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The primary loading regimes include
The effect of the loading on the component is significantly affected by the mode of application of the loading e.g.
The internal forces within materials are generally averaged as stresses which are dimensioned as Force /unit area. Stress = σ = Force(N) / Area (m2 ) The resulting deformations are identified as strains. Strains can linear, shear or volumetric. Linear strains are dimensioned as deflection/original length, volumetric strains are measured as change in volume/original volume, engineering shear strains are measured as linear movement on one plane (x,y, or z direction)relative to another plane divided normal distance between the planesLinear Strain = εx = dx(m) / L (m)
Component performance in withstanding Force Normally a component or assembly of components is engineered to behave in a predictable way when subject to a force within the design range.
It is important to note that components normally fail to operate normally because the strength of the component has been reduced as a result of one of the following
Most engineering materials are provided with strength specifications resulting from tests completed under strictly controlled conditions in laboratories. The most important of these tests is the simple uniaxial tensile test. This provides information on the proof strength, the yield stength, the ultimate strength and the elongation. Penetration hardness tests ( Brinnel, Vickers, Rockwell ) provide information on the surface hardness and also provide indirect indications of the material strength properties. Strain gauges are used for determining the strains of components under load. Stress / Strain Relationship The ratio of direct stress to direct strain is called Young's Modulus Youngs Modulus = E = σ / εx The ratio of shear stress to shear strain is called the shear modulusShear Modulus = G = τ / εs The ratio of hydrostatic pressure to volumetric strain is called the bulk modulusBulk Modulus = K = p / εv |
Links to Machine Loading
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Last Updated 08/04/2006