CE 665 Finite Element Method
Spring 2006


Instructor: Erik Thompson
Office: A221
Telephone: 491 6060
email: thompson@engr.colostate.edu
  • PREREQUISITES:
    Some course in which you have gained experience with partial differential equations, e.g. fluid mechanics or heat transfer.

  • OBJECTIVES:
    Provide basic theory behind the finite element method, programming techniques, and experience in using the method to solve non-trivial problems in engineering analysis.

  • TEXTBOOK:
    "Introduction to the Finite Element Method",
    Erik Thompson
    John Wiley & Sons, Inc.

  • ASSIGNED WORK:
    Three types of problems will be assigned throughout the semester:
    • Study problems
    • Numerical experiments and code development
    • Projects

    All problems will be marked as either u=unsatisfactory, or S=satisfactory. A "u" grade on a problem requires that the problem be reworked and handed in again for grading. Students are expected to end the semester with all problems satisfactorly completed.

  • EXAMINATIONS:
    There are two examinations - one at mid-term, and another at the end of the semester. The second exam (given during the scheduled final exam time) will be over only the material covered after the mid-term exam.

  • GRADING
    Your grade is very dependent on the satisfactory completion of all assignments. If so, and if you show understanding of the material on both exams (this usually means with a numerical grade of above 80%) then you will receive a course grade of "A". This is the grade I expect to give to all students. Failure to satisfactorly complete all homework problems or an excessive number of "u" grades, and/or failure to show understanding of the material on the two examinations will reduce your grade. You may discuss your standing with me anytime during the semester.

  • COURSE CONTENT
    Introduction to approximate solution methods.
    Calculus of variations.
    An elementary finite element program.
    Linear second-order ordinary differential equations.
    A finite element approximation for two dimensions.
    FEM for Poisson's equation.
    Applications.
    Higer-order elements (isoparametric elements).
    General two dimensional boundary value problems.
    Analysis of transient behavior.
    Elasticity.
    Higher-order equations.