Fundamentals of Biomechanics : Equilibrium, Motion, and Deformation /
Biomechanics applies the principles and rigor of engineering to the mechanical properties of living systems. This book integrates the classic fields of mechanics--statics, dynamics, and strength of materials--using examples from biology and medicine. Fundamentals of Biomechanics is excellent for tea...
Clasificación: | Libro Electrónico |
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Autor principal: | |
Otros Autores: | |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
New York, NY :
Springer New York,
1999.
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Edición: | Second edition. |
Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- 1 Introduction
- 2 Force Vector
- 3 Moment and Torque
- 4 Statics: Analyses of Systems in Equilibrium
- 5 Applications of Statics to Biomechanics
- 6 Introduction to Deformable Body Mechanics
- 7 Stress and Strain
- 8 Multiaxial Deformations and Stress Analyses
- 9 Mechanical Properties of Biological Tissues
- 10 Introduction to Dynamics
- 11 Linear Kinematics
- 12 Linear Kinetics
- 13 Angular Kinematics
- 14 Angular Kinetics
- 15 Impulse and Momentum
- Appendix A Plane Geometry
- A.l Angles
- A.2 Triangles
- A.3 Law of Sines
- A.4 The Right-Triangle
- A.5 Pythagorean Theorem
- A.6 Sine, Cosine, and Tangent
- A.7 Inverse Sine, Cosine, and Tangent
- Appendix B Vector Algebra
- B.1 Definitions
- B.2 Notation
- B.3 Multiplication of a Vector by a Scalar
- B.4 Negative Vector
- B.5 Addition of Vectors: Graphical Methods
- B.6 Subtraction of Vectors
- B.7 Addition of More Than Two Vectors
- B.8 Projection of Vectors
- B.9 Resolution of Vectors
- B.10 Unit Vectors
- B.11 Rectangular Coordinates
- B.12 Addition of Vectors: Trigonometric Method
- B.13 Three-Dimensional Components of Vectors
- B.14 Dot (Scalar) Product of Vectors
- B.15 Cross (Vector) Product of Vectors
- B.16 Exercise Problems
- Appendix C Calculus
- C.1 Functions
- C.l.l Constant functions
- C1.2 Power functions
- C1.3 Linear functions
- C1.4 Quadratic functions
- C1.5 Polynomial functions
- C1.6 Trigonometric functions
- C1.7 Exponential and logarithmic functions / 365 C.2 The Derivative
- C.2.1 Derivatives of basic functions
- C.2.2 The constant multiple rule
- C.2.3 The sum rule
- C2.4 The product rule
- C.2.5 The quotient rule
- C.2.6 The chain rule
- C.2.7 Implicit differentiation
- C.2.8 Higher derivatives / 372 C.3 The Integral
- C.3.1 Properties of indefinite integrals
- C.3.2 Properties of definite integrals
- C.3.3 Methods of integration
- C.4 Trigonometric Identities Problems
- C.5 The Quadratic Formula
- C.6 Exercise Problems.