280 likes | 783 Views
Chapters Objectives. Up on completion of this chapter, the student will be able toExplain the need for kinematic analysis of mechanism.Define the basic components that comprise a mechanism.Draw the kinematic diagram from a view of a complex mechanism.Compute the number of degrees of freedom of a
E N D
1. MECN 4110 Mechanisms DesignFall - 2010Lecture 01
INTRODUCTION TO
MECHANISM AND KINEMATICS
2. Chapters Objectives Up on completion of this chapter, the student will be able to
Explain the need for kinematic analysis of mechanism.
Define the basic components that comprise a mechanism.
Draw the kinematic diagram from a view of a complex mechanism.
Compute the number of degrees of freedom of a mechanism.
Identify a four bar mechanism and classify it according to its possible motion.
Identify a slider crank mechanism.
3. 1.1 ANALYSIS AND SYSTHESIS
4. 1.2 DESIGN PROCESS
5. 1.3 THE ENGINEERING REPORT LAB REPORT GUIDE
Title Page of Lab Report (2)
Table of Contents (3)
Abstract (5)
Objectives and Introduction (15)
Theory (15)
Result and Discussion (35)
Conclusions (15)
References (10)
6. 1.4 UNITS There are several systems of units used in engineering. The most common in the United States are:
The U.S. foot-pound-second (fps) system,
The U.S. inch-pound-second (ips) system, and
The System International (SI)
7. 1.4 UNITS
8. 1.5 THE SCIENCE OF MECHANICS
9. 1.5 THE SCIENCE OF MECHANICS
10. 1.5 THE SCIENCE OF MECHANICS
11. 1.5 THE SCIENCE OF MECHANICS
12. 1.6 DEGREE OF FREEDOM (DOF) OR MOBILITY A mechanical systems mobility (M) can be classified according to the number of degrees of freedom (DOF) that it possesses. The systems DOF is equal to the number of independent parameters (measurements) that are needed uniquely define its position in space and at any instant of time.
This system of the pencil in the plane has three DOF
The pencil in the this example represents a rigid body, or link, which for purposes of kinematics analysis we will assume to be incapable of deformation.
13. 1.6 DEGREE OF FREEDOM (DOF) OR MOBILITY
14. 1.7 TYPES OF MOTION Pure rotation
Pure translation
Complex motion, which is a simultaneous combination of rotation and translation
15. 1.7 LINKS, JONTS AND KINEMATIC CHAINS A link is an rigid body that possesses at least two nodes that are points for attachment to other links
16. 1.7 LINKS, JONTS AND KINEMATIC CHAINS A joint is an connection between two or more links (at their nodes), which allows some motion, or potential motion, between the connected links. Joints (also called kinematic pairs) can be classified in several ways:
17. 1.8 JOINT PAIRS: THE SIX LOWER PAIRS
18. 1.8 JOINT PAIRS: VARIOUS PAIRS
19. 1.8 JOINT PAIRS: VARIOUS PAIRS
20. 1.9 SOME DEFINITIONS CRANK: Link that makes a complete revolution and is pivoted to ground.
ROCKET: Link that has oscillatory (back and forth) rotation and is pivoted to ground.
COUPLER (or connecting rod): Link that has complex motion and is not pivoted to ground.
GROUND: defined as any link or links that are fixed (nonmoving) with respect to the reference frame.
21. 1.10 DETERMINING DEGREE OF FREEDOM OR MOBILITY Number or inputs that need to be provided in order o create a predictable output.
Number of independent coordinates required to define its position
Degree of Freedom (Mobility) in Planar Mechanisms
Grueblers equation
22. 1.10 DETERMINING DEGREE OF FREEDOM OR MOBILITY Kutzbatchs modification of Grueblers equation
23. 1.10 DETERMINING DEGREE OF FREEDOM OR MOBILITY
24. 1.10 DETERMINING DEGREE OF FREEDOM OR MOBILITY
25. 1.11 MECHANISMS AND STRUCTURES If the DOF is positive, it will be a mechanism, and the links will have relative motion. If the DOF is exactly zero, then it will be a structure, and no motion is possible. If the DOF is negative, then it is a preloaded structure, which means that no motion is possible and some stresses may also be present at the time of assembly.
26. 1.12 EXAMPLES
27. 1.12 EXAMPLES
28. 1.12 EXAMPLES