3rd Edition

Strength of Materials in SI Units, Third Edition

By B.S. Basavarajaiah, P. Mahadevappa Copyright 2010
    768 Pages
    by CRC Press

    Developed from the author’s lectures and years of teaching experience, this book presents the principles behind the methods of solving problems on material behavior when subjected to different types of loads. It elucidates the subject in simple language, lucidly and clearly, to enable students to comprehend the principles involved. Each chapter deals with definitions, analysis of problems involved, derivations and applications. It contains more than 380 worked examples and exercises have also been added at the end of each chapter for practice. S.I units have been adopted throughout.

    Simple Stresses and Strains
    Definition
    Elasticity
    Hooke’s Law
    Stress–Strain Diagram
    Factor of Safety
    State of Simple Shear
    Modulus of Rigidity (Shear Modulus)
    Bulk Modulus
    Poisson’s Ratio
    Relation between the Modulus of Rigidity and Young’s Modulus of Elasticity and the Bulk Modulus
    Bars of Varying Sections
    Stresses due to Self Weight
    Compound Bars
    Temperature Stresses
    Strain Energy
    Exercise problems

    Compound Stresses and Strains
    Introduction
    Stresses on an Inclined Plane
    Element Subjected to Two Normal Stresses
    Ellipse of Stress
    General Two-Dimensional Stress System
    Principal Stresses and Principal Planes
    Mohr’s Circle of Stress
    Analysis of Strain
    Mohr’s Strain Circle
    Strain Rosettes
    Exercise problems

    Bending Moments and Shearing Forces
    Introduction
    Beam
    Types of Loads
    Shear Force and Bending Moment
    Relationship between Load, Shear Force and Bending Moment
    Types of Supports
    Bending Moments and Shear Force Diagrams
    Inclined Loading on Beams
    To Draw the Loading and B.M.D from S.F.D
    Exercise problems

    Bending Stresses in Beams
    Theory of Simple Bending
    Neutral Axis
    Moment of Resistance (M.R.)
    Section Modulus
    Flitched Beam
    Beams of Uniform Strength
    Shearing Stresses in Beams
    Principal Stresses at a Point in a Beam
    Exercise problems

    Deflection of Beams
    Introduction
    Circular Bending
    Differential Equation for the Deflection Curve
    Double Integration Method
    Macaulay’s Method
    Deflection by Strain Energy Method
    Moment–Area Method
    Deflection Due To Shear
    Propped Cantilevers and Propped Beams
    Deflection due to Impact
    Exercise problems

    Torsion
    Introduction
    Pure Torsion
    Relation between Twisting Moment, Shear Stress and Angle of Twist
    Polar Modulus
    Torsional Rigidity
    Power Transmitted by a Shaft
    Strain Energy in Torsion
    Combined Bending and Torsion
    Equivalent Bending Moment
    Equivalent Torque
    Composite Shafts
    Torsion of a Tapering shaft
    Torsion of Statically Indeterminate Members
    Springs
    Close-Coiled Helical Springs
    Springs in Series and Parallel
    Open-Coiled Helical Springs
    Leaf, Laminated or Carriage Springs
    Quarter Elliptic Springs
    Closed-coiled Conical Springs
    Flat Spiral Springs
    Exercise problems

    Fixed and Continuous Beams
    Fixed Beams
    Moment–Area Method for Fixed Beams
    Macaulay’s Method for Fixed Beams
    Effect of Sinking of Supports (Supports at Different Levels)
    Fixed Beam Subjected to a Couple M Applied Eccentrically on the Span
    Continuous Beam
    Exercise problems

    Columns and Struts
    Definitions
    Axially Loaded Short Columns
    Eccentrically Loaded Short Columns
    Axially Loaded Slender Columns (Euler’s Equation)
    Limitations of Euler’s Formula
    Intermediate Columns (Tangent Modulus Equations)
    Empirical Formulae for the Column’s Design
    Eccentrically Loaded Long Columns
    Columns with Initial Curvature
    Laterally Loaded Struts
    Laterally Loaded Ties
    Perry Robertson Formula
    Built-up Columns
    Exercise problems

    Thin and Thick Cylinders
    Thin Cylindrical and Spherical Shells
    Thick Cylindrical and Spherical Shells
    Exercise problems

    Theories of Elastic Failure
    Introduction
    Maximum Principal Stress Theory
    Maximum Shearing Stress Theory (Coulomb’s Theory)
    Strain Energy Theory (Beltrami and Haigh)
    Shear Strain Energy Theory (Distortion Energy Theory) (Huber)
    Maximum Strain Theory (St. Venant’s Theory)
    Octahedral Shear Stress Theory
    Exercise problems

    Appendix
    Index

    Biography

    B.S. Basavarajaiah, P. Mahadevappa

    … [The authors] have drawn on their long experience as teachers to present a well-organized text for students of engineering and architecture. Each chapter offers definitions, analysis of problems, derivations, applications, worked problems (380 in all), and exercises. Coverage begins with simple, then compound, stresses and strains, and proceeds through bending moments and shearing forces, bending stresses in beams, deflection of beams, tursion, fixed and continuous beams, columns and struts, thin and thick cylinders, and theories of elastic failure. …
    SciTech Book News, February 2011