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ISBN10: 007008985X | ISBN13: 9780070089853
$348.33
The estimated amount of time this product will be on the market is based on a number of factors, including faculty input to instructional design and the prior revision cycle and updates to academic research-which typically results in a revision cycle ranging from every two to four years for this product. Pricing subject to change at any time.
The estimated amount of time this product will be on the market is based on a number of factors, including faculty input to instructional design and the prior revision cycle and updates to academic research-which typically results in a revision cycle ranging from every two to four years for this product. Pricing subject to change at any time.
Program Details
1 Basic Concepts of Force, Stress, Strain, and Displacement
2 Stress and Strain. Transformations, Equilibrium, and Compatibility
3 Fundamental Formulations of Stress, Strain, and Deflection
4 Concepts from the Theory of Elasticity
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
3 Fundamental Formulations of Stress, Strain, and Deflection
4 Concepts from the Theory of Elasticity
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
1 Basic Concepts of Force, Stress, Strain, and Displacement
2 Stress and Strain. Transformations, Equilibrium, and Compatibility
3 Fundamental Formulations of Stress, Strain, and Deflection
4 Concepts from the Theory of Elasticity
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
3 Fundamental Formulations of Stress, Strain, and Deflection
4 Concepts from the Theory of Elasticity
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
5 Topics from Advanced Mechanics of Materials
6 Energy Techniques in Stress Analysis
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
7 Strength Theories and Design Methods
8 Experimental Stress Analysis
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
9 Introduction to the Finite Element Method
10 Finite Element Modeling Techniques
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
Appendixes
A Si and USCU Conversions
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
B Properties of Cross Sections
C Beams in Bending
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
D Singularity Functions
E Principal Second-Area Moments
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
F Stress Concentration Factors
G Strain Gage Rosette Equations
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
H Corrections for Transverse Sensitivity of Strain
Gages
I Matrix Algebra and Cartesian Tensors
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