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three point flexural test : ウィキペディア英語版
three point flexural test

The three point bending flexural test provides values for the modulus of elasticity
in bending
E_f, flexural stress \sigma_f, flexural strain \epsilon_f and the flexural stress-strain response of the material. The main advantage of a three point flexural test is the ease of the specimen preparation and testing. However, this method has also some disadvantages: the results of the testing method are sensitive to specimen and loading geometry and strain rate.
== Testing method ==
The test method for conducting the test usually involves a specified test fixture on a universal testing machine. Details of the test preparation, conditioning, and conduct affect the test results. The sample is placed on two supporting pins a set distance apart and a third loading pin is lowered from above at a constant rate until sample failure.
Calculation of the flexural stress \sigma_f
:\sigma_f = \frac for a rectangular cross section
:\sigma_f = \frac for a circular cross section
Calculation of the flexural strain \epsilon_f
:\epsilon_f = \frac
Calculation of flexural modulus E_f
:E_f = \frac
in these formulas the following parameters are used:
* \sigma_f = Stress in outer fibers at midpoint, (MPa)
* \epsilon_f = Strain in the outer surface, (mm/mm)
* E_f = flexural Modulus of elasticity,(MPa)
* F = load at a given point on the load deflection curve, (N)
* L = Support span, (mm)
* b = Width of test beam, (mm)
* d = Depth of tested beam, (mm)
* D = maximum deflection of the center of the beam, (mm)
* m = The gradient (i.e., slope) of the initial straight-line portion of the load deflection
curve,(P/D), (N/mm)
* R = The radius of the beam, (mm)

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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