High Temperature Tube Burst Test Apparatus

A testing apparatus is described that enables both single and double-ended tubular members to be tested under pressure and at elevated temperatures. For double-ended tubular members, the apparatus comprises first and second pressure seals at either end of the tubular member under test, both seals including annular compliant members that bear upon the internal surface of the tubular member. A heater is positioned within the tubular member and one of the pressure seals has an orifice through which the heater is connected to a power source. Pressurization occurs through an orifice in the other pressure seal and cooling apparatus surrounds the first and second ends of the tubular member to cool the pressure seals, thereby enabling the annular compliant members to retain their compliancy when the tubular member is heated to test temperature. For single-ended tubular members, a single pressure seal is used having pathways for both electrical and pressurization connections to the interior of the tubular member.

[1]  W. Weibull A Statistical Distribution Function of Wide Applicability , 1951 .

[2]  D. E. Roberts,et al.  Damage‐Enhanced Creep in a Siliconized Silicon Carbide: Phenomenology , 1988 .

[3]  R. Srinivasan,et al.  An approach to the construction of parametric confidence bands on cumulative distribution functions , 1972 .

[4]  S. Wiederhorn,et al.  Damage‐Enhanced Creep in a Siliconized Silicon Carbide: Mechanics of Deformation , 1988 .

[5]  Jacques Lamon,et al.  Statistical Approaches to Failure for Ceramic Reliability Assessment , 1988 .

[6]  J. G. Crose,et al.  A Statistical Theory for the Fracture of Brittle Structures Subjected to Nonuniform Polyaxial Stresses , 1974 .

[7]  William Prager,et al.  Theory of Thermal Stresses , 1960 .

[8]  Anthony G. Evans,et al.  Statistical Analysis of Bending Strengths for Brittle Solids: A Multiaxial Fracture Problem , 1983 .

[9]  H. L. Heinisch,et al.  Weakest Link Theory Reformulated for Arbitrary Fracture Criterion , 1978 .

[10]  Osama M. Jadaan,et al.  Prediction of the Strength of Ceramic Tubular Components: Part II—Experimental Verification , 1991 .

[11]  R. M. Wharton,et al.  Confidence Bands for the Weibull Distribution , 1975 .

[12]  S. Batdorf,et al.  Fundamentals of the Statistical Theory of Fracture , 1978 .

[13]  R. E. Tressler,et al.  Effect of Creep Damage on the Tensile Creep Behavior of a Siliconized Silicon Carbide , 1989 .

[14]  Anthony G. Evans,et al.  A General Approach for the Statistical Analysis of Multiaxial Fracture , 1978 .