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Solid Waste Minimization Team Charter Purpose Statement and Team Objectives: The mission of the team is to reduce solid waste emissions by 7 percent versus 2006 generation without added expenses. The team is committed to working effectively together by monitoring process effectiveness, following through on commitments, and helping one another learn. The mission will be accomplished with the following objectives: To complete the 14-step assessment process for the company by 31 March. To prepare first draft proposals, and present to CEO by 15 April. To refine proposals, and present to regional management meeting on 25 April. To present the final plan to the CEO by 15 May.

An approximate value of the fundamental natural frequency of any complex mechanical system can be obtained by reducing it to a single-degree-of-freedom system. For example, a shaft supporting several disks (wheels) can be reduced to a single-degree-of-freedom system by lumping the masses of all the disks at the center and obtaining the equivalent stiffness of the shaft by using simple flexure theory.

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31.2.2 Torsional Systems Rotating shafts transmitting torque will experience torsional vibrations if the torque is nonuniform, as in the case of an automobile crankshaft. In rotating shafts involving gears, the transmitted torque will fluctuate because of gear-mounting errors or tooth profile errors, which will result in torsional vibration of the geared shafts. A single-degree-of-freedom torsional system is shown in Fig. 31.6. It has a massless shaft of torsional stiffness k, a damper with damping coefficient c, and a disk with polar mass moment of inertia J. The torsional stiffness is defined as the resisting torque of the shaft per unit of angular twist, and the damping coefficient is the resisting torque of the damper per unit of angular velocity. Either the damping can be externally applied, or it can be inherent structural damping. The equation of motion of the system in torsion is given J + c + k = 0 (31.24)

5. The application will prompt you for a comment. Take the time to indicate what changes you made. This will be incredibly helpful if some detective work is required later.

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

Team Composition and Roles The team will be made up of representatives from each functional area in the plant including management and craft employees. This range of skills and knowledge will enable the team to understand the issues relating to individual countries, as well as developing solutions to the problems outstanding. Jack Smith will take the role of team leader. In this role he is responsible for: Ensuring this team charter is abided by; Managing the day-to-day operations of the team and the team s deliverables; Managing the budget; Providing support and assistance to individual team members; and Providing status reports to the CEO on a weekly basis.

6. Click OK. Visual InterDev will save the changes in Visual SourceSafe and lock the stored procedure. The stored procedure is now ready to be checked out by another member of the development team, or for implementation as part of a cohesive version.

Equation (31.24) is in the same form as Eq. (31.1), except that the former deals with moments whereas the latter deals with forces. The solution of Eq. (31.24) will be of the same form as that of Eq. (31.1), except that J replaces m and k and c refer to torsional stiffness and torsional damping coefficient.

31.2.3 Forced Vibration System Excited at the Mass. A vibrating system with a sinusoidal force acting on the mass is shown in Fig. 31.7. The equation of motion is m + cx + kx = F0 sin t x (31.25)

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