Files
MultiPhysicsVault/wiki/concepts/Abaqus Continuum Element Families.md
T
김경종 b195ac126c
Tests / Hermetic test suite (push) Has been cancelled
Tests / Skill frontmatter validation (push) Has been cancelled
add wiki
2026-06-01 09:36:33 +09:00

3.0 KiB

type, title, complexity, domain, created, updated, address, aliases, tags, status, related, sources
type title complexity domain created updated address aliases tags status related sources
concept Abaqus Continuum Element Families advanced computational-mechanics 2026-06-01 2026-06-01 c-000106
Abaqus continuum elements
Abaqus solid elements
Abaqus fluid continuum elements
concept
finite-element-method
abaqus
continuum-elements
solid-elements
current
Abaqus-Analysis-User-s-Guide-Volume-IV
Abaqus Element Selection and Formulation
Isoparametric Linear Solid Elements
Isoparametric Finite Elements
Reduced Integration and Hourglass Control
Hybrid Incompressible Elements
Plane Stress and Plane Strain Elements
Axisymmetric Finite Elements
Abaqus-Analysis-User-s-Guide-Volume-IV

Abaqus Continuum Element Families

Definition

Abaqus continuum element families model volume or area continua with translational and field degrees of freedom rather than structural-section degrees of freedom.

How They Work

The general-purpose continuum library includes one-dimensional links, two-dimensional plane stress and plane strain solids, three-dimensional solids, cylindrical solids, axisymmetric solids, and axisymmetric elements that allow nonlinear asymmetric deformation. Common stress/displacement examples include tetrahedra, wedges, pyramids, and bricks such as C3D4, C3D6, C3D8, C3D8R, C3D8I, and C3D10.

Many continuum families have variants for coupled fields and special formulations. Suffixes identify thermally coupled, pore-pressure, piezoelectric, hybrid, reduced-integration, incompatible-mode, and improved stress-visualization behavior. The same geometric topology can therefore support different analysis physics.

The volume also covers fluid continuum elements for Abaqus/CFD, infinite elements for unbounded domains, acoustic elements, and warping elements for beam-section calculations.

Practical Selection Notes

  • First-order fully integrated solids can lock in bending-dominated or incompressible limits.
  • First-order reduced-integration solids can be efficient but require hourglass control and adequate mesh refinement.
  • Hybrid elements are important for incompressible or nearly incompressible material behavior.
  • Modified tetrahedral elements are often preferable to constant-stress tetrahedra when tetrahedral meshing is unavoidable.

Connections

Sources