Advanced Mechanics of Solids Detailed Syllabus for Engineering Design M.Tech first year first sem is covered here. This gives the details about credits, number of hours and other details along with reference books for the course.
The detailed syllabus for Advanced Mechanics of Solids M.Tech 2017-2018 (R17) first year first sem is as follows.
M.Tech. I Year I Sem.
UNIT – I : SHEAR CENTRE: Bending axis and shear center-shear center for axi-symmetric and unsymmetrical sections. Unsymmetrical bending: Bending stresses in Beams subjected to Nonsymmetrical bending; Deflection of straight beams due to nonsymmetrical bending.
UNIT – II : CURVED BEAM THEORY: Winkler Bach formula for circumferential stress – Limitations – Correction factors – Radial stress in curved beams – closed ring subjected to concentrated and uniform ladsstresses in chain links.
UNIT – III : TORSION: Torsion of a cylindrical bar of Circular cross Section; Saint-Venant’s semi-inverse methods; Linear elastic solution; Prandtl elastic membrane ( Soap-Film) Analogy; Narrow rectangular cross Section; Hallow thin wall torsion members, Multiply connected Cross section, Thin wall torsion members with restrained ends Axi-Symmetric Problems: Rotating Discs – Flat discs, Discs of uniform thickness, Discs of Uniform Strength, Rotating Cylinders.
UNIT – IV : THEORY OF PLATES: Introduction; Stress resultants in a flat plate; Kinematics: Strain- Displacement relations for plates; Equilibrium equations for small displacement theory of flat plates; Stress – Strain – Temperature relation for Isotropic plates: Strain energy of a plate; Boundary conditions for plate; Solution of rectangular plate problem; Solution of circular plate problem. Beams on Elastic Foundation: General theory; Infinite Beam subjected to concentrated load; boundary conditions; Infinite beam subjected to a distributed lad segment; Semi-infinite beam with concentrated load near its end; Short Beams.
UNIT – V : CONTACT STRESSES: Introduction, problem of determining contact stresses; Assumptions on which a solution for contact stresses is based; Expressions for principal stresses; Methods of computing contact stresses; Deflection of bodies in point contact; Stresses for two bodies in contact over narrow rectangular area (Line contact), Loads normal to area; Stresses for two bodies in line contact. Normal and Tangent to contact area.
REFERENCES:
- Advanced Mechanics of materials/Seely and Smith/ John Willey
- Advanced Mechanics of materials / Boresi & Sidebottom/wiley international
- Advanced strength of materials / Den Hortog J.P./Torrent
- Theory of Plates /Timoshenko/
- Strength of materials / Sadhu singh/ Khanna Publishers
- Mechanics of Materials / Beer & Jhonson / McGraw Hill
- Theory of Plates & Shells / Timoshenko/ McGraw Hill/ 2nd Edition
For all other M.Tech 1st Year 1st Sem syllabus go to JNTUH M.Tech Engineering Design 1st Year 1st Sem Course Structure for (R17) Batch.
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