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Tel no.: (215) 898 3870

 

This course builds on the fundamentals of solid mechanics taught in MEAM210 and addresses more advanced problems in strength of materials. The students are exposed to a wide array of applications from traditional engineering disciplines as well as emerging areas such as biotechnology and nanotechnology. The methods of analysis developed in this course form the cornerstone of machine design and also more advanced topics in the mechanics of materials.
Text book: 'Mechanics of materials' by Beer,Johnston and DeWolf (5th edition).


 
 

This course is targeted to engineering students working in the areas of nano/bio technology. The course starts with a quick review of statistical mechanics and proceeds to applications in solution
electrostatics (Poisson-Boltzmann equation), mechanics of bio-polymers, reaction rate kinetics, solid state physics and other areas of current technological relevance.

Text Books: There is no prescribed text-book for this course. Topics are
drawn from recent research and the following books
:

(a) 'Biological physics' by Philip C. Nelson
(b) 'Mechanics of the cell' by David Boal
(c) 'Mechanics of motor proteins and the cytoskeleton' by Jonathon Howard
(d) 'Molecular driving forces' by Ken A. Dill and Sarina Bromberg
 
 

This course will start with concepts in linear and non-linear elasticity and move towards more advanced topics such as matensitic materials, atomistic-continuum connections etc. The stress fields around defects such as point defects, dislocations, cracks etc., will be discussed. A brief introduction to movement of interfaces will also be given. The course is primarily aimed at graduate students in solid mechanics and materials science.

Text books: There are no prescribed text books for this course. Topics
will be derived from the following books:


(a) 'Theory of elasticity' by Timoshenko and Goodier
(b) 'Crystals, defects and microstructures' by Rob Phillips
(c) 'Microstructure and martensite' by Kaushik Bhattacharya
(d) 'Intermediate elasticity' by J. R. Barber
(e) 'Evolution of phase transitions: A continuum theory' by Knowles and Abeyaratne

 
 
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