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Technical Manual for Ribbed Belt Drives

Technical Manual for Ribbed Belt Drives

Technical Manual for Ribbed Belt Drives

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Design HintsDetermining the Axial Force / Shaft Loading under Dynamic ConditionsIn order to prevent premature bearing failure, shaft fracture or overengineered bearings and shafts, it is recommended that thedynamic axial <strong>for</strong>ce be calculated exactly. This is the only way todetermine the stresses to which these components are exposed inthe prime mover and driven machines.In the case of two pulley drives, the driver and driven shafts orbearings are subject to the same dynamic axial <strong>for</strong>ce, but inopposite directions.When tension or guide pulleys are incorporated, the magnitudeand direction of the axial <strong>for</strong>ce are almost always different on eachpulley. If the magnitude and direction of the dynamic axial <strong>for</strong>ceis to be determined, a graphical solution using the <strong>for</strong>ce parallelogram<strong>for</strong> the dynamic <strong>for</strong>ces in the tight side S 1 and slack side S 2is recommended.If only the magnitude of the dynamic axial <strong>for</strong>ce is to be determined,this can be achieved using the <strong>for</strong>mula <strong>for</strong> S adyn . Both methodsare illustrated by the following example:Details of the calculation example given on pages 15 to 17.P B = 23.4 kW c 1 = 1.0v = 16.6 m/s β = 175°Dynamic tight side tensionS 1 ≈ 1030 · PBc 1 · vS 1 ≈1030 · 23.41.0 · 16.6≈ 1452 NDynamic slack side tensionS 2 ≈ 1000 · (1.03 – c1 ) · P Bc 1 · vS 2 ≈1000 · (1.03 – 1.0) · 23.4≈ 42 N1.0 · 16.6A) Solution using the Formula <strong>for</strong> S adynDynamic axial <strong>for</strong>ceS a dyn ≈S 12+ S 22– 2 S 1 · S 2 · cosβS a dyn ≈ 1452 2 + 42 2 – 2 · 1452 · 42 · (– 0.99619) ≈ 1494 NB) Graphical Solutiond e1d e245

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