机械原理第六章动平衡.ppt
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1、第六章 机械的平衡Chapter 6.Balancing of Machinery 2021/9/2311.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
2、the components unbalanced inertia.2021/9/232The 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 mech
3、anisms 2021/9/233rigid rotorflexible rotormechanism(avi)2021/9/2341.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
4、causes an additional dynamic press(附加动压力)in the linkage.2021/9/2352.Geometric condition B/D 1/5BDm3m1m2m3m1m22021/9/2363.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,imbalance202
5、1/9/237F1F2F3m1m2m3r2r1r3 F1+F2+F3+FP =0FPmPSome counterweight质量点质量点(mp)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(质质径径积积)Conclusion:Requirement for static balance:m1 r1=
6、0 2021/9/238AddRemoveConclusion:A balance can be achieved by adding or removing a balance mass in the same plane.2021/9/239resolution: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=02021/9/2310B.Analytical method mx1 rx1+m
7、x2 rx2+mx3 rx3+mxP rxP=0 my1 ry1+my2 ry2+my3 ry3+myP ryP=0F1F2F3m1m2m3r2r1r3FPmP2021/9/2311EXAMPLEGiven:The system 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
8、.2021/9/2312Solution:1.Resolve the position vectors into xy components:R1=1.135m 1=113.4;R1x=-0.451,R1y=-1.042 R2=0.822m 2=48.8;R2x=+0.541,R2y=0.618Solve equations mbRbx=-m1R1x-m2R2x=-(1.2)(-0.451)-(1.8)(0.541)=-0.433 mbRby=-m1R1y-m2R2y=-(1.21.042)-(1.8)(0.618-2.363Solve equations2021/9/2313Solution
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