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1. Full Text Inverse determination of Johnson–Cook model constants of ultra-fine-grained titanium based on chip formation model and iterative gradient search
by Ning, Jinqiang and Nguyen, Vinh and Huang, Yong and Hartwig, Karl T and Liang, Steven Y
International journal of advanced manufacturing technology, ISSN 0268-3768, 11/2018, Volume 99, Issue 5-8, pp. 1131 - 1140
Johnson–Cook model constants | Chip formation model | Ultra-fine-grained titanium | Iterative gradient search | Engineering | Automation & Control Systems | Engineering, Manufacturing | Technology | Science & Technology | Algorithms | Implants, Artificial | Prosthesis | Analysis | Machining | Mechanical engineering | Aerospace engineering | Surgical implants | Chip formation | Search methods | Piezoelectricity | Titanium | Biocompatibility | Constitutive models | Mathematical models | Manufacturability | Iterative methods | Kalman filters | Computing time | Residual stress | Material properties | Workpieces
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2. Full Text Complete stress–strain constitutive model considering crack model of brittle rock
by Liu, Handong and Li, Liangdong and Zhao, Shunli and Hu, Shaohua
Environmental earth sciences, ISSN 1866-6280, 11/2019, Volume 78, Issue 21, pp. 1 - 18
Propagation-coalescence mechanism | Earth Sciences | Hydrology/Water Resources | Brittle rock | Biogeosciences | Geology | Stress–strain constitutive model | Geochemistry | Crack model | Terrestrial Pollution | Environmental Science and Engineering | Geosciences, Multidisciplinary | Physical Sciences | Life Sciences & Biomedicine | Water Resources | Environmental Sciences & Ecology | Science & Technology | Environmental Sciences | Acoustic emission testing | Aquatic resources | Models | Algorithms | Analysis | Microcracks | Heat treatment | Deformation | Fracture mechanics | Propagation | Crack propagation | Genetic algorithms | Acoustic emission | Mathematical models | Crack initiation | Axial stress | Computer simulation | Mechanical properties | Mechanical tests | Stress | Strain | Coalescing | Acoustic properties | Mechanics | Rocks | Constitutive models | Stress propagation | Coalescence | Dilatancy
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3. Full Text Mechanical models for living cells—a review
by Lim, C.T and Zhou, E.H and Quek, S.T
Journal of biomechanics, ISSN 0021-9290, 2006, Volume 39, Issue 2, pp. 195 - 216
Viscoelasticity | Constitutive relations | Biorheology | Mechanotransduction | Living cells | Single cell biomechanics | Continuum mechanical models | Engineering | Biophysics | Life Sciences & Biomedicine | Technology | Engineering, Biomedical | Science & Technology | Viscosity | Humans | Cell Physiological Phenomena | Elasticity | Stress, Mechanical | Linear Models | Biomechanical Phenomena - methods | Cell Membrane - physiology | Mechanotransduction, Cellular - physiology | Physical Stimulation - methods | Animals | Models, Biological | Microfluidics - methods | Studies | Proteins | Mechanical properties | Cytoskeleton | Cells | Blood | Index Medicus
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4. Full Text Mixed hardening hyper-viscoplasticity model for soils incorporating non-linear creep rate – H-creep model
by Aung, Ye and Khabbaz, Hadi and Fatahi, Behzad
International journal of plasticity, ISSN 0749-6419, 09/2019, Volume 120, pp. 88 - 114
Creep | Kinematic hardening | Constitutive behaviour | Isotropic hardening | Dissipation | Non-linear | Free energy | Engineering | Materials Science | Technology | Materials Science, Multidisciplinary | Mechanics | Engineering, Mechanical | Science & Technology | Soils | Usage | Analysis | Soil stresses | Elasticity | Creep rate | Parameter identification | Loci | Hardening rate | Time dependence | Energy dissipation | Viscoplasticity | Kinematics | Mathematical models | Constitutive models
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5. Full Text The role of the Gordon–Schowalter derivative term in the constitutive models—improved flexibility of the modified XPP model
by Pivokonsky, Radek and Filip, Petr and Zelenkova, Jana
Colloid and polymer science, ISSN 0303-402X, 04/2015, Volume 293, Issue 4, pp. 1227 - 1236
PTT-XPP model | Constitutive model | Gordon–Schowalter derivative | Elongational flow | PTT model | Shear flow | Physical Sciences | Chemistry | Polymer Science | Chemistry, Physical | Science & Technology | Thermodynamics | Polyethylene | Models | Analysis | Polyethylenes | Polyvinyl acetal resins | Constitutive relationships | Mathematical analysis | Mathematical models | Derivatives | Flexibility | Melts
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6. Full Text Cohesive Zone Models: A Critical Review of Traction-Separation Relationships Across Fracture Surfaces
by Park, Kyoungsoo and Paulino, Glaucio H
Applied mechanics reviews, ISSN 0003-6900, 11/2011, Volume 64, Issue 6
cohesive zone model | potential | constitutive relationship | energy release rate | mixed-mode | fracture | Mechanics | Technology | Science & Technology
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7. Full Text Fibre‐reinforced concrete in fib Model Code 2010: principles, models and test validation
by di Prisco, Marco and Colombo, Matteo and Dozio, Daniele
Structural concrete : journal of the FIB, ISSN 1464-4177, 12/2013, Volume 14, Issue 4, pp. 342 - 361
fibre‐reinforced concrete | analysis and design methods | directives | building materials / construction materials | structural characteristic length | modelling | standards | constitutive equations | identification | structural behaviour | regulations | fib Model Code 2010 | guidelines | redundancy | structural design | fibre-reinforced concrete | Engineering | Technology | Construction & Building Technology | Engineering, Civil | Science & Technology | Fibre reinforced concrete (including asbestos cement) | Buildings. Public works | Concretes. Mortars. Grouts | Exact sciences and technology | Materials | Applied sciences | General | Regulation. Standardization | Concretes | Fracture mechanics | Constitutive relationships | Fiber reinforced concretes | Thin walled | Fibres | Mathematical models | Recognition
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8. Full Text Implementation of a modified Drucker–Prager model in the lattice spring model for plasticity and fracture
by Zhao, Gao-Feng and Lian, Jijian and Russell, Adrain and Khalili, Nasser
Computers and geotechnics, ISSN 0266-352X, 03/2019, Volume 107, pp. 97 - 109
Lattice Spring Model | Fracture | Non-associate flow rule | Drucker-Prager model | Plasticity | Geosciences, Multidisciplinary | Engineering | Physical Sciences | Computer Science, Interdisciplinary Applications | Geology | Technology | Computer Science | Engineering, Geological | Science & Technology | Finite volume method | Mathematical models | Constitutive models | Spring | Framework
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