Title: FEA in Biomedical ApplicationsChallenges
1FEA in Biomedical Applications-Challenges State
of the Art
Dr. Robert Rizza Associate Professor Department
of Mechanical Engineering Milwaukee School of
Engineering Milwaukee, WI
2FEA-Introduction
FEA is a numerical method that employs a
discretization approach to model complex systems.
3Advantages of FEA
- Ability to guide a design process by quickly
evaluating a design relative to the design
constraints.
- Quickly provide results in areas where physical
testing is impractical. This is very important
in bioengineering where in vivo testing is
impossible or difficult.
- Unlike physical testing where multiple tests need
to be performed over a period of months, FEA can
simulate a physical problem in a week or less.
4Advantages of FEA (Cont.)
- Model three-dimensional components, structures
etc. including ones with complex geometry.
- This key feature has facilitated FEA becoming on
of the main approaches used in supplying
information for FDA certification.
- Model static and dynamic behavior of non-linear
materials. This is really important for
biological systems.
5Biomedical Applications
FEA has been used to model (to name a few)
- Hip, knee and joint implants,
- Cardiovascular blood flow,
- The human skeleton, spine and ligaments.
6Challenges-Geometry
- Biomedical applications more often than not have
complicated non-planar geometry.
7Challenges-Geometry (Cont.)
- Advanced CAD tools such as sweeps, shell, blended
sweeps may be used.
- Complex geometry may be imported by using CT,
Micro-CT, or nano-CT, but the data will be
non-parametric.
8Challenges-Geometry
Furthermore, there are often sub-regions within
the geometry that have different material
properties or structural characteristics.
They may be addressed with using layers and/or
assemblies.
9FEA-Materials
- State of the art FEA packages will support
anisotropic materials.
- These packages will also support non-linear
material behavior
- Some packages will allow coding of user defined
elements and a failure criterion (MARC).
10Geometric Non-Linearity
- Biological tissues are non-linear and under
applied loading their response is non-linear.
- Some tissues such as tendons and ligaments yield
a response which is large deformation.
- Therefore, geometric non-linearity must be
considered.
- Premier, state of the art FEA software packages
support geometric non-linearity.
11Final Thoughts
- Considerable progress has been made in finite
element modeling of biological and biomedical
problems.
- Many if not most problems, exhibit non-linear
material and/or geometric non-linearity, but
modern FEA software are able to model such
problems.
- FEA is an excellent tool for the analysis of
biomedical engineering problems.