000			05250cam a2200457Mi 4500
001			95984
003			ES-MaUEC
005			20230102112732.0
006			m o d
007			cr bn|---aucuu
008			170513s2017 sz o 001 0 eng d
020			_a3319569341 _q(electronic bk.)
020			_a9783319569345 _q(electronic bk.)
020			_z3319569333
020			_z9783319569338
040			_aEBLCP _cEBLCP _dYDX _dOCLCO _dGW5XE _dOCLCF _dUAB _dESU _dAZU _dUPM _dIOG _dCOO _dMERER _dOCLCQ _dN$T _dU3W _dES-MaUEC _bspa
050		4	_aQA808.2 _bB474 2017 EB
100	1		_aBerezovski, Arkadi.
245	1	0	_aInternal variables in thermoelasticity _cArkadi Berezovski, Peter Ván.
264		1	_aCham _bSpringer _c2017.
300			_a1 recurso en línea (222 páginas)
336			_aTexto _btxt _2rdacontent
337			_aelectrónico _bc _2rdamedia
338			_arecurso electrónico _bcr _2rdacarrier
347			_atext file _bPDF
490	0		_aSolid Mechanics and Its Applications _vv. 243
500			_a6.6.1 Single Dispersive Wave Equation.
500			_aIncluye índice
500			_aSpringerLink _bSpringer Engineering eBooks 2017 English+International
505	0		_aPreface; Contents; 1 Instead of Introduction; 1.1 One-Dimensional Elastic Waves in Heterogeneous Solids; 1.1.1 Single Inclusion; 1.1.2 Periodic Laminate; 1.1.3 Functionally Graded Material; 1.1.4 Remarks; 1.2 Models for One-Dimensional Dispersive Waves in Solids with Microstructure; 1.2.1 Classical Wave Equation; 1.2.2 Strain Gradient Model; 1.2.3 Linear Version of the Boussinesq Equation; 1.2.4 Love-Rayleigh Equation for Rods Accounting for Lateral Inertia; 1.2.5 Refined Models; 1.2.6 Models with Higher-Order Time Derivatives; 1.2.7 Remarks; 1.3 Conclusions; References.
505	8		_a3.2.4 Elimination of the Internal Variable3.2.5 Rheology and Thermodynamics; 3.3 Material Thermomechanics; 3.3.1 Material and Spatial Time Derivatives; 3.3.2 Balance Laws; 3.3.3 Material Form of the Energy Conservation; 3.3.4 Material (Canonical) Momentum Conservation; 3.4 Single Internal Variable Theory; 3.4.1 Dissipation Inequality; 3.4.2 Simple Evolution Equation for Internal Variable; 3.5 Example: Phase Field Theory; 3.6 Conclusions; References; 4 Dual Internal Variables; 4.1 Introduction; 4.2 Dual Internal Variables; 4.2.1 Non-zero Extra Entropy Flux.
505	8		_a4.2.2 Evolution Equations for Internal Variables4.2.3 Fully Dissipative Case; 4.2.4 Non-dissipative Case; 4.3 Example: Cosserat Media; 4.3.1 Linear Micropolar Media; 4.3.2 Microrotation as an Internal Variable; 4.4 Example: Micromorphic Linear Elasticity; 4.4.1 The Mindlin Microelasticity; 4.4.2 Rearrangement; 4.4.3 Microdeformation Tensor as an Internal Variable; 4.4.4 Remark on Second Gradient Elasticity; 4.5 Conclusions; References; Part II Dispersive Elastic Waves in One Dimension; 5 Internal Variables and Microinertia; 5.1 Introduction.
505	8		_a5.2 Single Internal Variable: One-Dimensional Example5.2.1 Evolution Equation for a Single Internal Variable; 5.3 Dual Internal Variables in One Dimension; 5.3.1 Example: Linear Elasticity; 5.4 Summary and Discussion; References; 6 Dispersive Elastic Waves; 6.1 One-Dimensional Thermoelasticity in Solids with Microstructure; 6.2 Description with Single Internal Variable ; 6.3 Dispersive Wave Equation with Direct Coupling; 6.4 Dispersive Wave Equation with Gradient Coupling; 6.5 Description with Dual Internal Variables; 6.6 Microstructure Model with Direct Coupling.
505	8		_aPart I Internal Variables in Thermomechanics2 Introduction; 2.1 Micro versus Macro; 2.2 Internal Variables and Dynamic Degrees of Freedom; 2.2.1 Internal Variables of State; 2.2.2 Internal Dynamic Degrees of Freedom; 2.2.3 Similarity and Differences; 2.3 Generalization: Dual Internal Variables; 2.4 Historical Remarks; References; 3 Thermomechanical Single Internal Variable Theory; 3.1 Introduction; 3.2 Thermodynamic Rheology; 3.2.1 Balance Laws; 3.2.2 The Second Law of Thermodynamics; 3.2.3 Linear Solution of Dissipation Inequality for Isotropic Materials.
520	3		_aThis book describes an effective method for modeling advanced materials like polymers, composite materials and biomaterials, which are, as a rule, inhomogeneous. The thermoelastic theory with internal variables presented here provides a general framework for predicting a material's reaction to external loading. The basic physical principles provide the primary theoretical information, including the evolution equations of the internal variables. The cornerstones of this framework are the material representation of continuum mechanics, a weak nonlocality, a non-zero extra entropy flux, and a consecutive employment of the dissipation inequality. Examples of thermoelastic phenomena are provided, accompanied by detailed procedures demonstrating how to simulate them.
650		7	_aMecánica analítica _2embne _0(OCoLC)fst01149853 _0 _9145458
700	1		_aVán, Peter.
856	4	0	_uhttps://go.openathens.net/redirector/universidadeuropea.es?url=http://link.springer.com/10.1007/978-3-319-56934-5 _zAcceso a este recurso digital (usuarios Universidad Europea de Madrid)
988			_aEBOOK, asignarmaterias, EBSPRINGER_2017D
998			_b02/2018 _dz _e- _zSI
999			_c95984 _d95984 _x1