Advanced continuum theories and finite element analyses / James D Lee, Jiaoyan Li
Call number: 620.1 L478A 2020 Material type: BookPublisher: New Jersey : World Scientific, c2020Description: 504 p. : ill. ; 24 cmISBN: 9789811201486 :Subject(s): Continuum mechanicsDDC classification: 620.1 L478A 2020 Online resources: ดูปกและสารบัญ (see cover and contents) Summary: This comprehensive volume presents a unified framework of continuum theories. It indicates that (i) microcontinuum theories (micromorphic and micropolar theories) are natural extension of classical continuum mechanics, and (ii) classical continuum mechanics is a special case of microcontinuum theories when the deformable material point is idealized as a single mathematical point. The kinematics and basic laws are rigorously derived. Based on axiomatic approach, constitutive theory is systematically derived for various kinds of materials, ranging from Stokesian fluid to thermo-visco-elastic-plastic solid. Material force and Thermomechanical-electromagnetic coupling are introduced and discussed. Moreover, general finite element methods for large-strain thermomechanical coupling physical phenomena are systematically formulated. Also, non-classical continuum theories (Nonlocal Theory, Mechanobiology, 4D printing, Poromechanics, and Non-Self-Similar Crack Propagation) are rigorously formulated with applications and demonstrated numerically.Item type | Current library | Collection | Call number | Copy number | Status | Date due | Barcode |
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General Books | สำนักวิทยบริการ (Center) ชั้น 7 หนังสือทั่วไปภาษาอังกฤษ 000-900 | Non-fiction | 620.1 L478A 2020 (Browse shelf(Opens below)) | 1 | Available | 3000028177 |
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This comprehensive volume presents a unified framework of continuum theories. It indicates that (i) microcontinuum theories (micromorphic and micropolar theories) are natural extension of classical continuum mechanics, and (ii) classical continuum mechanics is a special case of microcontinuum theories when the deformable material point is idealized as a single mathematical point. The kinematics and basic laws are rigorously derived. Based on axiomatic approach, constitutive theory is systematically derived for various kinds of materials, ranging from Stokesian fluid to thermo-visco-elastic-plastic solid. Material force and Thermomechanical-electromagnetic coupling are introduced and discussed. Moreover, general finite element methods for large-strain thermomechanical coupling physical phenomena are systematically formulated. Also, non-classical continuum theories (Nonlocal Theory, Mechanobiology, 4D printing, Poromechanics, and Non-Self-Similar Crack Propagation) are rigorously formulated with applications and demonstrated numerically.
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