Pages that link to "Item:Q2384193"

The following pages link to Objective energy-momentum conserving integration for the constrained dynamics of geometrically exact beams (Q2384193):

Displaying 31 items.

• On the use of geometrically exact shells in a conserving framework for flexible multibody dynamics (Q649393) (← links)
• An introduction to Lie group integrators - basics, new developments and applications (Q727622) (← links)
• On conservation of energy and kinematic compatibility in dynamics of nonlinear velocity-based three-dimensional beams (Q784074) (← links)
• \(\Gamma \)-convergence of variational integrators for constrained systems (Q839442) (← links)
• Sliding joints in 3D beams: conserving algorithms using the master-slave approach (Q854791) (← links)
• The discrete null space method for the energy-consistent integration of constrained mechanical systems. III: Flexible multibody dynamics (Q926499) (← links)
• Energy conserving time integration scheme for geometrically exact beam (Q1033468) (← links)
• Constrained dynamics of geometrically exact beams (Q1419995) (← links)
• Hybrid-stress triangular finite element with enhanced performance for statics and dynamics (Q2020985) (← links)
• An energy-momentum conserving scheme for geometrically exact shells with drilling DOFs (Q2033634) (← links)
• Consistent coupling of positions and rotations for embedding 1D Cosserat beams into 3D solid volumes (Q2115603) (← links)
• Isogeometric collocation for implicit dynamics of three-dimensional beams undergoing finite motions (Q2173647) (← links)
• A large rotation finite element analysis of 3D beams by incremental rotation vector and exact strain measure with all the desirable features (Q2176970) (← links)
• A review of structure-preserving numerical methods for engineering applications (Q2184464) (← links)
• A conserving formulation of a simple shear- and torsion-free beam for multibody applications (Q2229294) (← links)
• Discrete variational Lie group formulation of geometrically exact beam dynamics (Q2340899) (← links)
• A mixed variational formulation based on exact intrinsic equations for dynamics of moving beams (Q2638864) (← links)
• Energy-consistent Galerkin approach for the nonlinear dynamics of beams using intrinsic equations (Q2846382) (← links)
• Direct computation of critical equilibrium states for spatial beams and frames (Q2894889) (← links)
• Director-based beam finite elements relying on the geometrically exact beam theory formulated in skew coordinates (Q2952400) (← links)
• Mechanical integrators for constrained dynamics of geometrically exact beams (Q2954735) (← links)
• (Q2983558) (← links)
• A discrete mechanics approach to the Cosserat rod theory-Part 1: static equilibria (Q3017972) (← links)
• Discrete mechanics and optimal control for constrained systems (Q3084092) (← links)
• Problems associated with the use of Cayley transform and tangent scaling for conserving energy and momenta in the Reissner-Simo beam theory (Q4785064) (← links)
• An objective finite element approximation of the kinematics of geometrically exact rods and its use in the formulation of an energy-momentum conserving scheme in dynamics (Q4785191) (← links)
• Low-Mach-number and slenderness limit for elastic Cosserat rods and its numerical investigation (Q5151336) (← links)
• <i>C</i>¹‐continuous space‐time discretization based on Hamilton's law of varying action (Q6065125) (← links)
• Hybrid stress and heat-flux formulation of thermodynamics for long-term simulations in thermo-viscoplasticity (Q6557485) (← links)
• An energy-momentum consistent method for transient simulations with mixed finite elements developed in the framework of geometrically exact shells (Q6561149) (← links)
• An isogemetric analysis formulation for the dynamics of geometrically exact viscoelastic beams and beam systems with arbitrarily curved initial geometry (Q6609771) (← links)