| 課程大綱 Syllabus |
學生學習目標
Learning Objectives |
單元學習活動
Learning Activities |
學習成效評量
Evaluation |
備註
Notes |
序
No. | 單元主題
Unit topic |
內容綱要
Content summary |
| 1 | Fundamentals of Vibration |
1. Basic Concepts of Vibration
2. Importance of Vibration
3. Category of Vibration |
Concept of Vibrational Motion |
講授
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| 2 | Free Vibration of an Undamped Translational System |
Equivalent System and Related Element (Combined Spring, Combined Mass, Combined damping |
To realize the elements of the vibrational system. |
講授
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| 3 | One-dimensional Free Vibration of an Un-damped Translation System |
1.Derivation of the un-damped vibrational motion (Newton Method, Energy Conservation Method)
2.Simple Harmonic Motion without Viscous Damping |
principle, derivation, and application of a un-damped vibrational motion. |
講授
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| 4 | One-dimensional Free Vibration of a Damped Translation System |
1.Under-damped System
2. Critical-damped System
3.Over-damped System |
To realize the the principle, derivation, and application of a un-damped vibration motion, including under-damped condition, critical-damped condition, and over-damped condition. |
講授
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作業
平時考
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| 5 | Response of an Un-damped System Under Harmonic Force |
1. Total Response
2. Beating Phenomenon |
To understand the response of an un-damped system under harmonic force |
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| 6 | Response of a Damped System Under Harmonic Force |
1. Total Response
2. Damping Amplification Factor |
To understand the response of a damped system under harmonic force. |
講授
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| 7 | Response of a Damped System Under Rotating Unbalance |
1. Deflection of an Electric Motor due to Rotating Unbalance
2. Francis Water Turbine
3. Damping Measurement |
1.To understand the response of the motion under the unbalanced effect.
2. To understand the calculation of the damping coefficient |
講授
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作業
平時考
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| 8 | 期中考週 |
期中考週 |
期中考週 |
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期中考
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| 9 | Response of a Damped System Under the Harmonic Motion of the Base |
1. Force Transmitted
2. Relative Motion
3.Vibration Instrument |
1. To realize the response of the motion under base-excitation condition.
2. To understand the principle of the vibration instrument |
講授
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| 10 | Laplace Transform |
1. Step Function
2. Pulse Function
3. Impulse Function
4, Decreasing Function
5.Simple Harmonic Function
6. Decreasing Simple Harmonic Function |
To realize the application of Laplace Transform used in the external forces of step function, pulse function, impulse function simple harmonic function, etc. |
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| 11 | Response Under a Non-periodic Force of Irregular Form |
1. Derivation of the Steady-state Vibration
Under impulse force, and step force. |
To realize the response of the vibration system under a non-periodic force. |
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| 12 | Response Under a Non-periodic Force |
Derivation to an External forces of Pulse force and Slope force. |
To understand the response of the external forces using the pulse force and the slope force. |
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作業
平時考
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| 13 | Response Under a Periodic Force |
1. Steady-state Vibration |
To realize the response of vibration under a periodic force. |
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| 14 | 2-Degree Freedom of an Un-damped System |
1. Frequencies of Spring –Mass System
2. Initial Condition to Excite Specific Mode
3. Free-Vibration Response of a Two-Degree-of-Freedom System |
To understand the response of a 2-degree freedom of an un-damped system. |
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| 15 | 2-Degree Force-Vibration Analysis |
1.Steady-State Response of Spring-Mass System |
To realize the response of a 2-Degree Force-Vibration |
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作業
平時考
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| 16 | 期末考週 |
期末考週 |
期末考週 |
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期末考
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| 17 | An Application of the Convolution Integral used in the Analysis of the Vibration System. |
An example of vibration motion analysis using the Convolution Integral. |
To realize the application of the convolution integral used in the vibration
motion analysis. |
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| 18 | Vibration Reducer |
1. Derivation of the mathematical model of a vibration reducer. |
To realize the response of a vibration reducer adding in a vibrational
system. |
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