一、課程說明(Course Desc<x>ription)
<br>In this course, deformation, stress,constitutive equations and boundary value 
<br>problems of elastic bodies will be investigated.
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<br> 二、指定用書(Text Books)
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<br>Boresi, A. P. and Chong, K. P., Elasticity in Engineering Mechanics, 2nd 
<br>Edition, Wiley, New York, 2000
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<br> 三、參考書籍(References)
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<br>1. Timoshenko, S. and Goodier, J. N., Theory of Elasticity, McGraw Hill, New 
<br>York, 1969
<br>2. Fung, Y. C., Foundations of Solid Mechanics, Prentice Hall, New Jersey, 1965
<br>3. Reismann, H. and Pawlik, P. S., Elasticity Theory and Application, Krieger, 
<br>Florida, 1991
<br>4. Shames, I. H. and Cozzarelli, F. A., Elastic and Inelastic Stress Analysis, 
<br>Prentice Hall, New Jersey, 1992
<br>5. Sokolnikoff, I. S., Mathematical Theory of Elasticity, McGraw Hill, New York, 
<br>1956
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<br> 四、教學方式(Teaching Method)
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<br>Lectures
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<br> 五、教學進度(Syllabus)
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<br>1. Mathematical Preliminaries
<br>2. Analysis of Strain
<br>3. Analysis of Stress
<br>4. Constitutive Equations
<br>5. Energy Principles
<br>6. Plane Elasticity in Rectangular Cartesian Coordinates
<br>7. Plane Elasticity in Polar Coordinates
<br>8. Torsion and Flexure of Prismatic Bars
<br>9. General Solutions of Elasticity
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<br> 六、成績考核(Evaluation)
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<br>Homework  	30%
<br>Midterm Exam 	30% 
<br>Final Exam	40%
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<br> 七、可連結之網頁位址
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