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Improving the Characteristics of Gear Pumps: Part B — Pressure

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The main objective of this paper is to study the effect of gear geometry on the oil pressure of gear pumps. We have used gears of circular-arc tooth profile as gear pumps and have compared between these types of gearing and spur, helical gear pumps according to pressure. The chosen module change from 2 to 16 mm, number of teeth change from 8 to 20 teeth, pressure angle change from 10 to 30 deg, face width change from 20 to 120 mm, correction factor change from −1 to 1, helix angle change from 5 to 30 deg and radii of curvatures equal 1.4, 1.5, 2, 2.5, 2.75, and 3m are considered. The authors deduced that the tooth rack profile with radius or curvature equal 2.5, 2.75, 3m for all- addendum circular arc tooth and convex-concave tooth profile, and derived equations of pressure difference for spur, helical, and circular- are gear pumps. Computer program has been prepared to calculate the pressure from the derived formulae with all variables for different types of gear pumps. Curves showing the change of pressure with module, number of teeth, pressure angle, face width, correction factor, helix angle, and radius of curvature are presented. The results show that: 1) Pressure increases with increasing helix angle. 2) Pressure decreases with increasing face width, number of teeth, positive correction factor, module, pressure angle and radius of curvature of the tooth. 3) The all- addendum circular-arc gears generates pressure higher than helical, convex-concave and spur gear pumps. 4) A curve fitting is done for all variables with pressure and the following formulae derived for the pressure: P=A3b−0.943z−1.175m−2.1β0.175e−0.61xe−0.0048αP=A4b−1z−1.34m−2β0.119ρ1−0.393 These formulae represent simple tool for the designer to calculate the pressure of involute and circular arc gear pumps.
Title: Improving the Characteristics of Gear Pumps: Part B — Pressure
Description:
The main objective of this paper is to study the effect of gear geometry on the oil pressure of gear pumps.
We have used gears of circular-arc tooth profile as gear pumps and have compared between these types of gearing and spur, helical gear pumps according to pressure.
The chosen module change from 2 to 16 mm, number of teeth change from 8 to 20 teeth, pressure angle change from 10 to 30 deg, face width change from 20 to 120 mm, correction factor change from −1 to 1, helix angle change from 5 to 30 deg and radii of curvatures equal 1.
4, 1.
5, 2, 2.
5, 2.
75, and 3m are considered.
The authors deduced that the tooth rack profile with radius or curvature equal 2.
5, 2.
75, 3m for all- addendum circular arc tooth and convex-concave tooth profile, and derived equations of pressure difference for spur, helical, and circular- are gear pumps.
Computer program has been prepared to calculate the pressure from the derived formulae with all variables for different types of gear pumps.
Curves showing the change of pressure with module, number of teeth, pressure angle, face width, correction factor, helix angle, and radius of curvature are presented.
The results show that: 1) Pressure increases with increasing helix angle.
2) Pressure decreases with increasing face width, number of teeth, positive correction factor, module, pressure angle and radius of curvature of the tooth.
3) The all- addendum circular-arc gears generates pressure higher than helical, convex-concave and spur gear pumps.
4) A curve fitting is done for all variables with pressure and the following formulae derived for the pressure: P=A3b−0.
943z−1.
175m−2.
1β0.
175e−0.
61xe−0.
0048αP=A4b−1z−1.
34m−2β0.
119ρ1−0.
393 These formulae represent simple tool for the designer to calculate the pressure of involute and circular arc gear pumps.

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