A Survey of Computational Models for Adhesion
暂无分享,去创建一个
[1] Non-Hertzian contact of elastic spheres , 1975 .
[2] Huajian Gao,et al. Mechanics of robust and releasable adhesion in biology: bottom-up designed hierarchical structures of gecko. , 2006 .
[3] K. Kendall,et al. Surface energy and the contact of elastic solids , 1971, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[4] Peter E. McHugh,et al. Computational mechanics modelling of cell–substrate contact during cyclic substrate deformation , 2005 .
[5] T. Belytschko,et al. The extended/generalized finite element method: An overview of the method and its applications , 2010 .
[6] Liping Liu. THEORY OF ELASTICITY , 2012 .
[7] R. Sauer. A contact theory for surface tension driven systems , 2016 .
[8] N. McGruer,et al. A Model of Contact With Adhesion of a Layered Elastic-Plastic Microsphere With a Rigid Flat Surface , 2011 .
[9] Mechanics of membrane–membrane adhesion , 2011 .
[10] A. Touzaline. Analysis of a quasistatic contact problem with adhesion and nonlocal friction for viscoelastic materials , 2010 .
[11] Y. W. Zhang,et al. Computational analysis of adhesion force in the indentation of cells using atomic force microscopy. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[12] M. D. Moura,et al. Determination of cohesive laws of composite bonded joints under mode II loading , 2013 .
[13] M. Kroon,et al. Numerical analysis of dynamic crack propagation in biaxially strained rubber sheets , 2014 .
[14] Wonkyu Moon,et al. Replication of high-aspect-ratio nanopillar array for biomimetic gecko foot-hair prototype by UV nano embossing with anodic aluminum oxide mold , 2007 .
[15] Jian Zhang,et al. A phase field model for vesicle-substrate adhesion , 2009, J. Comput. Phys..
[16] S. Luding. Cohesive, frictional powders: contact models for tension , 2008 .
[17] Jiunn-Jong Wu. Adhesive contact between a nano-scale rigid sphere and an elastic half-space , 2006 .
[18] Ronald S. Fearing,et al. Towards friction and adhesion from high modulus microfiber arrays , 2007 .
[19] Metin Sitti,et al. Adhesion of biologically inspired vertical and angled polymer microfiber arrays. , 2007, Langmuir : the ACS journal of surfaces and colloids.
[20] Jay X. Tang,et al. Adhesion of single bacterial cells in the micronewton range. , 2006, Proceedings of the National Academy of Sciences of the United States of America.
[21] E. Felder,et al. Cross-sectional nanoindentation for copper adhesion characterization in blanket and patterned interconnect structures: experiments and three-dimensional FEM modeling , 2007 .
[22] P. Wriggers,et al. Multi-scale Approach for Frictional Contact of Elastomers on Rough Rigid Surfaces , 2009 .
[23] Anders Klarbring,et al. A geometrically nonlinear model of the adhesive joint problem and its numerical treatment , 1992 .
[24] Uzi Landman,et al. Atomistic Mechanisms and Dynamics of Adhesion, Nanoindentation, and Fracture , 1990, Science.
[25] Ian A. Ashcroft,et al. Prediction of Joint Strength Under Humid Conditions: Damage Mechanics Approach , 2013 .
[26] Robert D. Adams,et al. Stress analysis of adhesive-bonded lap joints , 1974 .
[27] M. Apalak,et al. Geometrically non-linear analysis of adhesively bonded double containment cantilever joints , 1997 .
[28] J. Greenwood,et al. Contact of nominally flat surfaces , 1966, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[29] K. Johnson,et al. The adhesion of two elastic bodies with slightly wavy surfaces , 1995 .
[30] I. Ashcroft,et al. Effect of Water and Mechanical Stress on Durability , 2017 .
[31] R. Adams,et al. Single Lap Joints with Rounded Adherend Corners: Stress and Strain Analysis , 2011 .
[32] Erol Sancaktar. Constitutive Adhesive and Sealant Models , 2011 .
[33] Yueguang Wei. Modeling nonlinear peeling of ductile thin films––critical assessment of analytical bending models using FE simulations , 2004 .
[34] B. Persson. Theory of rubber friction and contact mechanics , 2001 .
[35] Alberto Carpinteri,et al. The effect of contact on the decohesion of laminated beams with multiple microcracks , 2008 .
[36] B. Persson,et al. A Multiscale Molecular Dynamics Approach to Contact Mechanics and Friction: From Continuum Mechanics to Molecular Dynamics , 2007 .
[37] John W. Hutchinson,et al. Interface strength, work of adhesion and plasticity in the peel test , 1998 .
[38] P. Wriggers. Nonlinear Finite Element Methods , 2008 .
[39] Qunyang Li,et al. Micromechanics of Rough Surface Adhesion: A Homogenized Projection Method , 2009 .
[40] Giulio Alfano,et al. Adaptive hierarchical enrichment for delamination fracture using a decohesive zone model , 2002 .
[41] Pulickel M. Ajayan,et al. Carbon nanotube-based synthetic gecko tapes , 2007, Proceedings of the National Academy of Sciences.
[42] N A de Bruyne,et al. The Physics of Adhesion , 1947 .
[43] J. J. Telega,et al. Contact problems with friction, adhesion and wear in orthopaedic biomechanics. Part II – Numerical implementation and application to implanted knee joints , 2001 .
[44] Physical Properties of Adhesives , 2011 .
[45] Gerhard A. Holzapfel,et al. Nonlinear Solid Mechanics: A Continuum Approach for Engineering Science , 2000 .
[46] Anders Klarbring,et al. Derivation of a model of adhesively bonded joints by the asymptotic expansion method , 1991 .
[47] Y. Shouwen,et al. A model for computational investigation of elasto-plastic normal and tangential contact considering adhesion effect , 2004 .
[48] F. Gruttmann,et al. A finite element model for the analysis of buckling driven delaminations of thin films on rigid substrates , 2007 .
[49] Markus Bambach,et al. A finite element framework for the evolution of bond strength in joining-by-forming processes , 2014 .
[50] T. Siegmund,et al. An irreversible cohesive zone model for interface fatigue crack growth simulation , 2003 .
[51] Giuseppe Carbone,et al. Adhesion and friction of an elastic half-space in contact with a slightly wavy rigid surface , 2004 .
[52] T. Andersson,et al. On the effective constitutive properties of a thin adhesive layer loaded in peel , 2006 .
[53] Kenneth A. Brakke,et al. The Surface Evolver , 1992, Exp. Math..
[54] Ulf Edlund,et al. Surface adhesive joint description with coupled elastic-plastic damage behaviour and numerical applications , 1994 .
[55] A. Jagota,et al. An easy-to-implement numerical simulation method for adhesive contact problems involving asymmetric adhesive contact , 2011 .
[56] R. Full,et al. Evidence for van der Waals adhesion in gecko setae , 2002, Proceedings of the National Academy of Sciences of the United States of America.
[57] Ted Diehl,et al. On using a penalty-based cohesive-zone finite element approach, Part I: Elastic solution benchmarks , 2008 .
[58] Weiwei Wang,et al. Multiscale Modeling of Platelet Adhesion and Thrombus Growth , 2012, Annals of Biomedical Engineering.
[59] G.A.O. Davies,et al. Decohesion finite element with enriched basis functions for delamination , 2009 .
[60] Kunio Takahashi,et al. An analytical approach for the adhesion of a semi-infinite elastic body in contact with a sinusoidal rigid surface under zero external pressure , 2007 .
[61] M. L. Williams,et al. Finite element in adhesion analyses , 1973 .
[62] K. Painter,et al. A continuum approach to modelling cell-cell adhesion. , 2006, Journal of theoretical biology.
[63] R. Ogden. Non-Linear Elastic Deformations , 1984 .
[64] Roger A Sauer,et al. Multiscale modelling and simulation of the deformation and adhesion of a single gecko seta , 2009, Computer methods in biomechanics and biomedical engineering.
[65] M. Banea,et al. Adhesively bonded joints in composite materials: An overview , 2009 .
[66] Roger A. Sauer,et al. NURBS-enriched contact finite elements , 2014 .
[67] SOME THEORETICAL ASPECTS IN COMPUTATIONAL ANALYSIS OF ADHESIVE LAP JOINTS , 2014 .
[68] H. C. Hamaker. The London—van der Waals attraction between spherical particles , 1937 .
[69] Wing Kam Liu,et al. Nonlinear Finite Elements for Continua and Structures , 2000 .
[70] Marc G. D. Geers,et al. Multi-scale modelling of delamination through fibrillation , 2014 .
[71] Binquan Luan,et al. Contact of single asperities with varying adhesion: comparing continuum mechanics to atomistic simulations. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.
[72] Roger A. Sauer,et al. An atomic interaction‐based continuum model for computational multiscale contact mechanics , 2007 .
[73] P. Sahoo. Adhesive friction for elastic–plastic contacting rough surfaces considering asperity interaction , 2006 .
[74] J. Hutchinson,et al. The relation between crack growth resistance and fracture process parameters in elastic-plastic solids , 1992 .
[75] Roger A. Sauer,et al. A detailed 3D finite element analysis of the peeling behaviour of a gecko spatula , 2013, Computer methods in biomechanics and biomedical engineering.
[76] R. Amal,et al. Effect of Adhesion on Aggregation in Nanoparticle Dispersions , 2007 .
[77] Stanislav N. Gorb,et al. Contact mechanics of pad of grasshopper (Insecta: ORTHOPTERA) by finite element methods , 2009 .
[78] Zheng Linqing,et al. Adhesive Contact of Flat-Ended Wedges: Theory and Computer Experiments , 1999 .
[79] Thomas Frisch,et al. Peeling off an elastica from a smooth attractive substrate. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.
[80] M. Cocu,et al. A consistent model coupling adhesion, friction, and unilateral contact , 1999 .
[81] G. Carbone,et al. Adhesive contact of rough surfaces: Comparison between numerical calculations and analytical theories , 2009, The European physical journal. E, Soft matter.
[82] Ali Dhinojwala,et al. Synthetic gecko foot-hairs from multiwalled carbon nanotubes. , 2005, Chemical communications.
[83] G. Piero,et al. A unified model for adhesive interfaces with damage, viscosity, and friction , 2010 .
[84] R. Hunter,et al. Influence of Roughness on the Mechanical Adhesion of Single Lap Joints , 2012 .
[85] B. N. J. Perssona. The effect of surface roughness on the adhesion of elastic solids , 2001 .
[86] A. Jesus,et al. Strength prediction of single- and double-lap joints by standard and extended finite element modelling , 2011 .
[87] K. Kendall,et al. Atomistic studies of surface adhesions using molecular–dynamics simulations , 2004, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[88] Roger A. Sauer,et al. An atomic interaction-based continuum model for adhesive contact mechanics , 2007 .
[89] Roger A. Sauer,et al. Enriched contact finite elements for stable peeling computations , 2011 .
[90] Robert D. Adams,et al. Development of a dilatometer and measurement of the shrinkage behaviour of adhesives during cure , 2013 .
[91] Amit Pathak,et al. The simulation of stress fibre and focal adhesion development in cells on patterned substrates , 2007, Journal of The Royal Society Interface.
[92] Robert M. McMeeking,et al. Detachment of compliant films adhered to stiff substrates via van der Waals interactions: role of frictional sliding during peeling , 2014, Journal of The Royal Society Interface.
[93] Paul Steinmann,et al. A finite strain framework for the simulation of polymer curing. Part II. Viscoelasticity and shrinkage , 2010 .
[94] J. Comyn,et al. Thermal Properties of Adhesives , 2011 .
[95] Jinyang Zheng,et al. Recent developments on damage modeling and finite element analysis for composite laminates: A review , 2010 .
[96] Shaofan Li,et al. An atomistically enriched continuum model for nanoscale contact mechanics and its application to contact scaling. , 2008, Journal of nanoscience and nanotechnology.
[97] O. C. Zienkiewicz,et al. The Finite Element Method for Solid and Structural Mechanics , 2013 .
[98] Chung-Yuen Hui,et al. The mechanics of contact and adhesion of periodically rough surfaces , 2001 .
[99] Peter Schmidt,et al. Analysis of adhesively bonded joints: a finite element method and a material model with damage , 2006 .
[100] Riccarda Rossi,et al. Global existence for a contact problem with adhesion , 2008 .
[101] E. Kramer,et al. The deformation and adhesion of randomly rough and patterned surfaces. , 2006, The journal of physical chemistry. B.
[102] E. Arzt,et al. Adhesive contact between flat punches with finite edge radius and an elastic half-space , 2007 .
[103] I. Ashcroft,et al. The effect of residual strains on the progressive damage modelling of environmentally degraded adhesive joints , 2005 .
[104] M. Sofonea,et al. Analysis of electroelastic frictionless contact problems with adhesion. , 2006 .
[105] Anand Jagota,et al. Surface formulation for molecular interactions of macroscopic bodies , 1997 .
[106] Mohammed Cherkaoui,et al. An improved atomistic simulation based mixed-mode cohesive zone law considering non-planar crack growth , 2013 .
[107] J. F. Padday. The profiles of axially symmetric menisci , 1971, Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences.
[108] James Q. Feng. Contact behavior of spherical elastic particles: a computational study of particle adhesion and deformations , 2000 .
[109] Vitelmo V. Bertero,et al. Local bond stress-slip relationships of deformed bars under generalized excitations , 1982 .
[110] R. Sauer,et al. An energy‐momentum‐conserving temporal discretization scheme for adhesive contact problems , 2013 .
[111] Roger A. Sauer,et al. The Peeling Behavior of Thin Films with Finite Bending Stiffness and the Implications on Gecko Adhesion , 2011 .
[112] J. Gonçalves,et al. A straightforward method to obtain the cohesive laws of bonded joints under mode I loading , 2012 .
[113] Tongxi Yu,et al. Mechanics of adhesion in MEMS—a review , 2003 .
[114] Yu Tian,et al. Peel-Zone Model of Tape Peeling Based on the Gecko Adhesive System , 2007 .
[115] I. Ashcroft,et al. Prediction of Joint Strength Under Humid Conditions with Cyclic Loading , 2013 .
[116] J. Barbera,et al. Contact mechanics , 1999 .
[117] H. Yao,et al. Bio-inspired mechanics of bottom-up designed hierarchical materials : robust and releasable adhesion systems of gecko , 2007 .
[118] Ulf Stigh,et al. The stress–elongation relation for an adhesive layer loaded in peel using equilibrium of energetic forces , 2004 .
[119] Wolf B. Dapp,et al. Systematic analysis of Persson’s contact mechanics theory of randomly rough elastic surfaces , 2014, Journal of physics. Condensed matter : an Institute of Physics journal.
[120] Giorgio Zavarise,et al. Modeling of mixed-mode debonding in the peel test applied to superficial reinforcements , 2008 .
[121] A. Fogelson. A MATHEMATICAL MODEL AND NUMERICAL METHOD FOR STUDYING PLATELET ADHESION AND AGGREGATION DURING BLOOD CLOTTING , 1984 .
[122] Robert D. Adams,et al. Peel Analysis Using the Finite Element Method , 1981 .
[123] K. Johnson. Contact Mechanics: Frontmatter , 1985 .
[124] Peter Wriggers,et al. Computational Contact Mechanics , 2002 .
[125] Riccarda Rossi,et al. Analysis of a unilateral contact problem taking into account adhesion and friction , 2012 .
[126] Geng Liu,et al. An EFG-FE Coupling Method for Microscale Adhesive Contacts , 2006 .
[127] Roger A. Sauer,et al. On the Optimum Shape of Thin Adhesive Strips for Various Peeling Directions , 2014 .
[128] John A. Evans,et al. Isogeometric finite element data structures based on Bézier extraction of NURBS , 2011 .
[129] P. Panagiotopoulos,et al. Three-dimensional adhesive contact laws with debonding: a nonconvex energy bundle method , 2000 .
[130] A. Rasmuson,et al. Numerical modelling of breakage and adhesion of loose fine-particle agglomerates , 2014 .
[131] Roger A. Sauer,et al. Computational optimization of adhesive microstructures based on a nonlinear beam formulation , 2014 .
[132] Roger A. Sauer,et al. A geometrically exact finite beam element formulation for thin film adhesion and debonding , 2014 .
[133] E. Stephan,et al. Numerical solution of an adhesion problem with FEM and BEM , 2012 .
[134] Roger A. Sauer,et al. Local finite element enrichment strategies for 2D contact computations and a corresponding post-processing scheme , 2013 .
[135] A. Lion,et al. On the phenomenological representation of curing phenomena in continuum mechanics , 2007 .
[136] J. Williams. Root Rotation and Plastic Work Effects in the Peel Test , 1993 .
[137] Roger A. Sauer,et al. Three-dimensional isogeometrically enriched finite elements for frictional contact and mixed-mode debonding , 2015 .
[138] Xiaocong He. A review of finite element analysis of adhesively bonded joints , 2011 .
[139] Ulf Stigh,et al. Shear behaviour of adhesive layers , 2007 .
[140] S. Timoshenko,et al. Theory of Elasticity (3rd ed.) , 1970 .
[141] Mircea Sofonea,et al. Elastic beam in adhesive contact , 2002 .
[142] Thomas Pardoen,et al. Numerical analysis of the energy contributions in peel tests: A steady-state multilevel finite element approach , 2008 .
[143] Tian Tang,et al. Can a fibrillar interface be stronger and tougher than a non-fibrillar one? , 2005, Journal of The Royal Society Interface.
[144] S. Gorb,et al. From micro to nano contacts in biological attachment devices , 2003, Proceedings of the National Academy of Sciences of the United States of America.
[145] Xiaopeng Xu,et al. Void nucleation by inclusion debonding in a crystal matrix , 1993 .
[146] Michel Frémond,et al. Contact with Adhesion , 1988 .
[147] David Tabor,et al. The effect of surface roughness on the adhesion of elastic solids , 1975, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[148] A. D. Crocombe,et al. Simplified finite element modelling of structural adhesive joints , 1996 .
[149] Mircea Sofonea,et al. Analysis and numerical simulations of a dynamic contact problem with adhesion , 2003 .
[150] L. Freund,et al. Forced detachment of a vesicle in adhesive contact with a substrate , 2007 .
[151] Guoqiang Li,et al. Nonlinear interface shear fracture of end notched flexure specimens , 2009 .
[152] B. V. Derjaguin,et al. Effect of contact deformations on the adhesion of particles , 1975 .
[153] Multiscale finite-element models for predicting spontaneous adhesion in MEMS , 2010 .
[154] S. Gorb,et al. Biomimetic mushroom-shaped fibrillar adhesive microstructure , 2007, Journal of The Royal Society Interface.
[155] V. Tvergaard. Effect of fibre debonding in a whisker-reinforced metal , 1990 .
[156] J. Comyn. Diffusion of Water in Adhesives , 2013 .
[157] P. Wriggers,et al. A nonlocal cohesive zone model for finite thickness interfaces – Part I: Mathematical formulation and validation with molecular dynamics , 2011 .
[158] Fan Li,et al. Modelling adhesive contact between fine particles using material point method , 2011 .
[159] Raul H. Andruet,et al. Two- and three-dimensional geometrical nonlinear finite elements for analysis of adhesive joints , 2001 .
[160] O. Echt,et al. The influence of shells, electron thermodynamics, and evaporation on the abundance spectra of large sodium metal clusters , 1991 .
[161] Edward H. Glaessgen,et al. Molecular-dynamics simulation-based cohesive zone representation of intergranular fracture processes in aluminum , 2006 .
[162] D. Maugis. On the contact and adhesion of rough surfaces , 1996 .
[163] Thomas J. R. Hughes,et al. An isogeometric approach to cohesive zone modeling , 2011 .
[164] M. Kocvara,et al. A Rate-Independent Approach to the Delamination Problem , 2006 .
[165] Bharat Bhushan,et al. Effect of stiffness of multi-level hierarchical attachment system on adhesion enhancement. , 2007, Ultramicroscopy.
[166] T. Belytschko,et al. A review of extended/generalized finite element methods for material modeling , 2009 .
[167] M. Ortiz,et al. FINITE-DEFORMATION IRREVERSIBLE COHESIVE ELEMENTS FOR THREE-DIMENSIONAL CRACK-PROPAGATION ANALYSIS , 1999 .
[168] B. Derjaguin,et al. On the influence of molecular forces on the deformation of an elastic sphere and its sticking to a rigid plane , 1980 .
[169] N. McGruer,et al. A finite element model of loading and unloading of an asperity contact with adhesion and plasticity. , 2007, Journal of colloid and interface science.
[170] Huajian Gao,et al. Mechanics of hierarchical adhesion structures of geckos , 2005 .
[171] Reinhard Lipowsky,et al. Adhesion of membranes : a theoretical perspective , 1991 .
[172] R. Sauer. Challenges in Computational Nanoscale Contact Mechanics , 2011 .
[173] C. Su,et al. An elastic–plastic interface constitutive model: application to adhesive joints , 2004 .
[174] M Schargott,et al. A mechanical model of biomimetic adhesive pads with tilted and hierarchical structures , 2009, Bioinspiration & biomimetics.
[175] S. Namilae,et al. Multiscale Model to Study the Effect of Interfaces in Carbon Nanotube-Based Composites , 2005 .
[176] Jiunn-Jong Wu. Easy-to-Implement Equations for Determining Adhesive Contact Parameters with the Accuracy of Numerical Simulations , 2008 .
[177] Alfred Zmitrowicz,et al. Contact stresses: a short survey of models and methods of computations , 2010 .
[178] Shaofan Li,et al. An embedded atom hyperelastic constitutive model and multiscale cohesive finite element method , 2012 .
[179] J. Molinari,et al. Finite-element analysis of contact between elastic self-affine surfaces. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[180] Peter Beike,et al. Intermolecular And Surface Forces , 2016 .
[181] Huang Yuan,et al. Suggestions to the cohesive traction–separation law from atomistic simulations , 2011 .
[182] U. B. Jayadeep,et al. Adhesion-Induced Instability in Asperities , 2010 .
[183] U. Edlund,et al. A finite element method for failure analysis of adhesively bonded structures , 2010 .
[184] R. Jones,et al. Molecular-dynamics-based cohesive zone law for brittle interfacial fracture under mixed loading conditions: Effects of elastic constant mismatch , 2009 .
[185] A. Molinari,et al. Peeling of Elastic Tapes: Effects of Large Deformations, Pre-Straining, and of a Peel-Zone Model , 2008 .
[186] Q. Cheng,et al. Simulations of the spreading of a vesicle on a substrate surface mediated by receptor–ligand binding , 2007 .
[187] J. A. Greenwood,et al. Adhesion of elastic spheres , 1997, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[188] B. Persson,et al. Adhesion between an elastic body and a randomly rough hard surface , 2002, The European physical journal. E, Soft matter.
[189] J. K. Spelt,et al. A calibrated finite element model of adhesive peeling , 2003 .
[190] Chung-Yuen Hui,et al. Modeling the failure of an adhesive layer in a peel test , 2002 .
[191] Shizhu Wen,et al. Finite Element Modeling of the Nano-scale Adhesive Contact and the Geometry-based Pull-off Force , 2011 .
[192] I. Ashcroft. Fatigue Load Conditions , 2018 .
[193] M. D. Thouless,et al. A parametric study of the peel test , 2008 .
[194] D. Dini,et al. A numerical model for the deterministic analysis of adhesive rough contacts down to the nano-scale , 2014 .
[195] J. Cognard,et al. 2-D Modeling of the Behavior of an Adhesive in an Assembly Using a Non-Associated Elasto-Visco-Plastic Model , 2009 .
[196] Xi-Qiao Feng,et al. Numerical simulations of the normal impact of adhesive microparticles with a rigid substrate , 2009 .
[197] R. Sauer. Advances in the computational modeling of the gecko adhesion mechanism , 2014 .
[198] Grenmarie Agresar,et al. A computational environment for the study of circulating cell mechanics and adhesion. , 1996 .
[199] Zhen‐Gang Wang,et al. Nucleation of membrane adhesions. , 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.
[200] Sunil Saigal,et al. COHESIVE ELEMENT MODELING OF VISCOELASTIC FRACTURE: APPLICATION TO PEEL TESTING OF POLYMERS , 2000 .
[201] Guoqiang Li,et al. Effects of bondline thickness on Mode-II interfacial laws of bonded laminated composite plate , 2011 .
[202] Sinisa Dj. Mesarovic,et al. Adhesive contact of elastic spheres revisited: numerical models and scaling , 2009, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[203] J. J. Telega,et al. Numerical simulation of bone-implant systems using a more realistic model of the contact interfaces with adhesion , 1999 .
[204] E. Lorentz,et al. A mixed interface finite element for cohesive zone models , 2008 .
[205] Izhak Etsion,et al. Adhesion Model for Metallic Rough Surfaces , 1988 .
[206] U. B. Jayadeep,et al. Energy loss due to adhesion in longitudinal impact of elastic cylinders , 2014 .
[207] K. Ono. Numerical Method of Analyzing Contact Mechanics between a Sphere and a Flat Considering Lennard-Jones Surface Forces of Contacting Asperities and Noncontacting Rough Surfaces , 2010 .
[208] W. Carpenter. Viscoelastic analysis of bonded connections , 1990 .
[209] Liangti Qu,et al. Carbon Nanotube Arrays with Strong Shear Binding-On and Easy Normal Lifting-Off , 2008, Science.
[210] Bharat Bhushan,et al. The adhesion model considering capillarity for gecko attachment system , 2008, Journal of The Royal Society Interface.
[211] J. Hendrickx,et al. A spectral scheme for the simulation of dynamic mode 3 delamination of thin films , 2005 .
[212] Jerzy Rojek,et al. Contact problems with friction, adhesion and wear in orthopaedic biomechanics. Part I – General developments , 2001 .
[213] P. Guduru. Detachment of a rigid solid from an elastic wavy surface: Theory , 2007 .
[214] A. Waas,et al. Mixed-mode cohesive-zone models for fracture of an adhesively bonded polymer–matrix composite , 2006 .
[215] L. E. Scriven,et al. Pendular rings between solids: meniscus properties and capillary force , 1975, Journal of Fluid Mechanics.
[216] L. Mahadevan,et al. Peeling from a biomimetically patterned thin elastic film , 2004, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[217] A. Lew,et al. Effective macroscopic adhesive contact behavior induced by small surface roughness , 2011 .
[218] Mark R. Cutkosky,et al. Biologically inspired climbing with a hexapedal robot , 2008, J. Field Robotics.
[219] Roger A. Sauer,et al. Stabilized finite element formulations for liquid membranes and their application to droplet contact , 2014 .
[220] A. Volokitin,et al. On the nature of surface roughness with application to contact mechanics, sealing, rubber friction and adhesion. , 2005, Journal of physics. Condensed matter : an Institute of Physics journal.
[221] Yujie Wei. A stochastic description on the traction-separation law of an interface with non-covalent bonding , 2014 .
[222] M. D. Thouless,et al. Numerical simulations of adhesively-bonded beams failing with extensive plastic deformation , 1999 .
[223] I. Ashcroft,et al. Modelling interfacial degradation using interfacial rupture elements , 2003 .
[224] I. Etsion,et al. Loading-unloading of an elastic-plastic adhesive spherical microcontact. , 2008, Journal of colloid and interface science.
[225] B. Derjaguin,et al. Untersuchungen über die Reibung und Adhäsion, IV , 1934 .
[226] Elio Sacco,et al. A delamination model for laminated composites , 1996 .
[227] I. Lubowiecka,et al. Experimentation, material modelling and simulation of bonded joints with a flexible adhesive , 2012 .
[228] B. N. J. Perssona. On the mechanism of adhesion in biological systems , 2003 .
[229] Peter Wriggers,et al. Thermo-mechanical behaviour of rubber materials during vulcanization , 2005 .
[230] Yung C. Shin,et al. Molecular dynamics based cohesive zone law for describing Al–SiC interface mechanics , 2011 .
[231] A. Curnier,et al. A model of adhesion coupled to contact and friction , 2003 .
[232] Mohammad Shavezipur,et al. A finite element technique for accurate determination of interfacial adhesion force in MEMS using electrostatic actuation , 2011 .
[233] G. I. Bell. Models for the specific adhesion of cells to cells. , 1978, Science.
[234] Peter Wriggers,et al. Formulation and analysis of a three-dimensional finite element implementation for adhesive contact at the nanoscale , 2009 .
[235] Mengjie Wu,et al. Analysis on Adhesive Contact of Micro-Columns , 2012 .
[236] P Bongrand,et al. Cell adhesion. Competition between nonspecific repulsion and specific bonding. , 1984, Biophysical journal.
[237] R. Fearing,et al. Simulation of synthetic gecko arrays shearing on rough surfaces , 2014, Journal of The Royal Society Interface.
[238] B. Nadler,et al. Decohesion of a rigid punch from non-linear membrane undergoing finite axisymmetric deformation , 2008 .
[239] Ted Belytschko,et al. A finite element method for crack growth without remeshing , 1999 .
[240] John A. Evans,et al. Isogeometric Analysis , 2010 .
[241] Nicola Pugno,et al. Numerical simulations demonstrate that the double tapering of the spatualae of lizards and insects maximize both detachment resistance and stability , 2011 .
[242] M. Cocu,et al. Existence Results for Unilateral Quasistatic Contact Problems With Friction and Adhesion , 2000 .
[243] M. Ortiz,et al. Computational modelling of impact damage in brittle materials , 1996 .
[244] Paul Steinmann,et al. A finite strain framework for the simulation of polymer curing. Part I: elasticity , 2009 .
[245] D. Maugis. Adherence of elastomers: Fracture mechanics aspects , 1987 .
[246] C. Zhu,et al. Kinetics and mechanics of cell adhesion. , 2000, Journal of biomechanics.
[247] A. Waas,et al. Adaptive shape functions and internal mesh adaptation for modeling progressive failure in adhesively bonded joints , 2014 .
[248] Shaofan Li,et al. Modelling and simulation of substrate elasticity sensing in stem cells , 2011, Computer methods in biomechanics and biomedical engineering.
[249] M Mohammad Samimi,et al. An enriched cohesive zone model for delamination in brittle interfaces , 2009 .
[250] Henry C Wong,et al. Finite element analysis of the effects of focal adhesion mechanical properties and substrate stiffness on cell migration. , 2011, Journal of biomechanics.
[251] Z. X. Lu,et al. Effect of interfacial slippage in peel test: Theoretical model , 2007, The European physical journal. E, Soft matter.
[252] Simulation of a Bio-Adhesion System with Viscoelasticity , 2011 .
[253] M. D. Thouless,et al. The effects of shear on delamination in layered materials , 2004 .
[254] Roger A. Sauer,et al. A contact mechanics model for quasi‐continua , 2007 .
[255] Kyriakos Komvopoulos,et al. Adhesion and friction forces in microelectromechanical systems: mechanisms, measurement, surface modification techniques, and adhesion theory , 2003 .
[256] W. Han,et al. Analysis and Approximation of Contact Problems with Adhesion or Damage , 2005 .
[257] Riccarda Rossi,et al. Thermal effects in adhesive contact: modelling and analysis , 2009, 0909.2176.
[258] Bharat Bhushan,et al. Adhesion analysis of multi-level hierarchical attachment system contacting with a rough surface , 2007 .
[259] S. Suresh. Fatigue of materials , 1991 .
[260] U. B. Jayadeep,et al. Energy Loss in the Impact of Elastic Spheres on a Rigid Half-Space in Presence of Adhesion , 2013, Tribology Letters.
[261] Mircea Sofonea,et al. Variational and numerical analysis of a quasistatic viscoelastic contact problem with adhesion , 2003 .
[262] Roger A. Sauer,et al. A computational contact model for nanoscale rubber adhesion , 2009 .
[263] F. Vernerey,et al. An XFEM‐based numerical strategy to model mechanical interactions between biological cells and a deformable substrate , 2012 .
[264] K. Wan,et al. Confined Thin Film Delamination in the Presence of Intersurface Forces With Finite Range and Magnitude , 2009 .
[265] N. McGruer,et al. A Combined Molecular Dynamics and Finite Element Analysis of Contact and Adhesion of a Rough Sphere and a Flat Surface , 2011 .
[266] L. E. Scriven,et al. Static drop on an inclined plate: Analysis by the finite element method , 1980 .
[267] C. Hui,et al. Axisymmetric membrane in adhesive contact with rigid substrates: Analytical solutions under large deformation , 2012 .
[268] R. Blossey. Self-cleaning surfaces — virtual realities , 2003, Nature materials.
[269] Sung-San Cho,et al. Finite element modeling of adhesive contact using molecular potential , 2004 .
[270] P. Sahoo,et al. Adhesive friction for elastic–plastic contacting rough surfaces using a scale-dependent model , 2006 .
[271] Stanimir Iliev,et al. Iterative method for the shape of static drops , 1995 .
[272] R. S. Bradley,et al. LXXIX. The cohesive force between solid surfaces and the surface energy of solids , 1932 .
[273] O. C. Zienkiewicz,et al. The Finite Element Method: Its Basis and Fundamentals , 2005 .
[274] K. Kendall. Thin-film peeling-the elastic term , 1975 .
[275] Scott R. White,et al. Process Modeling of Composite Materials: Residual Stress Development during Cure. Part I. Model Formulation , 1992 .
[276] K. Sung,et al. Theoretical and experimental studies on cross-bridge migration during cell disaggregation. , 1989, Biophysical journal.
[277] Bent F. Sørensen,et al. Cohesive law and notch sensitivity of adhesive joints , 2002 .
[278] Rafael Tadmor,et al. LETTER TO THE EDITOR: The London-van der Waals interaction energy between objects of various geometries , 2001 .
[279] M. Müser,et al. Contact mechanics of real vs. randomly rough surfaces: A Green's function molecular dynamics study , 2007 .
[280] B. Galanov. Models of adhesive contact between rough elastic solids , 2011 .
[281] Roger A. Sauer,et al. A Computational Model for Nanoscale Adhesion between Deformable Solids and Its Application to Gecko Adhesion , 2010 .
[282] Bharat Bhushan,et al. Adhesion analysis of two-level hierarchical morphology in natural attachment systems for 'smart adhesion' , 2006 .
[283] Ralph Spolenak,et al. Evidence for capillarity contributions to gecko adhesion from single spatula nanomechanical measurements. , 2005, Proceedings of the National Academy of Sciences of the United States of America.
[284] P. Steinmann,et al. Modelling and computation of curing and damage of thermosets , 2012 .
[285] J. A. Sanz-Herrera,et al. Cell-Biomaterial Mechanical Interaction in the Framework of Tissue Engineering: Insights, Computational Modeling and Perspectives , 2011, International journal of molecular sciences.
[286] T. Laursen. Computational Contact and Impact Mechanics: Fundamentals of Modeling Interfacial Phenomena in Nonlinear Finite Element Analysis , 2002 .
[287] R. Jackson,et al. A model for the liquid-mediated collapse of 2-D rough surfaces , 2009 .
[288] Qiang Yao,et al. Adhesive particulate flow: The discrete-element method and its application in energy and environmental engineering , 2011 .
[289] B. Persson,et al. Adhesion between elastic bodies with rough surfaces , 2002 .
[290] J. Cognard,et al. On Modelling the Non-linear Behaviour of Thin Adhesive Films in Bonded Assemblies With Interface Elements , 2008 .
[291] Roger A. Sauer,et al. A COMPOSITE TIME INTEGRATION SCHEME FOR DYNAMIC ADHESION AND ITS APPLICATION TO GECKO SPATULA PEELING , 2014 .
[292] N. Sottos,et al. Hybrid spectral/finite element analysis of dynamic delamination of patterned thin films , 2008 .
[293] James E. Martin,et al. Calculation of Stresses in Crosslinking Polymers , 1996 .
[294] Max D. Gunzburger,et al. Simulating vesicle-substrate adhesion using two phase field functions , 2014, J. Comput. Phys..
[295] Jae-Seob Kwak,et al. A review of adhesion and friction models for gecko feet , 2010 .
[296] Anders Klarbring,et al. Asymptotic Modelling of Adhesive Joints , 1998 .
[297] Parker,et al. Deformation and adhesion of elastic bodies in contact. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[298] D. Quesnel,et al. Finite Element Modeling of Particle Adhesion: A Surface Energy Formalism , 2000 .
[299] D. Maugis. Adhesion of spheres : the JKR-DMT transition using a dugdale model , 1992 .
[300] R. D. Gibson,et al. The elastic contact of a rough surface , 1975 .
[301] J. Oden,et al. Computational micro- and macroscopic models of contact and friction: formulation, approach and applications , 1998 .
[302] B. Bhushan,et al. Meniscus and viscous forces during separation of hydrophilic and hydrophobic surfaces with liquid-mediated contacts , 2008 .
[303] Philippe H. Geubelle,et al. Multiscale cohesive failure modeling of heterogeneous adhesives , 2008 .
[304] R. Adams,et al. Single Lap Joints with Rounded Adherend Corners: Experimental Results and Strength Prediction , 2011 .
[305] Q. Yao,et al. On the applicability of different adhesion models in adhesive particulate flows , 2010 .
[306] Adam S. Foster,et al. Towards an accurate description of the capillary force in nanoparticle-surface interactions , 2005 .
[307] J. Streator,et al. A Liquid Bridge Between Two Elastic Half-Spaces: A Theoretical Study of Interface Instability , 2004 .
[308] Elio Sacco,et al. Delamination of beams: an application to the DCB specimen , 1996 .
[309] Larsgunnar Nilsson,et al. Modeling of delamination using a discretized cohesive zone and damage formulation , 2002 .
[310] A. Castellanos,et al. Adhesive elastic plastic contact: theory and numerical simulation , 2007 .
[311] R. Sauer,et al. Multiscale treatment of mechanical contact problems involving thin polymeric layers , 2014 .
[312] C. Hui,et al. Large deformation adhesive contact mechanics of circular membranes with a flat rigid substrate , 2010 .
[313] Roger A. Sauer,et al. A computational contact formulation based on surface potentials , 2013 .
[314] J. J. Kauzlarich,et al. The influence of peel angle on the mechanics of peeling flexible adherends with arbitrary load–extension characteristics , 2005 .
[315] C. Weißenfels. Contact methods integrating plasticity models with application to soil mechanics , 2013 .
[316] U. Edlund,et al. Analysis of elastic and elastic-plastic adhesive joints using a mathematical programming approach , 1990 .
[317] E. Gdoutos,et al. Fracture Mechanics , 2020, Encyclopedic Dictionary of Archaeology.
[318] O. Allix,et al. Interlaminar interface modelling for the prediction of delamination , 1992 .
[319] Zenon Mróz,et al. Constitutive model of adhesive and ploughing friction in metal-forming processes , 1998 .
[320] Michel Raous,et al. A dynamic unilateral contact problem with adhesion and friction in viscoelasticity , 2010 .
[321] Theja Reddy,et al. Viscoelastic analysis of adhesively bonded joints , 1987 .
[322] Michele Ciavarella,et al. A “re-vitalized” Greenwood and Williamson model of elastic contact between fractal surfaces , 2006 .
[323] Jeongho Ahn,et al. Thick obstacle problems with dynamic adhesive contact , 2008 .
[324] Meir Shillor,et al. A Membrane in Adhesive Contact , 2003, SIAM J. Appl. Math..
[325] P. Wriggers,et al. NURBS- and T-spline-based isogeometric cohesive zone modeling of interface debonding , 2014 .
[326] M. Aliabadi,et al. The boundary element analysis of cracked stiffened sheets, reinforced by adhesively bonded patches , 1998 .
[327] Sinisa Dj. Mesarovic,et al. Adhesive contact of elastic–plastic spheres , 2000 .
[328] van den Mj Marco Bosch,et al. An improved description of the exponential Xu and Needleman cohesive zone law for mixed-mode decohesion , 2006 .
[329] A. Klarbring,et al. A coupled elastic-plastic damage model for rubber-modified epoxy adhesives , 1993 .
[330] W. Shyy,et al. Computational modeling of cell adhesion and movement using a continuum-kinetics approach. , 2003, Biophysical journal.
[331] Ki Myung Lee,et al. Crystallite coalescence during film growth based on improved contact mechanics adhesion models , 2004 .
[332] Bin Chen,et al. Pre-tension generates strongly reversible adhesion of a spatula pad on substrate , 2009, Journal of The Royal Society Interface.