Stress Analysis of Deformable Solids
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Product details:
- Edition number 1
- Publisher CRC Press
- Date of Publication 13 April 2026
- ISBN 9781041131960
- Binding Hardback
- No. of pages242 pages
- Size 234x156 mm
- Weight 610 g
- Language English
- Illustrations 88 Illustrations, black & white; 88 Line drawings, black & white; 10 Tables, black & white 695
Categories
Short description:
This comprehensive textbook presents fundamental concepts and detailed analysis of stress analysis in homogeneous and isotropic solids using a tensor approach. All expressions are derived in the form of Cartesian tensors, with detailed step-by-step deductions and complete demonstrations, ensuring no steps are omitted in obtaining results.
MoreLong description:
This comprehensive textbook presents fundamental concepts and detailed analysis of stress in homogeneous and isotropic solids using a tensor approach. This book uniquely formulates mathematical approaches in terms of stress tensor invariants and its component tensors: hydrostatic tensor and deviator tensor. All expressions are derived in the form of Cartesian tensors, with detailed step-by-step deductions and complete demonstrations, ensuring that no steps are omitted in obtaining or proving results.
Key features:
- Demonstrates equations through didactic step-by-step deductions
- Features worked examples and end-of-chapter exercises
- Formulates innovative approaches using stress tensor invariants
- Develops expressions and demonstrations in detail without omitting steps
- Supports readers with essential tensor algebra explanations
This book targets postgraduate as well as advanced undergraduate students in civil, mechanical, and materials engineering disciplines. The detailed approach and comprehensive coverage equip readers with the knowledge necessary for applications across various fields, making this book an invaluable resource for their academic and professional development.
MoreTable of Contents:
1. Stress Tensor
2. Stress Hexacosahedron
3. Stress Quadrics
4. Plane Stress
5. Mohr Circle
6. Geometric Representation of Stress
7. Piola–Kirchhoff Stress Tensors
8. Differentiation of Tensors and Objectivity Principle
