Engineering Dynamics
Derek A. Paley, N. Jeremy Kasdin
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Naturwissenschaften, Medizin, Informatik, Technik / Technik
Beschreibung
An accessible yet rigorous introduction to engineering dynamics
This textbook introduces undergraduate students to engineering dynamics using an innovative approach that is at once accessible and comprehensive. Combining the strengths of both beginner and advanced dynamics texts, this book has students solving dynamics problems from the very start and gradually guides them from the basics to increasingly more challenging topics without ever sacrificing rigor.
Engineering Dynamics spans the full range of mechanics problems, from one-dimensional particle kinematics to three-dimensional rigid-body dynamics, including an introduction to Lagrange's and Kane's methods. It skillfully blends an easy-to-read, conversational style with careful attention to the physics and mathematics of engineering dynamics, and emphasizes the formal systematic notation students need to solve problems correctly and succeed in more advanced courses. This richly illustrated textbook features numerous real-world examples and problems, incorporating a wide range of difficulty; ample use of MATLAB for solving problems; helpful tutorials; suggestions for further reading; and detailed appendixes.
- Provides an accessible yet rigorous introduction to engineering dynamics
- Uses an explicit vector-based notation to facilitate understanding
Professors: A supplementary Instructor's Manual is available for this book. It is restricted to teachers using the text in courses. For information on how to obtain a copy, refer to: https://press.princeton.edu/class_use/solutions.html
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Initial value problem, Nonholonomic system, Initial condition, Spherical coordinate system, Three-body problem, Control volume, Harmonic oscillator, Projection method (fluid dynamics), Radius of gyration, Steady state, Conservative force, Circular orbit, Relativistic speed, Equation, Two-dimensional space, Newton's law of universal gravitation, Hooke's law, Simple harmonic motion, Coriolis force, Kinetic energy, Potential energy, Transfer function, Kinematics, Center of mass, Angular momentum, Double pendulum, Unit vector, Pendulum, Gravity, Precession, Angular velocity, Cartesian coordinate system, Vibration, Equilibrium point, Differential equation, Center of mass (relativistic), Conservation law, Holonomic constraints, Derivative, Euler angles, Newton's method, Antiderivative, Coordinate system, Angular frequency, Relative velocity, Euler's equations (rigid body dynamics), Momentum, Coefficient of restitution, Equivalence principle, Celestial mechanics, Gravitational field, Directional derivative, Horizontal plane, Equations of motion, Special relativity, Three-dimensional space (mathematics), Euclidean vector, Free body diagram, Rigid body, Forcing function (differential equations), Acceleration, Degrees of freedom (statistics), Parallel axis theorem, Moment of inertia, Polar coordinate system, Truncation error, Effective potential, Small-angle approximation, Degrees of freedom (mechanics), Newton's laws of motion