Our technologies

Improving of hypoid gear drive
TCA for hypoid and spiral bevel gears
Worm gears
Worm face gear with tapered pinion
Ultra Globoid Gear (UGG)
Split torque involute gear drive
New discoveries in WN gear geometry
FEA for gear tooth

   
 
Our services

Gear design and manufacturing
Gear software development
Gear research
3-dimentional gear modeling
Reducing gear noise on automotive and aviation transmissions
Improving gear driving efficiency and reducing noise
Worm Face gear design and manufacturing software
Spiral Bevel Gear design and manufacturing software

   
 
Learn with us

Crown face gear. AutoLISP
Cut rack from spline. AutoLISP
Cut screw or worm. AutoLISP
3-dimentional gear modeling
Cut spline from rack. AutoLISP
Draw involute. AutoLISP
Rolling Enveloping. AutoLISP
Gear cutting by generation method. Can be used for any gear. Open GRIP
Globoid Pinion. AutoLISP
Hyperboloid Gear. AutoLISP
Gear shaping. AutoLISP
And many more...

   
 
   

Input data.
Number of teeth:
N
Diametral pitch:
DP
Helix angle on pitch diameter:
h
Normal pressure angle on pitch diameter:
An
Normal arc tooth thickness on pitch diameter:
Tn
Ball, pin or wire diameter:
D

Output data.
Transverse pressure angle:
Ad=arctan(tan(An)/cos(h))
Transverse circular tooth thickness on pitch diameter:
td=tn/cos(h))
Helix angle on base diameter:
H=arctan(tan(h)*cos(an))
Transverse pin diameter:
dD=D/cos(H))
Pitch diameter:
PD=N/(DP*cos(H))
Base diameter:
BD=PD*cos(Ad))
Involute function of Ad(rad):
InAd=tan(Ad)-Ad/180*pi
Involute function of Bd(rad):
In_Bd=td/PD+dD/BD+InAd-pi/N
Pressure angle to pin center Bd:
InBd=Tan(Bd)-Bd*pi/180
Diameter of pin centers:
CC=BD/cos(Bd)
Dimention over pins:
DO=CC+D (even); DO=cos(90/N)*CC+D (odd)
Pressure angle to point at tangency:
F=arctan(tan(Bd)-D*cos(H)/BD)
Radius to point of tangency:
RF=BD/2/cos(F)

For internal gear and splines cick here:

Literature:

Read more about the advanced gear technology in this book:

About Stepan Lunin.