Space-time finite element methods for elastodynamics: formulations and error estimates
Computer Methods in Applied Mechanics and Engineering
Computer Methods in Applied Mechanics and Engineering - Special edition on the 20th Anniversary
Computer Methods in Applied Mechanics and Engineering
Computer Methods in Applied Mechanics and Engineering
Methods for parallel computation of complex flow problems
Parallel Computing - Special Anniversary issue
On the Nonnormality of Subiteration for a Fluid-Structure-Interaction Problem
SIAM Journal on Scientific Computing
Blood vessel tissue prestress modeling for vascular fluid-structure interaction simulation
Finite Elements in Analysis and Design
Multiscale space---time fluid---structure interaction techniques
Computational Mechanics
Accurate fluid-structure interaction computations using elements without mid-side nodes
Computational Mechanics
Parallel BDD-based monolithic approach for acoustic fluid-structure interaction
Computational Mechanics
A coupled PFEM---Eulerian approach for the solution of porous FSI problems
Computational Mechanics
A finite-element/boundary-element method for large-displacement fluid-structure interaction
Computational Mechanics
Fluid---structure interaction modeling of wind turbines: simulating the full machine
Computational Mechanics
Toward free-surface modeling of planing vessels: simulation of the Fridsma hull using ALE-VMS
Computational Mechanics
Space---time VMS computation of wind-turbine rotor and tower aerodynamics
Computational Mechanics
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We introduce space---time computation techniques with continuous representation in time (ST-C), using temporal NURBS basis functions. This gives us a temporally smooth, NURBS-based solution, which is desirable in some cases, and a more efficient way of dealing with the computed data. We propose two versions of ST-C. In the first version, the smooth solution is extracted by projection from a solution computed with a different temporal representation, typically a discontinuous one. We use a successive projection technique with a small number of temporal NURBS basis functions at each projection, and therefore the extraction can take place as the solution with discontinuous temporal representation is being computed, without storing a large amount of time-history data. This version is not limited to solutions computed with ST techniques. In the second version, the solution with continuous temporal representation is computed directly by using a small number of temporal NURBS basis functions in the variational formulation associated with each time step.