Shafts Shafts: A rotating Member.

Slides:



Advertisements
Similar presentations
Chapter 10: Stresses and Deformations in Cylinders
Advertisements

Mechanical Engineering Dept.
Shaft Equations: All of the following equations are general equations; you may need to use modifying factors such as: loading factors, pulsating power.
Remaining lectures Last lecture by Dr. Darpe: Wed, 3 rd Oct Lectures by Prof S R Kale 22 st Oct (Mon) 24 th Oct (Wed) and 31 st Oct (Wed) 11am – 11:55am.
Section VI Shaft Design.
Chapter Outline Shigley’s Mechanical Engineering Design.
Design of Shaft A shaft is a rotating member usually of circular cross-section (solid or hollow), which transmits power and rotational motion. Machine.
Methods of Attaching Components to a Shaft
Chapter Outline Shigley’s Mechanical Engineering Design.
Shafts and Axels Shaft is a rotating member and it provides axis of rotation for gears, pulley, flywheels, cranks, sprockets. Axels are non rotating member,
Chapter 18 Shafts and Axles Dr. A. Aziz Bazoune
Chapter 11 Keys, Couplings and SealsRJM 3/16/04 Chapter 11 - Keys, Couplings and Seals How attach power transmission components to shaft to prevent rotation.
Chapter 18 Shafts and Axles Dr. A. Aziz Bazoune
Lectures 7 and 8 Machine elements D.Sc Harri Eskelinen
Design of Machine Elements
Chapter 18 Shafts and Axles Dr. A. Aziz Bazoune
Screws, Fasteners, and the Design of Nonpermanent Joints
ENGR 220 Section Statically Indeterminate Torque-Loaded Members Same method of analysis as for axial loaded members Sum of the moments Compatibility.
Unit 3: Solid mechanics An Introduction to Mechanical Engineering: Part Two Solid mechanics Learning summary By the end of this chapter you should have.
Section VI Shaft Design.
Shafts & Keys  Shafts in general  Fatigue  Deflection  Keys  Critical Frequencies.
WELCOME IN SEM II. ASST. PROF. BHARAT CHAUDHARI DESIGN MANUFACTURING THERMAL.
Rolling Contact Bearing
Rolling element bearings A. Lozzi 09
1 ME 323 Final Lecture – April 2011 Additional Topics.
Keys ·        Keys connect functional parts of mechanisms and machines, allowing moving parts to transmit power or to locate parts relative to each other.
Problem-1 A section of commercial steel shafting 2.0 m long between bearings carries a 1000 N pulley at its midpoint, as shown in Figure. The pulley is.
Chapter 11 keys, coupling, and seals
9 Torsion.
Section XI Keys, Pins, & Splines.
Design of a Transmission Shaft
8 Principle Stresses Under a Given Loading. © 2002 The McGraw-Hill Companies, Inc. All rights reserved. MECHANICS OF MATERIALS ThirdEdition Beer Johnston.
Failure Criteria and stress concentration
Chapter 7 Fatigue Failure Resulting from Variable Loading
Ch 7 Shafts.
3 Torsion.
Machine Design I (MCE-C 203) Mechatronics Dept., Faculty of Engineering, Fayoum University Dr. Ahmed Salah Abou Taleb Lecturer, Mechanical Engineering.
3 Torsion.
High Speed Balancing in the Service Industry – Deformed Rotors
Chapter 11 - Keys, Couplings and Seals
Shafts and Shaft Components
11 Energy Methods.
Shafts and Shaft Components
11 Energy Methods.
Applications of Friction in Machines
Visit for more Learning Resources
STRENGTH OF MATERIALS UNIT – III Torsion.
Bearings.
UNIT III GEARS AND GEAR TRAINS
Design of a Transmission Shaft
Section VII Coupling Design.
Concept of Stress.
Mr P Mulholland AS Design and Technology St Joseph’s HS Crossmaglen
Mechanics of Solids I Energy Method.
THEORY OF MACHINE FRICTION CLUTCHES PREPARED BY:-
Bearings Rolling Contact Bearings – load is transferred through rolling elements such as balls, straight and tapered cylinders and spherical rollers. Journal.
Remaining lectures Last lecture by Dr. Darpe: Wed, 3rd Oct
3 Torsion.
MECHANICAL ENGINEERING
3 Torsion.
Automobile Engineering
11 Energy Methods.
MACHINE DESIGN & DRAWING (MDD)
Presentation on Machine drawing &design
3 Torsion.
High Speed Balancing in the Service Industry – Deformed Rotors
Bearing Use in Design.
Concept of Stress.
Chapter 15 Shafts Key Terms: shaft spacer bearing cap shaft shoulder
Yielding And Fracture Under Combine Stresses
Presentation transcript:

Shafts Shafts: A rotating Member. Usually has circular cross-section (solid or hollow) Transmits power and rotational motion Houses other components Components: Gears, Pulleys, Flywheels, Clutches – are mounted on shafts. Transmit power Attachment: via Press-fit, Tapered fits, keys, pins, set-screws, splines – for attaching machine elements to shafts Mounted on: Bearings (rolling contact, journal bearings) Couplings: Transmit power from driver shaft (motor) to driven machine (gear box, wheel)

Shaft Design For Stress Look for critical stress locations – Compare stresses at various locations Most of the times shafts are under combined loading – compute alternating and mid range components of von-Mises stress If axial stress is significant use Equations (6.55) and (6.56) from book For fatigue use modified Goodman criterion Always check for static yielding

Shaft Design For Stress Stress Concentration – Shafts have steps, grooves, shoulder relief etc., for mounting gears, bearings, … Challenge – Shaft diameter is not known apriori Way out: (Can start with the worst case scenario) Also for keyways: Table 7-1 for static stress concentration factors (select as starting values – 1st iteration) Shaft Deflection: Table 7-2 for maximum permissible deflection and slope Complete geometry of the shaft must be worked out for analysis Also check for failure of keys, pins, For key, pin sizes: Tables 7-5, 7-6, 7-7, 7-8

Shaft Vibration – Critical Speed When the shaft is of uniform diameter. For stepped shaft (segments of uniform diameter).

Influence Coefficient Forces act due to mounting of machine elements (gears, pulleys, etc.) For loads at multiple location – obtain influence coefficient matrix Load location 1 2 3 ... j Deflection location d11 d12 d13 d1j d21 d22 d23 d2j d31 d32 d33 d3j i di1 di2 di3 dij Also – From Reciprocity Theorem dij = dji (symmetric)

Influence Coefficient Displacement at locations due to forces of magnitude Fj This is an eigenvalue problem !!! The above has three eigenvalues The CRITICAL SPEEDS

Influence Coefficient From the characteristic equation can show To include shaft mass:

Additional Topics Miscellaneous shaft components: Section 7-7 Shaft limits, tolerances, and fits: Section 7-8