
Product lifecycle management guides product development from need to recirculation, through concept, CAD, CAE, CAM, manufacturing, quality, and sales, driven by customer feedback.
Explore the six degrees of freedom—translations and rotations—and how analysis type shapes the variables to solve. Use door hinges and abuse load cases to illustrate boundary conditions and displacement.
Compare analytical, numerical, and experimental methods for solving engineering problems, evaluating approach, accuracy, applicability, and verification to select the best method for simple to complex problems.
Discover how cae tools use discretization and meshing to convert infinite degrees of freedom into finite points. Balance accuracy and computation time while interpreting corner-point solutions and shape function interpolation.
Explore computer aided engineering (CAE) and its domains, using numerical methods like fem and bem to simulate durability, fatigue, crash, mbt, and cfd with Abaqus, LS-DYNA, and HyperMesh.
Learn the three core FEA steps—pre-processing, solving, and post-processing—covering geometry preparation, meshing, boundary conditions, material properties, and interpreting stress results.
Explore the basics of finite element analysis, including solving partial differential equations with numerical methods, using shape functions to interpolate displacement across chord and triangular elements.
Compare four numerical methods, finite element, boundary element, finite volume, and finite difference, highlighting FEM for displacement in structures, BEM for boundaries, and FVM/FDM tradeoffs in CFD and geometry.
Explore 1D, 2D, and 3D meshing in Abaqus CAE, comparing dimensions, nodes, and element shapes, and learn when each meshing type is appropriate.
Explore how linear and non-linear structure responses arise from applied loads, including elastic and plastic regions, and distinguish steady-state from transient analyses.
Compare static and dynamic structural analysis, highlighting when to apply each, and summarize solution methods, including implicit and explicit schemes, inertia, damping, and equation of motion.
Explore implicit and explicit schemes in finite element analysis, distinguishing static, quasi-static, and dynamic problems, and learn when to use implicit vs explicit solvers for efficiency and stability.
Get introduced to Abaqus CAE for multiphysics structural analysis, learn its role within the Dassault System portfolio, and how to start sessions for standard or explicit models.
Explore the Abaqus gui, open gui.cae, and navigate the model tree with parts, assemblies, and properties using toolbars and viewports.
Learn to interact with Abaqus CAE models by rotating, panning, and zooming using mouse controls or the view toolbar, with customizable software presets and auto fit view.
Explore the overall model build and solution in Abaqus CAE through a cantilever beam, covering 1d, 2d, and 3d modeling with beam, shell, and solid sections.
Master 1D cantilever beam setup in Abaqus CAE by creating a wire, BIM section, and rectangular profile with steel; apply 200 N load and run a static analysis.
Create a 2D Abaqus model of a cantilever beam using a shell with four-millimeter thickness, steel, and a 200 N load, then compare results to 1D and 2D elements.
Model a cantilever beam as a 3D Abaqus CAE problem by creating a solid plate, defining steel properties, applying loads and boundary conditions, and running a linear static analysis.
Explore Abaqus CAE's 1D, 2D, and 3D problem setups, including beam, cell, and solid sections, and learn the full workflow from part creation to visualization.
Explore sketcher options in Abaqus CAE, including grid settings, snap to grid, and reset view. Create points, lines, circles, ellipses, arcs, fillets, constraints, splines, construction lines, and offset curves.
Explore sketcher options in Abaqus CAE for structural analysis, including auto trim, trim and extend, split, remove gaps, merge vertices, translate, rotate, scale, mirror, and linear/radial patterns.
Learn how to define dimensions and apply constraints in sketcher to fix size and position, explore common constraints, auto constraint, symmetry, and parametric relations.
Master the Abaqus sketcher workflow by creating a fully constrained sketch with circles, arcs, and a rectangle, using tangent, coincident, and mirror constraints.
Learn to build a symmetric sketch in Abaqus CAE: create a quarter of an arc with 12 mm holes on a 122 pitch circle, then pattern or mirror to complete.
Learn to create solid, shell, and wire shapes in Abaqus CAE using extrusion, revolve, sweep, and loft; build parts and features for 1D, 2D, and 3D analyses.
Learn how to create shell and wire shapes in Abaqus CAE using extrusion, revolution, sweep, planar fills, and wire creation methods for 2D and 1D analyses.
Create datum features in Abaqus CAE, including points, axes, planes, and coordinate systems. Discover various methods to construct them, such as by coordinates, offsets, three-point planes, and projections.
Explore the fundamentals of linear static analysis, learn to obtain displacement and stress against acceptance criteria, and decide when material, geometric, or contact nonlinearity is required.
Examine mesh convergence by testing different element sizes to select appropriate size for a cantilever beam analysis. Understand how boundary conditions and kinematic coupling influence stress and displacement across meshes.
Explore mesh convergence in Abaqus CAE by varying element size from 15 mm to 6 mm, evaluating reaction force, stress, and displacement to select an optimal size via successive changes.
Explore mesh convergence in Abaqus CAE by comparing cantilever beam models with two-layer and three-layer thickness, varying element sizes, and observing stress convergence under a constrained y displacement.
Learn to save display settings in Abaqus CAE, including legends, compass, triad, and mesh visibility, by adjusting options and saving to a .gr file for reuse.
Learn Abaqus CAE for linear static analysis of a steel beam bracket using an orphan mesh imported from an INP file, including material setup, boundary conditions, and stress results.
The input file, dot inp, is the universal Abaqus file containing all model data, including nodes, elements, material, thickness, and loads, read by the solver and preprocessor.
Learn how the dot dat file reveals Abaqus CAE modeling errors and supports output requests. Identify missing properties and use the monitor to view reaction forces in the dat output.
Explore the message file as the source of convergence information in nonlinear analysis. Learn to use data check and monitor to diagnose issues and view errors such as boundary conditions.
Explore the status file in Abaqus CAE to track analysis progress, steps, and iterations; learn to monitor degree of freedom and interpret logs, errors, and warnings for reliable results.
Explore output formats in Abaqus, learning to differentiate field and history outputs, request only needed results, and optimize the ODB size and solve time through targeted data.
Understand the theoretical foundations of buckling analysis and identify the critical loads in long columns under axial compression using eigenvalue buckling concepts and buckling load factors.
Explore four end-condition cases of column buckling, derive critical load from Euler's equation, and relate effective length to boundary stiffness in Abaqus CAE simulations.
Explore a fixed–free column buckling case in Abaqus CAE, compute the critical load using Euler's equation and minimum moment of inertia, and examine buckling mode shapes.
Abaqus CAE analyzes column buckling with pin ends, yielding a 86.27 kN critical load and an effective length equal to the original length.
Explore Abaqus CAE by analyzing case three (fixed-pinned) and four (fixed-fixed) boundary conditions on a column, determine critical loads 176 kN and ~345 kN, and verify eigenvalues and mode shapes.
Perform a buckling analysis in abaqus cae on a mobile tower with rigid joints, using two cross sections and a 1 N load to extract eigenvalues and visualize first modes.
Explore 3D buckling analysis of a steel spring in Abaqus/CAE, including scaling to 46 mm, tetrahedral C3D10 mesh, and Lanczos buckling results.
Explore the foundation of nonlinear analysis, compare with linear analysis, and identify geometric, material, and boundary nonlinearities, including how stiffness changes and substeps influence convergence.
Set start time, end time, and increments in Abaqus CAE to control non-linear analysis. Tune initial, minimum, and maximum increments to ensure the model can solve and manage cutbacks.
Understand how to monitor analysis progress by learning steps, increments, and iterations in Abaqus CAE. Each step contains multiple increments, and each increment requires multiple iterations to reach equilibrium.
Explore geometric nonlinearity in structural analysis. Update the stiffness matrix for large strain, large rotation, stress stiffening, and spin softening with practical examples.
Explore stress stiffening of a simply supported beam in Abaqus CAE, analyzing three cases: axial compressive, no axial, and axial tensile load, using geometric nonlinearity to capture stiffening.
Examine geometric nonlinearity in Abaqus CAE by comparing linear and nonlinear geometry on a cantilever beam, applying per-node loads and revealing differences in stress, displacement, and curvature.
Explore material nonlinearity in Abaqus CAE, from elastic to yield point. Compare engineering and true stress-strain curves and provide an overview of nonlinear elastic, elastic-plastic, and hyperelastic models.
Demonstrates nonlinear analysis of a spring plate with metal plasticity in Abaqus CAE, applying a 100 N load to a fixed end, and evaluating stress, elastic strain, and plastic strain.
Explore contact and boundary nonlinearity in Abaqus CAE, showing how surfaces interact to transfer forces and how contact status—closed, open, sticking, or sliding—drives stiffness via friction.
Create and analyze surface-to-surface contact in Abaqus CAE by defining two interacting surfaces, choosing finite sliding, applying a friction coefficient, and examining normal and tangential force transfer.
Explore Abaqus contact types in standard and explicit solvers, including contact pair, general contact, and contact element. Learn how element-based, node-based, analytically rigid, and Eulerian surfaces influence crashes.
Perform a contact analysis in Abaqus CAE, defining master and slave surfaces and comparing surface-to-surface with node-to-surface contact in a two-block steel model under 50 megapascal pressure, 20 kilonewton transfer.
Explore node-to-surface versus surface-to-surface contact in Abaqus CAE. Compare results on a viewport, view contact pressure contours, and assess master-slave and reversed roles.
Learn modal analysis, or frequency analysis, to determine natural frequencies and mode shapes, verify assembly connections, and prevent resonance by applying boundary conditions in Abaqus CAE.
Derive the modal analysis governing equation f = m x'' + c x' + k x; with zero damping, omega^2 = k/m and n = (1/2 pi) sqrt(k/m) Hz.
Model a plate to perform a modal analysis, observe rigid body modes and eigenvalues, and compare steel and aluminium effects on natural frequencies and mode shapes.
Explore how free modal analysis reveals rigid body modes in a two-part plate-and-box model, showing zero-frequency modes per body and how boundary conditions remove them.
Explore mechanism modes arising from hinge connections in a hood assembly, highlighting how a hinge connector adds a zero frequency mode beyond the six rigid body modes.
Learn to avoid resonance by shifting the natural frequency rather than changing excitation frequency, via material, geometry, stiffness, and boundary conditions, demonstrated on a plate with stiffeners in Abaqus CAE.
Learn to use mode participation factor and effective mass in Abaqus CAE to assess how many natural frequencies to request and the dominant direction of each mode in modal analysis.
Explore pre-stress modal analysis of an aluminum wing in Abaqus CAE, applying 1 MPa pressure on the bottom with a fixed end, and compare pre-stress and non pre-stress frequencies.
Explore damping in structural analysis by defining the damping matrix and understanding viscous damping, hysteretic damping, frictional damping, and magnetic damping. Analyze underdamped, overdamped, and critically damped responses.
Explore damping in a spring-mass-damper system and verify natural and damped frequencies with Abaqus cae, including how damping alters the frequency.
Explore harmonic analysis as a frequency response approach to assess structures under sinusoidal loads, focusing on resonance avoidance, steady-state vibration, and methods like full harmonic and mode superposition analyses.
Conduct harmonic analysis of fixed-fixed beam in Abaqus CAE, with two 250 N loads at one-third spans, 0.02 damping, followed by modal analysis and frequency response up to 60 Hz.
Learn to perform harmonic and modal analyses in Abaqus CAE, identify natural frequencies around 15 Hz and 41 Hz, and assess damping and resonance in frequency response.
Explore Abaqus CAE harmonic analysis settings, verify a 0.29 mm static displacement at zero excitation frequency, and compare logarithmic and linear frequency distributions during static and modal analyses.
Perform harmonic analysis in Abaqus CAE on an l-shaped bracket under 1 MPa pressure, exploring resonance near 905 Hz through modal analysis, frequency sweep, damping, and xy data plots.
Course Overall Theme
Hello Everyone, I welcome you all to the new course on Abaqus CAE in our orville academy's library.
Center focus of the course is to make you familiar with static and dynamic analysis. Course Start with introduction to theoretical concepts which we need during the course, so even if you are beginner and don't know from where to start, well this course is perfect place for you. Course has been divided to into multiple sections which covers everything that you need to know to start working or execute project independently. Wherever possible, More attention was given to verifying the CAE solution with manual calculations. Various tips, tricks and industry insights are given during the course so user can align themselves with how people working in organization think or do things.
Course Structure
Below is the detailed outline of the various topics covered in the course.
Section 1 : Theory of CAE/FEA
Product Lifecycle Management
Degree of Freedom
Methods to Solve Engineering Problem
Intuition of CAE Software's/Tools
CAE and it's Domains
Steps in FEA
FEA and Interpolation Function
Types of Numerical Methods
Types of Elements
Linear vs Non-Linear & Steady vs Transient
Types of Structural Analysis
Implicit vs Explicit Schemes in FEA
Section 2 : Introduction to ABAQUS CAE
Overview and Launching ABAQUS CAE
Graphical User Interface (GUI)
Interacting with Model
Understanding Overall Procedure : Model Setup, Solution and Visualization
1D Analysis Setup : Cantilever Beam
Typical Procedure : 2D Element
Typical Procedure : 3D Element
Revision : Analysis Setups 1D, 2D and 3D
Section 3 : Geometry Creation
Sketcher Options : Part-1 ,2,3
Sketcher Exercise : 1
Sketcher Exercise : 2
Sketcher Task : 1
Sketcher Task : 2
Creating Datum Features : Points, Axis, Plane and SYS
Section 4 : Linear Static Structural Analysis
Overview
Mesh Convergence : Part-1,2
Mesh Convergence : Exercise
Example : Pressure Load on U Shaped Bracket
Tips & Tricks : Saving Display Settings
Example : Beam Bracket
Section 5 : File Structure and Dictating Abaqus Jobs
Input File
.dat File
.msg File
.sta and Remaining Files
Output Formats in Abaqus
Performing Multistep Analysis
Section 6 : Buckling Analysis
Introduction to Buckling Analysis
Cases of Column Buckling Failure
Example Case 1 : Fixed - Free End
Example Case 2 : Pinned - Pinned End
Example Case 3 and Case 4 : Fixed - Pinned, Fixed-Fixed End
Example : Mobile Tower Buckling
Example : Spring Buckling
Section 7 : Non-Linear Analysis
Introduction to Non Linear Analysis
Controlling Non-Linear Analysis
Concept of Step, Increment and Iterations
Types of Geometric Non Linearities
Example : Geometric Non-Linearity
Example : Stress Stiffening
Theory : Material Non-Linearity
Example : Material Non -Linearity
Section 8 : Modal Analysis
Types of Dynamic Analysis
Overview of Modal Analysis and It's Importance
Governing Equation : Modal Analysis
Example : Understanding Rigid Body Modes Part-1,2
Understanding Mechanism Modes
Avoiding Resonance : Example Plate
Mode Participation Factor and Effective Mass
Example Pre-Stress Modal Analysis : Plane Wing
Section 9 : Damping
Theory : Damping
Example : Spring Dashpot Damping
Section 10 : Harmonic Analysis
Theory of Harmonic Analysis
Example - 1 : Fixed Fixed Beam Part - 1
Example - 1 : L Shaped Bracket
Example - 3 : Guitar
Section 11: Explicit Analysis
Implicit vs Explicit Methods/Schemes/Analysis
Concept of Timestep : Part - 1,2