机械原理第六章动平衡.pptx
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1、第六章 机械的平衡Chapter 6.Balancing of Machinery 1.Purposes6-1 IntroductionDynamic press in kinematic pairFriction and inner stress in linkefficiency and life-spanInertia force(torque)Compelled oscillation The purpose of mechanical balancing is to clear up or decrease the bad effect by balancing the compon
2、ents unbalanced inertia.The balance of component rotating about a fixed axis Rotor(转子转子):Parts constrained to rotate about a fixed axis.2.Contents (1)Balancing of rigid rotor刚性转子的平衡 static balancing(静平衡)dynamic balancing(动平衡)(2)Balancing of flexible rotor绕性转子的平衡 Balancing of mechanisms rigid rotorfl
3、exible rotormechanism(avi)1.Phenomena of static imbalance 6-2 Calculation for static balancing of a rigid rotor If mass center of rotor doesnt coincide with the axis of rotation,their eccentric mass will lead to centrifugal inertia force(离心力)when rotating,and causes an additional dynamic press(附加动压力
4、)in the linkage.2.Geometric condition B/D 1/5BDm3m1m2m3m1m23.Theory of static balancingF1F2F3m1m2m3r2r1r3centrifugal forces(离心力)离心力)of the unbalanced masses(偏心质量):(偏心质量):F1=m1 r1w w2F2=m2 r2w w2F3=m3 r3w w2If,F1+F2+F3 0FPmPThen,imbalanceF1F2F3m1m2m3r2r1r3 F1+F2+F3+FP =0FPmPSome counterweight质量点质量点(m
5、p)can be added to the rotor to balance its centrifugal force.To balance:Fp=mp rpw w2m1 r1w w2+m2 r2w w2+m3 r3w w2+mP rPw w2=0m1 r1+m2 r2+m3 r3+mP rP=0miri-mass-radius product(质径径积)Conclusion:Requirement for static balance:m1 r1=0 AddRemoveConclusion:A balance can be achieved by adding or removing a
6、balance mass in the same plane.resolution:A.Graphical methodF1F2F3m1m2m3r2r1r3FPmPWPW1W2W3Scale(比例尺比例尺):W=(kgm/mm)miriWiWi=mirim1 r1w w2+m2 r2w w2+m3 r3w w2+mP rPw w2=0B.Analytical method mx1 rx1+mx2 rx2+mx3 rx3+mxP rxP=0 my1 ry1+my2 ry2+my3 ry3+myP ryP=0F1F2F3m1m2m3r2r1r3FPmPEXAMPLEGiven:The system
7、 shown in FIG has the following data:m1=1.2kg R1=1.135m 1=113.4 m2=1.8kg R2=0.822m 2=48.8 Find:The mass-radius production and its angular location needed to statically balance the system.Solution:1.Resolve the position vectors into xy components:R1=1.135m 1=113.4;R1x=-0.451,R1y=-1.0421.R2=0.822m 2=4
8、8.8;R2x=+0.541,R2y=0.618Solve equations mbRbx=-m1R1x-m2R2x=-(1.2)(-0.451)-(1.8)(0.541)=-0.4331.mbRby=-m1R1y-m2R2y=-(1.21.042)-(1.8)(0.618-2.363Solve equationsSolution:4.The mass-radius product can be obtained with a variety of shapes.When Rb=0.806m at required angle of 259.6,the mass for this counte
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