Simple Stresses and Strain:
Elongation of tapering bars of circular and rectangular cross sections,
Elongation due to selfweight.
Saint Venant’s principle,
Compound bars,
Temperature stresses,
Compound section subjected to temperature stresses,
state of simple shear,
Elastic constants and their relationship.
Problems on volumetric stress and elastic constants.
Problems on volumetric stress and elastic constants.
Compound Stresses:
Introduction,
state of stress at a point,
General two dimensional stress system,
Principal stresses and principal planes.
Mohr’s circle of stresses
Thin and Thick Cylinders:
Introduction,
Thin cylinders subjected to internal pressure;
Hoop stresses,
Longitudinal stress and change in volume.
Thick cylinders subjected to both internal and external pressure;
Lame’s equation,
Radial and hoop stress distribution.
Shear Force and Bending Moment in Beams:
Introduction to types of beams,
Supports and loading.
Relationship between load intensity
Numerical on SFD and BMD on Cantilever Beams
Numerical on SFD and BMD on Simply Supported Beams
Numerical on SFD and BMD on Over hanging Beams
Numerical on SFD and BMD on Simply Supported Beams
Numerical on SFD and BMD on Over hanging Beams
Bending and Shear Stresses in Beams:
Introduction,
pure bending theory,
Assumptions,
derivation of bending equation,
modulus of rupture,
section modulus,
flexural rigidity.
Expression for transverse shear stress in beams,
Bending and shear stress distribution diagrams for circular, rectangular, ‘I’, and ‘T’ sections.
Shear centre(only concept)
Columns and Struts:
Euler’s theory
Derivation for Euler’s Buckling load for different end conditions,
Rankine-Gordon’s formula for columns.
Torsion in Circular Shaft:
Introduction,
pure torsion,
Assumptions,
derivation of torsion equation for circular shafts,
torsional rigidity and polar modulus Power transmitted by a shaft,
Combined bending and torsion.
Maximum shearing stress theory (Tresca’s theory),
Strain energy theory (Beltrami and Haigh),
Maximum strain theory (St. Venant’s theory).
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