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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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