MITCalc - Worm Gear v.1.14 MITCalc - Worm Gear is an application that can help you with the geometric design and strength check of worm gears. The application is developed in MS Excel, is multi-language and supports Imperial and Metric units. This calculator generates Python script that instantly generates the outlines of two gears to be mounted on non-parallel, non-intersecting shafts. These gears are known as screw gears, and also crossed helical gears. The angle between screw gear axes is usually 90°, but it can be any number between 0° and 90°. Worm Gear Calculator software, free downloads and reviews at WinSite. Free Worm Gear Calculator Shareware and Freeware. Worm Gear Box Design Tutorial –Pitch Diameter of Worm Gear and Other Gear Design Calculation using AGMA Formulae Machine and Mechanism Design / By Suvo / Mechanical Engineering A worm gear box must contain a worm and a mating gear (helical gear) and normally the axis of the worm is perpendicular to the axis of the gear.
What is a gear calculator? The gear calculator is a comprehensive software which, after inputting various parameters related to gear calculations, computes on-line automatically gear sizes, strengths, working forces, tooth forms, backlash conversions, etc. Gear size calculator $. Gears & Sprockets Plastic Model Gears; Steel Model Gears; Industrial Grade Gears; Gear Racks; Sprockets & Chain. Worm and WormGear Design Equations and Calculator. Related Resources: gears. The axialpitch of the worm is equal to the circular pitch of the gear in the central plane; and 3) Only one set of change gears or one master lead cam is required for a given lead, regardless oflead angle, on commonly-used worm-producing equipment.
Input Parameters
Teeth type - common or spiral
Gear ratio and tooth numbers
Pressure angle (the angle of tool profile) α
Module m (With ANSI - English units, enter tooth pitch p = π m)
Unit addendum ha*
Unit clearance c*
Unit dedendum fillet rf*
Face widths b1, b2
Unit worm gear correction x
Worm size can be specified using the:
Auxiliary Geometric Calculations |
Calculated parameters
Common gearing ZN
Axial module | mn = m |
Normal module | mx = mn cos γ |
Axial pressure angle | αx = a |
Normal pressure angle | αn = arctg (tg α cos γ) |
Helix/lead angle | γ = arcsin z1/q |
Spiral gearing ZA
Axial module | mn = mx / cos γ |
Normal module | mx = m |
Axial pressure angle | αn = arctg (tg α cos γ) |
Normal pressure angle | αx = α |
Helix/lead angle | γ = arctan z1/q |
Normal tooth pitch
Axial tooth pitch
px = πx |
Basic tooth pitch
Lead
pz = z1 px |
Virtual/alternate number of teeth
Helix angle at basic cylinder
sin γb = sin γ cos αn |
Worm pitch cylinder diameter
Worm gear pitch circle diameter
d2 = z2 mx |
Worm outside cylinder diameter
Worm gear outside circle diameter
da2 = d2 + 2m (ha* + x) |
Worm root cylinder diameter
Worm gear root circle diameter
df2 = d2 - 2m (ha* + c* - x) |
Worm rolling(work) circle diameter
Worm gear rolling(work) circle diameter
dw2 = d2 |
Worm gear root circle diameter
Center distance
Chamfer angle of worm gear rim
Worm tooth thickness in normal plane
Worm gear tooth thickness in normal plane
Worm tooth thickness in axis plane
sx1 = s1 / cos γ |
Worm gear tooth thickness in axis plane
Work face width
bw = min (b1, b2) |
Contact ratio
εγ = εα + εβ
where:
Minimum worm gear tooth correction
where:
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c = 0.3 | for α = 20 degrees |
c = 0.2 | for α = 15 degrees |