. LeVeque. Approximate Riemann Solvers , 1992 .