Continuum mechanics with Eulerian formulations of constitutive equations /
Saved in:
Author / Creator: | Rubin, M. B. |
---|---|
Imprint: | Cham : Springer, 2021. |
Description: | 1 online resource (284 pages) |
Language: | English |
Series: | Solid Mechanics and Its Applications ; v. 265 Solid mechanics and its applications ; v. 265. |
Subject: | |
Format: | E-Resource Book |
URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/12609215 |
ISBN: | 9783030577766 3030577767 9783030577759 3030577759 |
---|---|
Digital file characteristics: | text file |
Language / Script: | Current copyright fee: GBP19.00 42\0. |
Notes: | Includes bibliographical references and index. Print version record. |
Summary: | This book focuses on the need for an Eulerian formulation of constitutive equations. After introducing tensor analysis using both index and direct notation, nonlinear kinematics of continua is presented. The balance laws of the purely mechanical theory are discussed along with restrictions on constitutive equations due to superposed rigid body motion. The balance laws of the thermomechanical theory are discussed and specific constitutive equations are presented for: hyperelastic materials; elastic-inelastic materials; thermoelastic-inelastic materials with application to shock waves; thermoelastic-inelastic porous materials; and thermoelastic-inelastic growing biological tissues. |
Other form: | Print version: Rubin, M.B. Continuum Mechanics with Eulerian Formulations of Constitutive Equations. Cham : Springer International Publishing AG, ©2020 9783030577759 |
Standard no.: | 10.1007/978-3-030-57776-6 |
Similar Items
-
Eulerian graphs and related topics /
by: Fleischner, Herbert
Published: (1990) -
Covering walks in graphs /
by: Fujie, Futaba
Published: (2014) -
Multiphysics modelling of fluid-particulate systems
by: Khawaja, H. (Hassan A.)
Published: (2020) -
Mathematics applied to continuum mechanics /
by: Segel, Lee A.
Published: (2007) -
Mathematical methods in continuum mechanics of solids /
by: Kružík, Martin
Published: (2019)