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  1. 4 Νοε 2012 · The ASME code B31.3 recommends allowable tensile stress levels in pipe materials. maximum stress to be applied on a structural material; The equations used in B31.3 are. t = P D / (2 (S E + P Y) (1) where . t = thickness of pipe (in) P = internal pressure in pipe (psi) D = outside diameter of pipe (in) S = allowable tensile stress (psi)

  2. Calculate ASME B31.3 process piping hydrotest and pneumatic leak test pressure and hoop stress check. The test pressure should be 1.5 times the design pressure for hydrotest, or 1.1 times the design pressure for pneumatic test. An allowance should be made for the pipe design temperature.

  3. In the tensile test, at yield, σ1 = Sy (yield stress), σ2 = σ3 =0. So yielding in the component occurs when (B4.1) Equation (B4.1) has an unnecessary operation of dividing both sides by 2 before comparing them. For the sake of simplicity, a stress defined as 2 τmax and equal to σmax-σmin of the three principal stresses has been used for ...

  4. Step-4: Check if the test pressure as defined above would produce a nominal pressure stress or longitudinal stress in excess of the yield strength at test temperature or a pressure more than 1.5 times the component rating at test temperature. S=PD/2t

  5. Calculate pipeline specified minimum yield stress (SMYS) and specified minimum tensile stress (SMTS) from pipe stress tables. Select one of the stress table options (API, ASME or DNV). Use the Result Table option to display the results for the selected stress table.

  6. The emphasis is on the process of pressure testing, rather than pressure testing safety. To bridge the gap, this publication emphasizes safe work practices designed to help prevent worker injury during hydrostatic and pneumatic testing on steel and copper piping systems.

  7. Calculate allowable stress from temperature for copper alloy pipe and tube (ASME B31.3 Table A-1). The allowable stress values (S) are interpolated from table A-1 (low pressure piping). Use the Result Table option to display a table of allowable stress versus material type at the design temperature.

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