Optimal solutions of numerical interface conditions in fluid-structure thermal analysis
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Publication:347747
DOI10.1016/j.jcp.2013.03.004zbMath1349.76328OpenAlexW1995244617MaRDI QIDQ347747
Marc-Paul Errera, Sébastien Chemin
Publication date: 5 December 2016
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2013.03.004
numerical methodsnumerical stabilityfluid-structure interactionconjugate heat transfermultiphysicsthermal coupling
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Related Items (7)
Conservative tightly-coupled simulations of stochastic multiscale systems ⋮ Second-order curved interface treatments of the lattice Boltzmann method for convection-diffusion equations with conjugate interfacial conditions ⋮ Stability of static conjugate heat transfer coupling approaches using Robin interface conditions ⋮ Very high-order accurate polygonal mesh finite volume scheme for conjugate heat transfer problems with curved interfaces and imperfect contacts ⋮ A stable and accurate partitioned algorithm for conjugate heat transfer ⋮ A non-overlapping optimized Schwarz method for the heat equation with non linear boundary conditions and with applications to de-icing ⋮ Comparative study of coupling coefficients in Dirichlet-Robin procedure for fluid-structure aerothermal simulations
Cites Work
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- A composite grid solver for conjugate heat transfer in fluid-structure systems
- High-order methods and numerical boundary conditions
- Conjugate problems in convective heat transfer: review
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- Added-mass effect in the design of partitioned algorithms for fluid--structure problems
- Stability of fluid–structure thermal simulations on moving grids
- Stability Theory of Difference Approximations for Mixed Initial Boundary Value Problems. II
- Stability analysis of numerical interface conditions in fluid-structure thermal analysis
- Combined interface boundary condition method for coupled thermal simulations
- Systems of Difference Equations with General Homogeneous Boundary Conditions
- Stability Theory for Difference Approximations of Mixed Initial Boundary Value Problems. I
- Partitioned analysis of coupled mechanical systems
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