{"id":9588,"date":"2018-08-30T15:37:33","date_gmt":"2018-08-30T15:37:33","guid":{"rendered":"https:\/\/www.inspirenignite.com\/jntuh\/?p=9588"},"modified":"2026-05-24T10:53:39","modified_gmt":"2026-05-24T05:23:39","slug":"jntuh-m-tech-2017-2018-r17-detailed-syllabus-theory-of-elasticity-plasticity","status":"publish","type":"post","link":"https:\/\/www.inspirenignite.com\/jntuh\/jntuh-m-tech-2017-2018-r17-detailed-syllabus-theory-of-elasticity-plasticity\/","title":{"rendered":"JNTUH M.Tech 2017-2018 (R17) Detailed Syllabus Theory of Elasticity & Plasticity"},"content":{"rendered":"Theory of Elasticity & Plasticity Detailed Syllabus for Design For Manufacturing\/ Design And Manufacturing 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.\r\n\r\nThe detailed syllabus for Theory of Elasticity & Plasticity M.Tech 2017-2018 (R17) first year first sem is as follows.\r\n\r\nM.Tech. I Year I Sem.\r\n\r\nUNIT – I : Elasticity:<\/strong> Two dimensional stress analysis – Plane stress – Plane strain – Equations of compatibility – Stress function – Boundary conditions. Problem in Rectangular Coordinates – Solution by polynomials – Saint Venent’s principles – Determination of displacement – Simple beam problems. Problems in Polar Coordinates – General equations in polar coordinates – Stress distribution symmetrical about axis – Strain components in polar coordinates – Simple and symmetric problems.\r\n\r\nUNIT – II : Analysis of Stress and Strain in Three Dimensions:<\/strong> Principle stresses – Homogeneous deformations – Strain spherical and deviatoric stress – Hydrostatic strain. General theorems: Differential equations of equilibrium and compatibility – Displacement – Uniqueness of solution – Reciprocal theorem.\r\n\r\nUNIT – III : Bending of Prismatic Bars:<\/strong> Stress function – Bending of cantilever beam – Beam of rectangular cross-section – Beams of circular cross-section.\r\n\r\nUNIT – IV : Plasticity:<\/strong> Plastic deformation of metals – Structure of metals – Deformation – Creep stress relaxation of deformation – Strain rate condition of constant maximum shear stress – Condition of constant strain energy – Approximate equation of plasticity.\r\n\r\nUNIT – V : Methods of Solving Practical Problems:<\/strong> The characteristic method – Engineering method – Compression of metal under press – Theoretical and experimental data drawing.\r\n\r\nREFERENCES:<\/strong>\r\n