1. |
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1. Introduction |
- Harmonic motion
- Viscous damping
- Modeling and energy methods |
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2. |
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1. Introduction |
- Stiffness
- Design considerations
- Numerical simulation of the time response
- Coulomb friction and the pendulum |
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3. |
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2. Response to Harmonic Excitation |
- Harmonic excitation of undamped systems
- Harmonic excitation of damped systems
- Alternative representations |
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4. |
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2. Response to Harmonic Excitation |
- Basic excitation
- Rotating unbalance
- Measurement |
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5. |
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2. Response to Harmonic Excitation |
- Other forms of damping
- Numerical simulation and design |
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6. |
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3. General Forced Response |
- Impulse response function
- Response to an arbitrary input |
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7. |
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3. General Forced Response |
- Response to an arbitrary periodic input
- Transform methods
- Response to random inputs |
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8. |
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중간고사 |
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9. |
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4. Multiple-Degree-of-Freedom Systems |
- Two-degree-of-freedom model (undamped) |
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10. |
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4. Multiple-Degree-of-Freedom Systems |
- Eigenvalues and natural frequencies |
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11. |
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4. Multiple-Degree-of-Freedom Systems |
- Modal analysis |
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12. |
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4. Multiple-Degree-of-Freedom Systems |
- More than two degrees of freedom
- Systems with viscous damping |
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13. |
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4. Multiple-Degree-of-Freedom Systems |
- Modal analysis of the forced response
- Lagrange's equations |
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14. |
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6. Distributed-Parameter Systems |
- Vibration of a string or cable
- Modes and natural frequencies
- Vibration of rods and bars
- Torsional vibration |
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15. |
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6. Distributed-Parameter Systems |
- Bending vibration of a beam |
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