Advanced mechanics of materials and applied elasticity
✍ Scribed by Armenàkas, Anthony E.
- Publisher
- CRC Press
- Year
- 2016
- Tongue
- English
- Leaves
- 987
- Category
- Library
No coin nor oath required. For personal study only.
✦ Table of Contents
Cartesian tensors --
Strain and stress tensors --
Stress-strain relations --
Yield and failure criteria --
Formulation and solution of boundary value problems using the linear theory of elasticity --
Prismatic bodies subjected to torsional moments at their ends --
Plane strain and plane stress problems in elasticity --
Theories of mechanics of materials --
Theories of mechanics of materials for straight beams made from isotropic, linearly elastic materials --
Non-prismatic members : Stress concentrations --
Planar curved beams --
Thin-walled, tubular members --
Integral theorems of structural mechanics --
Analysis of statically indeterminate framed structures --
The finite element model --
Plastic analysis and design of structures --
Mechanics of materials theory for thin plates --
Instability of elastic structures.
✦ Subjects
Strength of materials;Mechanics, Applied;Elasticity;Elastizitätstheorie;Festigkeitslehre;TECHNOLOGY & ENGINEERING / Engineering (General);TECHNOLOGY & ENGINEERING / Reference
📜 SIMILAR VOLUMES
The Leading Practical Guide to Stress Analysis—Updated with State-of-the-Art Methods, Applications, and Problems This widely acclaimed exploration of real-world stress analysis reflects advanced methods and applications used in today’s mechanical, civil, marine, aeronautical engineering, and enginee
The Leading Practical Guide to Stress Analysis—Updated with State-of-the-Art Methods, Applications, and Problems This widely acclaimed exploration of real-world stress analysis reflects advanced methods and applications used in today’s mechanical, civil, marine, aeronautical engineering, and enginee
CARTESIAN TENSORS Vectors Dyads Definition and Rules of Operation of Tensors of the Second Rank Transformation of the Cartesian Components of a Tensor of the Second Rank upon Rotation of the System of Axes to Which They Are Referred Definition of a Tensor of the Second Rank on the Basis of the Law o