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Introduction to practical FEA. banner

Introduction to practical FEA.

Introduction to practical FEA. banner
Live online Basic

Introduction to practical FEA.

4(25)
15 enrolled
4287 views
COMPLETED

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2 hrs
-
English
4287 views
Mir Abbas
Mir AbbasSenior Engineer
  • 7-day money-back guarantee
  • Session recordings included
  • Certificate of completion
Volume pricing for groups of 5+

Is this course for you?

You should take this if

  • You work in Oil & Gas Upstream or Aerospace
  • You're a Mechanical Engineering professional
  • You prefer live, instructor-led training with Q&A

You should skip if

  • You need a different specialisation outside Mechanical Engineering
  • You need fully self-paced, on-demand content

Course details

This course provides an introduction to the fundamental principles and practical applications of Finite Element Analysis (FEA). Students will learn the underlying theory behind FEA, including the discretization of physical systems, element formulation, and solving linear and nonlinear problems. The course focuses on real-world engineering applications, bridging the gap between theoretical concepts and practical problem-solving skills.

Course suitable for

Key topics covered

- What is FEA?

- Why is FEA needed?

- What is the difference between academic and industrial FEA?

- What are shape functions?

- What are the different types of elements used in industrial FEA?

- What are the different fields in which FEA is used?

- What are some misconceptions regarding industrial FEA?

- Different types of structural FEA.

- How to learn FEA?

- Special techniques in FEA.

Opportunities that await you!

Career opportunities

Training details

This is a live course that has a scheduled start date.

Live session

Starts

Sun, Nov 3, 2024

6:00 AM UTC· your timezone

Duration

2 hours per day

COMPLETED

-

Questions and Answers

A: Option A fits the duty and the audit context. You're checking stresses against allowables, not post-yield behavior, and linear elastic keeps the model transparent under HSE scrutiny. B sounds attractive because welds do yield locally, but that drags you into material data justification and plastic strain acceptance criteria you don't need for an occasional lift. C solves a problem you don't have; nothing is time-dependent here, and explicit methods raise questions during review. D has value for vibration problems, yet it doesn't answer whether the lug meets stress limits under load.

A: A explains why stress kept rising with finer mesh and why test failure didn't match the predicted location. B would shift global stiffness and deflection, not create infinite stress at a corner. C can inflate stresses, but you'd still see convergence with mesh refinement. D is a common mistake and does elevate local stress, yet it doesn't produce the classic non-converging pattern tied to a mathematical singularity.

A: A comes straight from first principles: 10 kN over 500 mm² gives 20 MPa, a quick filter for whether the FEA output is even plausible. B mixes nominal stress with local peak stress without geometry to justify it. C quietly changes the load path and invents an effective area. D confuses modulus with stress, a trap when reading colorful contour plots under pressure.

A: A protects you when every decision is traceable. The model must reflect the controlled document. B feels safe but silently departs from the design basis, which auditors dislike. C has no engineering or procedural basis. D guarantees pain later when the mismatch is found without a formal trail.