Ball gear fluted disc mechanism
A technology of spherical gears and spherical gears, which is applied in the direction of belts/chains/gears, mechanical equipment, components with teeth, etc., can solve the problems of non-interchangeability, etc., and achieve compact structure, high degree of coincidence, and continuous meshing transmission Effect
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specific Embodiment approach 1
[0026] Specific implementation mode 1. Combination Figure 1 to Figure 3 Describe this embodiment, a ball gear chainring mechanism, to solve the problem of the continuity of the meshing of ball gear chainrings and the demand for ball gear chainring pairs in domestic emerging fields. The spherical gear chainring structure proposed in this embodiment can realize three degrees of freedom of yaw, pitch and rotation.
[0027] Figure 1-3 As shown, a ball gear chainring mechanism provided by the present invention includes an involute convex spherical gear 1 and an involute convex tooth plate 3 that is completely meshed with it. The involute convex spherical gear 1 is a hemisphere, and It can be divided into convex spherical gear and concave spherical gear. The teeth on the spherical gear are all composed of plane involute annular tooth surfaces and spherical involute arc tooth surfaces, and the tooth surfaces are staggered to form tooth slots. The involute tooth disc 3 is a cylin...
specific Embodiment approach 2
[0029] Specific implementation mode 2. This implementation mode is an embodiment of a ball gear chainring mechanism described in specific implementation mode 1:
[0030] The known spherical gear data is: pitch radius r 1 =50, base sphere radius r b =23.5, ring gear parameters are: modulus m=2, number of teeth Z 1 =25, graduation circle pressure angle α=20°. The parameter of the arc tooth is: the number of teeth Z 2 =12, graduated circle pressure angle α s = 20°.
[0031] At this time, the tooth disc data can be calculated:
[0032] The tooth surface of the ring tooth is a plane, the involute of the plane is a straight line, and the tooth thickness of the pitch circle is equal to the tooth pitch, and the size is π.
[0033] arc pitch cone angle by sin b = sinγ p *cosα s Calculate its base cone angle as γ b =70°, through
[0034] Calculate the spherical involute polar angle ψ. Finally, the spherical gear arc tooth surface equation is used:
[0035] Spherical inv...
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