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                    Barber J.R. — Elasticity 
                  
                
                    
                        
                            
                                
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                                    Íàçâàíèå:   Elasticity 
Àâòîð:   Barber J.R.   
Àííîòàöèÿ:  This is a first year graduate textbook in Linear Elasticity. It is written with the practical engineering reader in mind, dependence on previous knowledge of Solid Mechanics, Continuum Mechanics or Mathematics being minimized. Most of the text should be readily intelligible to a reader with an undergraduate background of one or two courses in elementary Mechanics of Materials and a rudimentary knowledge of partial differentiation. Emphasis is placed on engineering applications of elasticity and examples are generally worked through to final expressions for the stress and displacement fields in order to explore the engineering consequences of the results.
 The Topics covered were chosen with a view to modern research applications in Fracture Mechanics, Composite Materials, Tribology and Numerical Methods. Thus, significant attention is given to crack and contact problems, problems involving interfaces between dissimilar media, thermo elasticity, singular asymptotic stress fields and three-dimensional problems.
 
 This second edition includes new chapters on antiplane stress systems, Saint-Venant torsion and bending and an expanded section on three-dimensional problems in spherical and cylindrical coordinate systems, including axisymmetric torsion of bars of non-uniform circular cross-section.
 
ßçûê:   
Ðóáðèêà:  Òåõíîëîãèÿ / 
Ñòàòóñ ïðåäìåòíîãî óêàçàòåëÿ:  Ãîòîâ óêàçàòåëü ñ íîìåðàìè ñòðàíèö  
ed2k:   ed2k stats  
Èçäàíèå:  Second edition 
Ãîä èçäàíèÿ:  2002 
Êîëè÷åñòâî ñòðàíèö:  410 
Äîáàâëåíà â êàòàëîã:  09.04.2010 
Îïåðàöèè:  Ïîëîæèòü íà ïîëêó  |
	 
	Ñêîïèðîâàòü ññûëêó äëÿ ôîðóìà  | Ñêîïèðîâàòü ID 
                                 
                             
                        
                     
                 
                                                                
			         
	          
                
                    Ïðåäìåòíûé óêàçàòåëü 
                  
                
                    
                        Abel integral equations        364—367   374   376   378   387—388    
Abel integral equations, inversion       366—367    
Airy stress function       42—44   79—81   98   123   201—202   281    
Alternating tensor        17   25    
Antiplane shear (antiplane strain)       209—217    
Asymptotic methods       141—152    
Auxiliary solution        395    
Axisymmetric problems        313—322   327—334   341—350    
Axisymmetric problems, plane thermoelastic       281—282    
Axisymmetric problems, torsion       341—350    
Bending       51—55   222   239    
Betti's theorem       394—404    
Biharmonic equation       44   49   73   87   99   137   202    
Body force       23   43   79—96   187   202   259—260   282    
Bonded interfaces       151—151   381—392    
boundary conditions       5   210   241    
Boundary conditions, global       296   374   383   384    
Boundary conditions, mixed       352   359   374   384    
Boundary conditions, weak       36   53   55—57   66   93   313   319   331    
Boussinesq potentials       263—266    
Boussinesq problem       295—298    
Bubble model       190—191    
bulk modulus       20    
Burgers' vector       189    
Carter's problem        177—179    
Cartesian tensors       8    
Cattaneo's problem       174—177    
Cauchy integral equations       163   196   389    
Centre of compression       292    
Centre of dilatation       292    
Centre of rotation       347    
Change in volume       395    
Circular cylinder        242—244   281—282   313—319   322—323    
Circular disk        88   97   202    
Circular hole       97   101—104   108—109    
Circular plates       319—322    
Circular sector        153    
Climb dislocation       189   195    
Closed sections       231—232    
Closure conditions       192—193   196    
Coefficient of friction       173    
Collins' method        360—369    
Compatibility equations        24—28   81    
Completeness       67   75   255—259    
Complex variable formulation       272—276    
Complex variable formulation, axisymmetric complex potentials       360—365    
Concentrated force        157—161   185—187   212   293—297    
Conical bar       330—336   346—347    
Conservative vector fields        80    
Constraint equations       50    
Contact problems        81   151   162—183   269   351—357   397—400    
Contact problems, frictionless contact       162—169   172   269   351—357   397—400    
Contact problems, unilateral inequalities       167   353    
Continuity of displacement       119   123   186   368   374   387    
Cooerdinate transformation       7—11   15—18   210    
Corrective solution       35—36   71—77   102   175   178   195—197   329   373—376   383—386    
Coulomb friction        173   364    
Crack opening displacement       197   375   390    
Cracks       147   150   194—197   284   373—392    
Creep velocity        177   179    
Curved beams       123—136    
Cylindrical cantilever       242—244   322—323    
D'Alembert's principle       82    
Degeneracy       104—106    
Degeneracy, special solutions       104—106   129—130   133—135    
Dilatation        19   20    
Dilatation, centre of       292    
Dilatation, surface dilatation        297    
Dislocation derivatives        193    
Dislocations       188—193   204   215—216    
Displacement       11    
Displacement gradient       162    
Displacement, calculation from stress components       111—117    
Displacement, notation for        11    
Displacement, rigid-body displacements       12   113—114   116   162   163    
Displacement, single-valued displacements       26   119   123   185—187    
Dundurs' constants       45   172   385   386    
Dundurs' theorem       205—206    
Eigenfunction expansion       75   77   144—146   153    
eigenvalue problems       74—77   127—128   141—152    
Elastodynamics       83    
Elliptical bar       226    
End effects       71—77   348—349    
Energy release rate       391   392    
Equilibrium equations       23—24   29   89   251   252   279   283    
Flamant solution       157—161   185    
Flat punch indentation        165—166   185    
Fourier series methods       62—66   99—101   164—165   229—230   245—246   302    
Fourier transform methods       66—67   152    
Fracture mechanics        193—194   391—392    
Fracture toughness        194    
Fredholm integral equations        389   391    
Friction       173    
Galerkin vector        252—254    
Gap function        170—172   397    
Glide dislocation        189    
Global boundary conditions       276   296   377   383—384    
Gravitational loading       12—14   79   82    
Green — Collins representation       360—365    
Green's functions       144   160   161   170   185   192   352   396    
Griffith fracture theory        194   391—392    
Gross slip        176    
Half-plane        141   147   159—163    
Half-plane, surface displacements       159—162    
Half-space       269   272   284   295—297   351   383    
Half-space, coupling between normal and tangen-tial effects       172   386    
Hankel transform       359—360    
Heat conduction       203    
Hertzian contact       167—169   172   367—368    
History-dependence        173—179    
Hooke's law       3   13   18—20   201    
Hydrostatic stress       8   396    
Inclusions       121   193    
Incompressible material       20   172    
Index notation       6    
Inertia forces       82    
Integral equations       163   196   352   360   364   389    
Interface crack       381—392    
Interface crack, contact solution       390—391    
Irrotational vector field       80   252    
Kelvin problem       185—187   293—295    
Kronecker delta       20    
Lame's constants       19    
Legendre functions       305   307   343    
Legendre polynomials        298   303   308    
Legendre's equation       303    
Love's strain potential       254   265    
Maxwell's theorem       393—394    
Mellin transform       152    
Membrane analogy       227    
Michell's solution       106   107   117   118    
Microslip        176   179    
Mindlin's problem       174—177    
mixed boundary-value problem       352—353   359—371   374   376   384—386    
Mode mixity       390    
Mohr's circle       8    
Multiply-connected bodies       26—28   119   204   231—232   281    
Notches       141—142   144    
Oscillatory singularities        see “Singular stress fields”    
Papkovich — Neuber solution        254—255   264—265   272   275    
Particular solution        87   88    
Path-independent integrals        26   80    
Penny-shaped crack       373—379    
Penny-shaped crack, at an interface       386—391    
Penny-shaped crack, in tension        373—375    
Penny-shaped crack, obstructing heat conduction       375—379    
Phase transformation        292    
Plane crack in tension       194—197    
Plane strain       33—36    
Plane strain, relation to plane stress        38—39   202    
Plane strain, solution in complex variables       272—275    
Plane stress       36—38    
Plane stress, generalized plane stress        38    
Poisson's ratio       18    
Polynomial solutions       49—62   71    
Prandtl's stress function       224—225   240    
Process zone        194   392    
Reciprocal theorem        393—404    
Rectangular bar       211—212   229—231   244—246    
Rectangular beams       49—70   85—87   90—92   111—115    
Rectangular beams, end conditions        71—77   113—115   399    
Rectangular beams, shear deflection        115    
Recurrence relations       303   307   309—310    
Rigid-body displacements       see “Displacements”    
Rolling contact        177—179    
Rotation of a line        14—15    
Rotation vector       17   252    
Rotational acceleration       88—93    
Saint — Venant's principle        36   71   221    
Screw dislocation        213—214    
Self-equilibrated tractions        35—35   71    
Self-similarity        157   185   294   295    
Separated-variable solutions        67   73   77   157    
Shift       173    
Simple radial distribution       159    
Singular stress fields       142—144   149—150   166   185   191   291—300   382    
Singular stress fields, oscillatory singularities       389   391    
SLIP       174—179    
Source solution       291   294—295   362    
Specific heat        203    
Sphere        296   327—328    
Spherical harmonics       301—311    
Spherical hole        329—330    
Spherical polar angle        267    
STICK        174—179    
Strain energy        143    
Strain potential       251   255   264    
Strain suppression        283    
Strain transformation relations        18    
Strain, notation for        12    
Strain, shear strain, definition       17—18    
Strain, tensile strain       13    
Strain-displacement relations       13   18    
Strain-displacement relations, in polar coordinates       99    
Stress concentration factors       103   109   330    
Stress concentrations        101—104   108—109   125   142   150   192   329—330    
Stress intensity factors        194   197   375   379   389   390    
Stress transformation relations       8   91    
Stress, equivalent tensile stress        11    
Stress, hydrostatic stress        8   396    
Stress, mean stress       20    
Stress, notation for       4    
Stress, principal stress        8   10—11    
Stress, shear stress        5    
Stress-strain relations        18—20   201    
Summation convention        6    
Surface dilatation        297    
Surface displacements       296   351    
Surface energy        194    
Symmetry       60   63   74   88—89   140   145   272   316   378   384    
Thermal capacity        203    
thermal conductivity        203    
Thermal diffusivity       203    
Thermal distortivity       205   287    
Thermal expansion coefficient       201    
Thermoelastic displacement potential       279—281   292    
Thermoelastic plane stress       284    
Thermoelasticity       201—207   279—289    
Thermoelasticity, axisymmetric stress in the cylinder       281—282   311—319    
Thermoelasticity, heat flow obstructed by a crack        375—379    
Thermoelasticity, plane problems       201—207   281—282    
Thermoelasticity, steady-state temperature        204—206   283—287    
Thermoelasticity, thick plate        284    
Thermoelasticity, Williams' solution       283—284    
Thin-walled sections        227—228    
Tilted punch        397—399    
Torsion       223—237   242   341—350    
Torsional rigidity        226    
Transformation of coordinates       see “Coordinate transformation”    
Transverse shear       239—248    
Twist       223—224    
Uniform rotation        85—87    
Unilateral contact       see “Contact problems — unilateral inequalities”    
Uniqueness       255—259    
Vector notation       7    
Von Mises stress       11    
Wedge problems       137—156    
Williams' asymptotic method        141—152    
Young's modulus        18    
                            
                     
                  
			 
		          
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