Contributions At The Dynamic Of Cam Gear
Motor-force, Resistant-force, Variable internal amortization, Differential equation, Valve rocker, Valve push rod, Valve lifter, Valve spring.
The paper “CONTRIBUTIONS AT THE DYNAMIC OF CAMS? presents an original method in determining a general, dynamic and differential equation for the motion of machines and mechanisms, particularized for the mechanisms with rotation cams and followers. This equation can be directly integrated by an original method presented in this paper. After integration the resulted mother equation may be solved immediately. One presents an original dynamic model with one degree of freedom, with variable internal amortization. One determines the resistant force reduced at the valve (4), the motor force reduced at the valve (5), and the coefficient of variable internal amortization (6). The reduced mass can be calculated with the form (8). The differential motion equation takes the exact form (31), and the approximate form (32). The equation (31) is preparing for its integration with the form (35, 36, 37). The (37) form can be directly integrated and one obtains the parental equation (38). The equation (38) can be arranged in forms (39, 40, 41). The mother equation (41) can be solved directly (42-45) , or more elegant with finished differences (48 and 49-50). See the paper from one of these websites:
Dynamics Research Dynamics Dynamics ROU
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Tags: atomic model, beam engine, cams and followers, degree of freedom, differential equation, differential motion, dynamic model, dynamics research, engine time, live journal, new aircraft, paper contributions, polytechnic university, push rod, reduced mass, research dynamics, university of bucharest, valve lifter, valve rocker, valve spring