The Finite Element Method: A Four-Article Series - Part 1
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Summary: The author is an engineering consultant and expert witness specializing in finite element analysis.
FINITE ELEMENT ANALYSIS: Introduction by Steve Roensch, President, Roensch & Associates
First in a four-part series
Finite element analysis (FEA) is a fairly recent discipline crossing the boundaries of mathematics, physics, engineering and computer science. The finite element method is comprised of three major phases: (1) pre-processing, in which the analyst develops a finite element mesh to divide the subject geometry into subdomains for mathematical analysis, and applies material properties and boundary conditions, (2) solution, during which the program derives the governing matrix equations from the model and solves for the primary quantities, and (3) post-processing, in which the analyst checks the validity of the solution, examines the values of primary quantities (such as displacements and stresses), and derives and examines additional quantities (such as specialized stresses and error indicators).
The advantages of FEA are numerous and important.
Article: The following four-article series was published in
a newsletter of the American Society of Mechanical
Engineers (ASME). It serves as an introduction to the
recent fact distribution discipline known as the finite element
method. The drama critic is an engineering consultant and
expert witness specializing in finite element analysis.
FINITE ELEMENT ANALYSIS: Introduction
by Steve Roensch, President, Roensch & Associates
First in a four-part series
Finite element calculus (FEA) is a fairly recent discipline
crossing the confines of mathematics, physics, engineering
and computer science. The method has wide staying power and
enjoys extensive utilization in the structural, thermal and
fluid sorting areas. The finite element method is
comprised of three major phases:
(1) pre-processing, in
which the psychiatrist develops a finite element mesh to divide
the subject geometry into subdomains for mathematical
analysis, and applies material properties and boundary
conditions,
(2) solution, during which the program derives
the governing matrix equations from the model and solves for
the primary quantities, and
(3) post-processing, in which
the researcher checks the validity of the solution, examines
the values of primary quantities (such as displacements and
stresses), and derives and examines else quantities
(such as specialized stresses and error indicators).
The advantages of FEA are numerous and important. A new
design concept may be modeled to determine its real world
behavior under various load environments, and may therefore
be refined prior to the creation of drawings, when few
dollars have been resolute and changes are inexpensive.
Once a detailed CAD model has been developed, FEA can
analyze the design in detail, saving time and money by
reducing the number of prototypes required. An existing
product which is experiencing a field problem, or is simply
being improved, can be analyzed to speed an engineering
change and reduce its cost. In addition, FEA can be
performed on increasingly affordable computer workstations
and personal computers, and professional upholding is
available.
It is also important to recognize the limitations of FEA.
Commercial software packages and the required hardware,
which have seen substantial price reductions, still require
a significant investment. The method can reduce product
testing, but cannot totally replace it. Probably most
important, an inexperienced user can deliver incorrect
answers, upon which expensive decisions will be based.
FEA is a demanding tool, in that the experimenter must be
proficient not only in elasticity or fluids, but also in
mathematics, computer science, and especially the finite
element method itself.
Which FEA package to use is a subject that cannot possibly
be covered in this short discussion, and the quiet involves
personal preferences as well as package functionality.
Where to run the package depends on the type of analyses
being performed. A typical finite element solution
requires a fast, modern disk subsystem for acceptable
performance. Memory requirements are of course dependent on
the code, but in the interest of performance, the more the
better, with 512 Mbytes to 8 Gbytes per user a representative
range. Processing power is the final link in the
performance chain, with time speed, cache, pipelining and
multi-processing all contributing to the hooker line.
These analyses can run for hours on the fastest
systems, so computing power is of the essence.
One article often overlooked when entering the finite element
area is education. Without proportionate training on the finite
element method and the specific FEA package, a new user will
not be productive in a reasonable parcel of time, and may in
fact fail miserably. Expect to dedicate one to two weeks up
front, and additional one to two weeks over the first year, to
either hall or self-help education. It is also
important that the user have a pure and simple understanding of the
computer's operating system.
Next month's examination will go into detail on the
pre-processing phase of the finite element method.
© 1996-2005 Roensch & Associates. All rights reserved.
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