On a Geometrically Exact Theory for Contact Interactions (Q2911794)

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Language	Label	Description	Also known as
English	On a Geometrically Exact Theory for Contact Interactions	scientific article

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scholarly article

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On a Geometrically Exact Theory for Contact Interactions (English)

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Alexander Konyukhov

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K. H. Schweizerhof

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Trends in Computational Contact Mechanics

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publication date

3 September 2012

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full work available at URL

https://publikationen.bibliothek.kit.edu/1000022790

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zbMATH Keywords

covariant form

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MaRDI profile type

MaRDI publication profile

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Consistent tangent matrices of curved contact operators involving anisotropic friction

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Geometric properties of 2D and 3D unilateral large slip contact operators

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A geometric interpretation of frictional contact mechanics

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Contact formulation via a velocity description allowing efficiency improvements in frictionless contact analysis

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Covariant description for frictional contact problems

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Covariant description of contact interfaces considering anisotropy for adhesion and friction. I: Formulation and analysis of the computational model

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Covariant description of contact interfaces considering anisotropy for adhesion and friction. II: Linearization, finite element implementation and numerical analysis of the model

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A special focus on 2D formulations for contact problems using a covariant description

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Symmetrization of Various Friction Models Based on an Augmented Lagrangian Approach

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On the solvability of closest point projection procedures in contact analysis: analysis and solution strategy for surfaces of arbitrary geometry

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Incorporation of contact for high-order finite elements in covariant form

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Geometrically exact covariant approach for contact between curves

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A \(C^1\)-continuous formulation for 3D finite deformation frictional contact

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The convected description in large deformation frictional contact problems

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A continuum‐based finite element formulation for the implicit solution of multibody, large deformation‐frictional contact problems

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Hermite polynomial smoothing in beam-to-beam frictional contact

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Contact between 3D beams with rectangular cross-sections

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Frictional contact between 3D beams.

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A consistent tangent stiffness matrix for three-dimensional non-linear contact analysis

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Computational model for 3‐D contact problems with friction based on the penalty method

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An augmented lagrangian treatment of contact problems involving friction

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Finite deformation post-buckling analysis involving inelasticity and contact constraints

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<i>C<sup>n</sup></i> continuous modelling of smooth contact surfaces using NURBS and application to 2D problems

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A note on tangent stiffness for fully nonlinear contact problems

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Finite element formulation of large deformation impact-contact problems with friction

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ON CONTACT BETWEEN THREE-DIMENSIONAL BEAMS UNDERGOING LARGE DEFLECTIONS

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Contact with friction between beams in 3-D space

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Identifiers

zbMATH Open document ID

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10.1007/978-3-642-22167-5_3

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:2911794

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