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Hold-Time Effects in High-Temperature Low-Cycle Fatigue: A Literature Survey and Interpretive Report
| Hold-Time Effects in High-Temperature Low-Cycle Fatigue: A Literature Survey and Interpretive Report |
| Autore | Wundt B. M. |
| Pubbl/distr/stampa | [Place of publication not identified], : American Society for Testing & Materials, 1971 |
| Descrizione fisica | 1 online resource (vi, 29 pages) : illustrations |
| Disciplina | 620.163 |
| Collana | ASTM special technical publication |
| Soggetto topico | Metals - Fatigue |
| ISBN | 0-8031-4598-5 |
| Formato | Materiale a stampa  |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Altri titoli varianti | Hold-Time Effects in High-Temperature Low-Cycle Fatigue |
| Record Nr. | UNINA-9910164725903321 |
Wundt B. M.
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| [Place of publication not identified], : American Society for Testing & Materials, 1971 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Introduction to continuum mechanics [[electronic resource] /] / W. Michael Lai, David Rubin, Erhard Krempl
| Introduction to continuum mechanics [[electronic resource] /] / W. Michael Lai, David Rubin, Erhard Krempl |
| Autore | Lai W. Michael <1930-> |
| Edizione | [4th ed.] |
| Pubbl/distr/stampa | Amsterdam ; ; Boston, : Butterworth-Heinemann, 2009 |
| Descrizione fisica | 1 online resource (549 p.) |
| Disciplina | 531 |
| Altri autori (Persone) |
RubinDavid <1942->
KremplErhard |
| Soggetto topico |
Continuum mechanics
Mathematics |
| Soggetto genere / forma | Electronic books. |
| ISBN |
1-282-28957-8
9786612289576 0-08-094252-0 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Front Cover; Introduction to Continuum Mechanics; Copyright Page; Table of Contents; Preface to the Fourth Edition; Chapter 1: Introduction; 1.1 Introduction; 1.2 What is Continuum Mechanics?; Chapter 2: Tensors; 2.1 Summation Convention, Dummy Indices; 2.2 Free Indices; 2.3 The Kronecker Delta; 2.4 The Permutation Symbol; 2.5 Indicial Notation Manipulations; Problems For Part A; Part B: Tensors; 2.7 Components of a Tensor; 2.8 Components of a Transformed Vector; 2.9 Sum of Tensors; 2.10 Product of Two Tensors; 2.12 Dyadic Product of Vectors; 2.13 Trace of A Tensor
2.14 Identity Tensor and Tensor Inverse2.15 Orthogonal Tensors; 2.16 Transformation Matrix Between Two Rectangular Cartesian Coordinate Systems; 2.17 Transformation Law for Cartesian Components of A Vector; 2.18 Transformation Law for Cartesian Components of a Tensor; 2.19 Defining Tensor by Transformation Laws; 2.20 Symmetric and Antisymmetric Tensors; 2.21 The Dual Vector of an Antisymmetric Tensor; 2.22 Eigenvalues and Eigenvectors of a Tensor; 2.23 Principal Values and Principal Directions of Real Symmetric Tensors; 2.24 Matrix of a Tensor with Respect to Principal Directions 2.25 Principal Scalar Invariants of a TensorProblems for Part B; Part C: Tensor Calculus; 2.26 Tensor-Valued Functions of a Scalar; 2.27 Scalar Field and Gradient of a Scalar Function; 2.28 Vector Field and Gradient of a Vector Function; 2.29 Divergence of a Vector Field and Divergence of a Tensor Field; 2.30 Curl of a Vector Field; 2.31 Laplacian of a Scalar Field; 2.32 Laplacian of a Vector Field; Problems for Part C; Part D: Curvilinear Coordinates; 2.33 Polar Coordinates; 2.34 Cylindrical Coordinates; 2.35 Spherical Coordinates; Problems for Part D; Chapter 3: Kinematics of a Continuum 3.1 Description of Motions of a Continuum3.2 Material Description and Spatial Description; 3.4 Acceleration of a Particle; 3.5 Displacement Field; 3.6 Kinematic Equation for Rigid Body Motion; 3.7 Infinitesimal Deformation; 3.9 Principal Strain; 3.12 Time Rate of Change of a Material Element; 3.13 The Rate of Deformation Tensor; 3.14 The Spin Tensor and the Angular Velocity Vector; 3.15 Equation of Conservation of Mass; 3.16 Compatibility Conditions for Infinitesimal Strain Components; 3.17 Compatibility Condition for Rate of Deformation Components; 3.18 Deformation Gradient 3.19 Local Rigid Body Motion3.20 Finite Deformation; 3.21 Polar Decomposition Theorem; 3.22 Calculation of Stretch and Rotation Tensors from the Deformation Gradient; 3.23 Right Cauchy-Green Deformation Tensor; 3.24 Lagrangian Strain Tensor; 3.26 Eulerian Strain Tensor; 3.27 Change of Area Due to Deformation; 3.29 Components of Deformation Tensors in Other Coordinates; 3.30 Current Configuration as the Reference Configuration; Appendix 3.1: Necessary and Sufficient Conditions for Strain Compatibility; Appendix 3.2: Positive Definite Symmetric Tensors Appendix 3.3: The Positive Definite Root of U2 = D |
| Record Nr. | UNINA-9910455290303321 |
|
Lai W. Michael <1930->
|
||
| Amsterdam ; ; Boston, : Butterworth-Heinemann, 2009 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Introduction to continuum mechanics [[electronic resource] /] / W. Michael Lai, David Rubin, Erhard Krempl
| Introduction to continuum mechanics [[electronic resource] /] / W. Michael Lai, David Rubin, Erhard Krempl |
| Autore | Lai W. Michael <1930-> |
| Edizione | [4th ed.] |
| Pubbl/distr/stampa | Amsterdam ; ; Boston, : Butterworth-Heinemann, 2009 |
| Descrizione fisica | 1 online resource (549 p.) |
| Disciplina | 531 |
| Altri autori (Persone) |
RubinDavid <1942->
KremplErhard |
| Soggetto topico |
Continuum mechanics
Mathematics |
| ISBN |
1-282-28957-8
9786612289576 0-08-094252-0 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Front Cover; Introduction to Continuum Mechanics; Copyright Page; Table of Contents; Preface to the Fourth Edition; Chapter 1: Introduction; 1.1 Introduction; 1.2 What is Continuum Mechanics?; Chapter 2: Tensors; 2.1 Summation Convention, Dummy Indices; 2.2 Free Indices; 2.3 The Kronecker Delta; 2.4 The Permutation Symbol; 2.5 Indicial Notation Manipulations; Problems For Part A; Part B: Tensors; 2.7 Components of a Tensor; 2.8 Components of a Transformed Vector; 2.9 Sum of Tensors; 2.10 Product of Two Tensors; 2.12 Dyadic Product of Vectors; 2.13 Trace of A Tensor
2.14 Identity Tensor and Tensor Inverse2.15 Orthogonal Tensors; 2.16 Transformation Matrix Between Two Rectangular Cartesian Coordinate Systems; 2.17 Transformation Law for Cartesian Components of A Vector; 2.18 Transformation Law for Cartesian Components of a Tensor; 2.19 Defining Tensor by Transformation Laws; 2.20 Symmetric and Antisymmetric Tensors; 2.21 The Dual Vector of an Antisymmetric Tensor; 2.22 Eigenvalues and Eigenvectors of a Tensor; 2.23 Principal Values and Principal Directions of Real Symmetric Tensors; 2.24 Matrix of a Tensor with Respect to Principal Directions 2.25 Principal Scalar Invariants of a TensorProblems for Part B; Part C: Tensor Calculus; 2.26 Tensor-Valued Functions of a Scalar; 2.27 Scalar Field and Gradient of a Scalar Function; 2.28 Vector Field and Gradient of a Vector Function; 2.29 Divergence of a Vector Field and Divergence of a Tensor Field; 2.30 Curl of a Vector Field; 2.31 Laplacian of a Scalar Field; 2.32 Laplacian of a Vector Field; Problems for Part C; Part D: Curvilinear Coordinates; 2.33 Polar Coordinates; 2.34 Cylindrical Coordinates; 2.35 Spherical Coordinates; Problems for Part D; Chapter 3: Kinematics of a Continuum 3.1 Description of Motions of a Continuum3.2 Material Description and Spatial Description; 3.4 Acceleration of a Particle; 3.5 Displacement Field; 3.6 Kinematic Equation for Rigid Body Motion; 3.7 Infinitesimal Deformation; 3.9 Principal Strain; 3.12 Time Rate of Change of a Material Element; 3.13 The Rate of Deformation Tensor; 3.14 The Spin Tensor and the Angular Velocity Vector; 3.15 Equation of Conservation of Mass; 3.16 Compatibility Conditions for Infinitesimal Strain Components; 3.17 Compatibility Condition for Rate of Deformation Components; 3.18 Deformation Gradient 3.19 Local Rigid Body Motion3.20 Finite Deformation; 3.21 Polar Decomposition Theorem; 3.22 Calculation of Stretch and Rotation Tensors from the Deformation Gradient; 3.23 Right Cauchy-Green Deformation Tensor; 3.24 Lagrangian Strain Tensor; 3.26 Eulerian Strain Tensor; 3.27 Change of Area Due to Deformation; 3.29 Components of Deformation Tensors in Other Coordinates; 3.30 Current Configuration as the Reference Configuration; Appendix 3.1: Necessary and Sufficient Conditions for Strain Compatibility; Appendix 3.2: Positive Definite Symmetric Tensors Appendix 3.3: The Positive Definite Root of U2 = D |
| Record Nr. | UNINA-9910778327103321 |
|
Lai W. Michael <1930->
|
||
| Amsterdam ; ; Boston, : Butterworth-Heinemann, 2009 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Introduction to continuum mechanics / / W. Michael Lai, David Rubin, Erhard Krempl
| Introduction to continuum mechanics / / W. Michael Lai, David Rubin, Erhard Krempl |
| Autore | Lai W. Michael <1930-> |
| Edizione | [4th ed.] |
| Pubbl/distr/stampa | Elsevier Science & Technology, 2009 |
| Descrizione fisica | 1 online resource (549 p.) |
| Disciplina | 531 |
| Altri autori (Persone) |
RubinDavid <1942->
KremplErhard |
| Soggetto topico |
Continuum mechanics
Mathematics |
| ISBN |
1-282-28957-8
9786612289576 0-08-094252-0 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Front Cover; Introduction to Continuum Mechanics; Copyright Page; Table of Contents; Preface to the Fourth Edition; Chapter 1: Introduction; 1.1 Introduction; 1.2 What is Continuum Mechanics?; Chapter 2: Tensors; 2.1 Summation Convention, Dummy Indices; 2.2 Free Indices; 2.3 The Kronecker Delta; 2.4 The Permutation Symbol; 2.5 Indicial Notation Manipulations; Problems For Part A; Part B: Tensors; 2.7 Components of a Tensor; 2.8 Components of a Transformed Vector; 2.9 Sum of Tensors; 2.10 Product of Two Tensors; 2.12 Dyadic Product of Vectors; 2.13 Trace of A Tensor
2.14 Identity Tensor and Tensor Inverse2.15 Orthogonal Tensors; 2.16 Transformation Matrix Between Two Rectangular Cartesian Coordinate Systems; 2.17 Transformation Law for Cartesian Components of A Vector; 2.18 Transformation Law for Cartesian Components of a Tensor; 2.19 Defining Tensor by Transformation Laws; 2.20 Symmetric and Antisymmetric Tensors; 2.21 The Dual Vector of an Antisymmetric Tensor; 2.22 Eigenvalues and Eigenvectors of a Tensor; 2.23 Principal Values and Principal Directions of Real Symmetric Tensors; 2.24 Matrix of a Tensor with Respect to Principal Directions 2.25 Principal Scalar Invariants of a TensorProblems for Part B; Part C: Tensor Calculus; 2.26 Tensor-Valued Functions of a Scalar; 2.27 Scalar Field and Gradient of a Scalar Function; 2.28 Vector Field and Gradient of a Vector Function; 2.29 Divergence of a Vector Field and Divergence of a Tensor Field; 2.30 Curl of a Vector Field; 2.31 Laplacian of a Scalar Field; 2.32 Laplacian of a Vector Field; Problems for Part C; Part D: Curvilinear Coordinates; 2.33 Polar Coordinates; 2.34 Cylindrical Coordinates; 2.35 Spherical Coordinates; Problems for Part D; Chapter 3: Kinematics of a Continuum 3.1 Description of Motions of a Continuum3.2 Material Description and Spatial Description; 3.4 Acceleration of a Particle; 3.5 Displacement Field; 3.6 Kinematic Equation for Rigid Body Motion; 3.7 Infinitesimal Deformation; 3.9 Principal Strain; 3.12 Time Rate of Change of a Material Element; 3.13 The Rate of Deformation Tensor; 3.14 The Spin Tensor and the Angular Velocity Vector; 3.15 Equation of Conservation of Mass; 3.16 Compatibility Conditions for Infinitesimal Strain Components; 3.17 Compatibility Condition for Rate of Deformation Components; 3.18 Deformation Gradient 3.19 Local Rigid Body Motion3.20 Finite Deformation; 3.21 Polar Decomposition Theorem; 3.22 Calculation of Stretch and Rotation Tensors from the Deformation Gradient; 3.23 Right Cauchy-Green Deformation Tensor; 3.24 Lagrangian Strain Tensor; 3.26 Eulerian Strain Tensor; 3.27 Change of Area Due to Deformation; 3.29 Components of Deformation Tensors in Other Coordinates; 3.30 Current Configuration as the Reference Configuration; Appendix 3.1: Necessary and Sufficient Conditions for Strain Compatibility; Appendix 3.2: Positive Definite Symmetric Tensors Appendix 3.3: The Positive Definite Root of U2 = D |
| Record Nr. | UNINA-9910957908903321 |
|
Lai W. Michael <1930->
|
||
| Elsevier Science & Technology, 2009 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||