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Universitätsbibliographie

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Nr. Titel Autor Jahr
1 Incorporation of thermal effects into the energy-momentum consistent elastic model for fiber-bending stiffness in composites Dietzsch, Julian* et al. 2023
2 A New Mixed FE-Formulation for Liquid Crystal Elastomer Films Groß, Michael et al. 2022
3 A new mixed finite element formulation for reorientation in liquid crystalline elastomers Groß, Michael* et al. 2022
4 A variational-based mixed finite element formulation for liquid crystal elastomers Groß, Michael et al. 2022
5 Energy-momentum conserving dynamic variational modeling of fiber-bending stiffness in composites Kalaimani, Iniyan* et al. 2022
6 Energy-momentum time integration of gradient-based models for fiber-bending stiffness in anisotropic thermo-viscoelastic continua Dietzsch, Julian* et al. 2022
7 Mixed finite element formulations and energy-momentum time integrators for thermo-viscoelastic gradient-based fiber-reinforced continua Dietzsch, Julian* et al. 2022
8 Momentum conserving dynamic variational approach for the modeling of fiber-bending stiffness in fiber-reinforced composites Kalaimani, Iniyan* et al. 2022
9 A mixed finite element formulation for energy-momentum time integrations of composites with fiber bending stiffness Dietzsch, Julian* et al. 2021
10 An energy-momentum couple stress formula for variational-based macroscopic modelings of roving-matrix composites in dynamics Groß, Michael* et al. 2021
11 An energy-momentum scheme for extended continuum models with rotational degrees of freedom Groß, Michael* et al. 2021
12 An energy-momentum space-time discretization of a constrained micropolar continuum for 3D fiber-reinforced composites Groß, Michael* et al. 2021
13 Energy-Momentum Scheme with Drilling Degrees of Freedom for Composites with Curvature-Twist Stiffness Groß, Michael et al. 2021
14 Energy-momentum time integration of gradient-based models for fiber-bending stiffness in anisotropic thermo-mechanical continua Dietzsch, Julian et al. 2021
15 Mixed finite element formulations and energy-momentum time integrators for thermo-viscoelastic fiber-reinforced continua Dietzsch, Julian* et al. 2021
16 Mixed Finite Element Formulations for Polyconvex Anisotropic Material Formulations Dietzsch, Julian et al. 2021
17 Modeling of fiber-bending stiffness in fiber-reinforced composites with a dynamic mixed finite element method based on the principle of virtual power Kalaimani, Iniyan* et al. 2021
18 Theory and numerics of a novel non-isothermal constrained micropolar continuum formulation derived by a mixed principle of virtual power Groß, Michael* et al. 2021
19 Variational computational modelling of dynamical behaviour of fiber roving composites with inelastic anisotropic continua and thermomechanical coupling Groß, Michael et al. 2021
20 Higher order finite elements in space and time for anisotropic simulations with variational integrators. Application of an efficient GPU implementation Bartelt, Matthias* et al. 2020
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