| THEORY & FORMULAE |
Engineering components that can be modelled as a thin rotating disc include the rotor of a turbine engine, saw blades, grinding wheels, and computer magnetic recording disks. A disk is usually considered thin if its thickness is less than 1/25 of its outer radius. Consider an homogeneous annular disk of uniform thicknesss and density, rotating about its own axis with a uniform angular velocity. The disk may be solid (ri=0) or have a central circular hole (ri>0) cut out. The resulting stresses and expansion of the disk are described by the following equations:
    
where
     σt = tangential stress variation within the material of the disc
     σr = stress variation in the radial direction
     ri = inside radius
     ro = ouside radius
     Δr = increase in radius
     E = modulus of elasticity of the material
     υ = Poisson's ratio of the material
     ρ = Density of the material
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