“…The influence of the pressure angles and other geometric parameters of asymmetric teeth on the gear drive quality is examined by Brecher et al [12] and Kumar et al [13]. Many publications examine the determination of bending stresses [14][15][16] by asymmetric teeth and dynamic analysis [17] of gear drives of asymmetric geometry. Nomenclature c 1 , c 2 bottom clearance (mm) g 1 , g 2 depth of rack-cutter fillet for driving side profile (mm) g 1 min , g 2 min minimum depth of rack-cutter fillet for driving side profile (mm) g 1 ,g 2 depth of rack-cutter fillet for coast side profile (mm) h total tooth depth of rack-cutter (mm) h a addendum of basic rack tooth (mm) h l common depth (mm) h p1 , h p2 pitch point depth (mm) m module (mm) p nominal pitch of the rack-cutter (mm) p b base pitch (mm) r 1 , r 2 reference circle radius (mm) r a1 , r a2 addendum circle radius (mm) r b1 , r b2 base circle radius for driving side profile (mm) r b1 , r b2 base circle radius for coast side profile (mm) r f1 , r f2 root circle radius (mm) r w1 , r w2 pitch circle radius (mm) s 1 , s 2 tooth thickness at reference circle (mm) s 01 , s 02 tooth thickness at datum line of rack-cutter (mm) s a1 , s a2 tooth thickness at addendum circle (mm) s a0 tooth thickness at tip line of rack-cutter (mm) s g1 , s g2 tooth thickness at fillet line of rack-cutter (mm) s w1 , s w2 tooth thickness at pitch circle (mm) u tooth ratio X 1 , X 2 radial shift of the rack-cutter (mm) x 1 , x 2 radial (addendum) modification coefficient X τ1 , X τ2 tangential profile shift of the rack-cutter (mm) x τ1 , x τ2 tangential modification coefficient x τΔ1 equilibrium tangential modification coefficient in pinion z 1 , z 2 number of teeth of the pinion (1) and the gear (2) α profile angle of the rack-cuter for driving side teeth (deg) α^profile angle of the rack-cuter for coast side teeth (deg) α w pressure angle of the gearing for driving side profiles (deg) α ŵ pressure angle of the gearing for coast side profiles (deg) α a1 , α a2 pressure angle at addendum circle radius for drive side profile (deg) α a1 , α a2 pressure angle at addendum circle radius for coast side profile (deg) ε α contact ratio for driving side profiles ε α contact ratio for coast side profiles ε pw gear drives potential ρ fillet radius of the rack-cutter for driving side profile (mm) ρ^fillet radius of the rack-cutter for coast side profile (mm) By using the traditional principle for defining the geometry of gears by a rack-cutter, a generalized model has been developed by Alipiev and Antonov [18][19][20] for the geometrical calculation of involute gear drives with symmetric and asymmetric teeth.…”