Bone Remodeling Process: Mechanics, Biology, and Numerical Modeling

Applied Micromechanics of Complex Microstructures gives you a practical, concept-to-calculation path into continuum modeling for demanding microstructures—ranging from nanocomposites and multiphase composites to biomaterials and biological materials. You’ll learn how effective mechanical and thermal properties are derived through step-by-step modeling and homogenization, with coverage that extends to nonlinear samples including neural tissue, bone microstructure, and liver tissue.

Key benefits

• Build a strong foundation in continuum modeling for complex microstructures, including nanocomposites, multiphase composites, biomaterials, and biological materials
• Follow detailed calculations to understand how effective mechanical and thermal properties are obtained
• Master step-by-step modeling and homogenization of complicated microstructures
• Explore methods for designing the microstructure of heterogeneous materials
• Learn how modeling and analysis extend to nonlinear properties in samples such as neural tissue, bone microstructure, and liver tissue

Who this is for

• Researchers and graduate students in mechanics, materials science, and biomedical engineering who want continuum modeling tools for complex microstructures
• Engineers working on effective property prediction, homogenization, and microstructure design for heterogeneous and biological materials
• Anyone looking to connect micromechanics modeling with real-world material systems, including nonlinear biological tissues

Details

• ISBN: 9780323902052, 0323902057
• Edition: 1
• Authors: Abdelwahed Barkaoui, Rabeb Ben Kahla
• Publisher: Elsevier
• Published Date: 2021-08-14
• Pages: 236
• Brand / publisher: Orthopedics Library

Ready to strengthen your continuum modeling workflow? Add Applied Micromechanics of Complex Microstructures to your library from Topreads and start applying effective property calculations, homogenization methods, and microstructure design approaches to complex—and nonlinear—material systems.