A family of implicit partitioned time integration algorithms for parallel analysis of heterogeneous structural systems
From MaRDI portal
Publication:1969192
DOI10.1007/s004660050006zbMath0961.74059OpenAlexW1991011992MaRDI QIDQ1969192
Publication date: 29 May 2001
Published in: Computational Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s004660050006
equilibrium equationsparallel computersmethod of Lagrange multipliersimplicit time integration algorithmlinear structural dynamicsflexibility normalizationNewton's 3rd lawpartition boundary displacement compatibility conditionpartitioned equations of motionself-equilibrium condition
Finite element methods applied to problems in solid mechanics (74S05) Thin bodies, structures (74K99) Parallel numerical computation (65Y05)
Related Items
A simple algorithm for localized construction of non-matching structural interfaces, A simple explicit-implicit finite element tearing and interconnecting transient analysis algorithm, A formulation based on localized Lagrange multipliers for BEM-FEM coupling in contact problems, Accelerating the convergence of AFETI partitioned analysis of heterogeneous structural dynamical systems, A new approach for nonmatching interface construction by the method of localized Lagrange multipliers, The nsBETI method: an extension of the FETI method to non-symmetrical BEM-FEM coupled problems, Partitioned analysis of flexible multibody systems using filtered linear finite element deformational modes, Displacement‐based partitioned equations of motion for structures: Formulation and proof‐of‐concept applications, Partitioned formulation of internal and gravity waves interacting with flexible structures, A gap element for treating non-matching discrete interfaces, Partitioning based reduced order modelling approach for transient analyses of large structures, Partitioned formulation of internal fluid-structure interaction problems by localized Lagrange multipliers, The construction of free-free flexibility matrices for multilevel structural analysis