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清华大学:《机械原理》课程PPT教学课件(双语版)Chap 5 Gear Trains

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Chap. 5.1 Introduction Chap. 5.2 The fundamental law of gearing Chap. 5.3 Gear tooth nomenclature Chap.5.4 Condition for Correct Meshing Chap. 5.5 Contact Ratio Chap. 5.6 Interference and undercutting Chap. 5.7 Gear types and Application Chap. 5.8 Ordinary gear trains Chap.5.9 Epicyclic or planetary gear trains Chap. 5.10 Applications of gear train
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Chap 5 Gear Trains Chap 5.1 Introduction Chap. 5.2 The fundamental law of gearing Chap 5.3 Gear tooth nomenclature Chap. 5.4 Condition for Correct Meshing Chap 5.5 Contact Ratio Chap 5.6 Interference and undercutting Chap. 5. 7 Gear types and application Chap. 5. 8 Ordinary gear trains Chap 5.9 Epicyclic or planetary gear trains Chap 5.10 Applications of gear train

Chap.5 Gear Trains Chap.5.1 Introduction Chap.5.2 The fundamental law of gearing Chap.5.3 Gear tooth nomenclature Chap.5.4 Condition for Correct Meshing Chap.5.5 Contact Ratio Chap.5.6 Interference and undercutting Chap.5.7 Gear types and Application Chap.5.8 Ordinary gear trains Chap.5.9 Epicyclic or planetary gear trains Chap.5.10 Applications of gear train

Chap 5.1 Introduction Can you give some example the gearsets? Gears are machine elements that transmit motion by means of successively engaging teeth Gears may be classified according to the relative position of the axes of revolution. The axes may be 1. parallel 2. Intersecting 3. neither parallel nor intersecting

Chap.5.1 Introduction Can you give some example the gearsets? Gears are machine elements that transmit motion by means of successively engaging teeth. Gears may be classified according to the relative position of the axes of revolution. The axes may be 1. parallel 2. intersecting 3. neither parallel nor intersecting

Chap 5.1 Introduction(1) Gears for connecting parallel shafts 1. Spur gears external contact internal contact

Gears for connecting parallel shafts 1. Spur gears external contact internal contact Chap.5.1 Introduction(1)

Chap 5.1 Introduction(2) Gears for connecting parallel shafts 2.Paa∥e/he/ca/gea/s ∠A 3, Herringbone gears(or double-helical gears

2. Parallel helical gears 3. Herringbone gears (or double-helical gears) Gears for connecting parallel shafts Chap.5.1 Introduction(2)

Chap 5.1 Introduction(3) Gears for connecting parallel shafts 4. Rack and pinion(the rack is like a gear whose axis is at infinity. Nie

4. Rack and pinion (The rack is like a gear whose axis is at infinity.) Gears for connecting parallel shafts Chap.5.1 Introduction(3)

Chap 5.1 Introduction(4) Gears for connecting intersecting shafts 1. Straight bevel gears 2. Spiral bevel gears

Gears for connecting intersecting shafts 1. Straight bevel gears 2. Spiral bevel gears Chap.5.1 Introduction(4)

Chap 5.1 Introduction(5) Neither parallel nor intersecting shafts 1. Crossed-helical gears 4 2. Hypoid gears 3. Worm and worm gear

Neither parallel nor intersecting shafts 1. Crossed-helical gears 2. Hypoid gears 3. Worm and worm gear Chap.5.1 Introduction(5)

Chap. 5.2 The fundamental law of gearing 1. The Fundamental Law of Gearing 2. The involute tooth form 3. Pressure angle 4. Changing center Distance 5. Backlash

Chap.5.2 The fundamental law of gearing 1. The Fundamental Law of Gearing 2. The Involute Tooth Form 3. Pressure Angle 4. Changing Center Distance 5. Backlash

Chap, 5.2 The fundamental law of gearing(1) 1. The Fundamental Law of Gearing Tooth profile 1 drives tooth profile 2 by acting at the instantaneous contact point K. N,N, is the common normal of the two profiles velocities V, and v, at point K, along N, n, are equal in both magnitude and direction otherwise the two tooth profiles would separate from each other. ON O=O2N2 O2

Chap.5.2 The fundamental law of gearing(1) ▪ Tooth profile 1 drives tooth profile 2 by acting at the instantaneous contact point K. ▪ N1N2 is the common normal of the two profiles. ▪ velocities V1 and V2 at point K, along N1N2 are equal in both magnitude and direction. Otherwise the two tooth profiles would separate from each other. 1. The Fundamental Law of Gearing 1 1 1 2 2 2 O N  = O N 

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