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ME 589 Viscoelasticity
Spring 2004
T 11:00 - 12:00, Th 11:00 - 13:00 (M 2231)
Office hours:
Şebnem Özüpek
M 4315, [email protected]
Open door policy, appointment is advisable
COURSE PAGE:
http://hamlin.cc.boun.edu.tr/~ozupek/me589/me589.html
PREREQUISITES:
Knowledge of linear elasticity theory is required to take the class.
INSTRUCTOR:
COURSE DESCRIPTION:
Introduction to linear viscoelasticity; methods of characterizing viscoelastic material behavior;
analytical and approximate solution techniques for engineering problems, including contact and
thermoviscoelastic problems.
OBJECTIVES:
(a) Understand viscoelastic models to establish the constitutive equations of viscoelasticity and to
analyze a viscoelastic behavior of engineering materials.
(b) Apply methods and general principles of viscoelastic stress analysis to solve engineering
problems.
(c) Learn about numerical solution techniques for viscoelastic stress analysis.
(d) Do a project associated with solving some engineering problems of viscoelasticity.
REFERENCES :
1. R. M. Christensen, Theory of Viscoelasticity: An Introduction, Dover Publications, 2nd
edition, 1982. (recommended textbook)
2. J. D. Ferry, Viscoelastic properties of polymers, J. Wiley and Sons, Inc., New York, 3rd
edition, 1980.
3. W. Flügge, Viscoelasticity, Springer Verlag, New York, 2nd edition, 1975.
4. A. C. Pipkin, Lectures on viscoelasticity theory, Springer Verlag, New York, 2nd edition,
1972.
5. W. N. Findley, J. S. Lai, and K. Onaran, Creep and relaxation of nonlinear viscoelastic
materials, with an introduction to linear viscoelasticity, Elsevier, 1976.
6. R. S. Lakes, Viscoelastic Solids, CRC Press, New York, 1998.
7. A. S. Wineman and K. R. Rajagopal, Mechanical Response of Polymers, Cambridge
University Press, 2000.
8. J.C. Simo and T.J.R. Hughes, Computational inelasticity, Springer Verlag, New York, 1998.
9. F. J. Lockett, Nonlinear Viscoelastic Solids, Academic Press, London, 1972.
10. Y. M. Haddad, Viscoelasticity of Engineering Materials, Chapman & Hall, 1994.
CLASS FORMAT:
Three one-hour lectures per week.
TOPICS:
Linear Viscoelastic Characterization of Materials
Steady State Dynamic Behaviour
Viscoelastic Boundary Value Problems
Influence of Temperature
Numerical Analysis in Viscoelasticity
Thermoviscoelasticity
Introduction to Nonlinear Viscoelasticity
HOMEWORK :
Weekly written assignments and a term project.
TESTS :
Three quizzes. No final exam. The dates will be announced on class web page.
Make-up exams will be given only for properly documented medical excuses.
Only neatly written problems will be graded. A correct answer without a correct outline of the work
will not carry any grade.
GRADING:
Homeworks and project - 40%, quizzes - 20% (each)
ATTENDANCE:
Attendance is recommended. Content of missed classes is student’s responsibility.
ACADEMIC INTEGRITY :
You should work the homeworks individually, although you may consult with me or
other members of the class if questions arise. Checking answers is permitted, copying
other's solutions or code is not permitted. Scholastic dishonesty will not be tolerated
and will be prosecuted to the fullest extent.
ABET CRITERIA 2000 OUTCOMES ACHIEVED:
Knowledge of linear algebra and chemistry, depth in physics, advanced calculus, differential
equations and engineering sciences along with the ability to apply these toward solutions of
elementary mechanical engineering problems.
Ability to formulate and solve open-ended problems.
Ability to use modern computer based tools in mechanical engineering.
ASSESSMENT METHODS :
The course and instructor will be evaluated at the end of the semester using the BU
approved form.