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A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode

Primary pressure standards in the atmospheric pressure range are often established using mercury manometers. Less frequently, controlled-clearance dead-weight testers in which one component (normally the piston) has been dimensionally measured have also been used. Recent advances in technology on tw...

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Autores principales: Jain, Kamlesh, Cen, Yueqin, Bowers, Walter J., Schmidt, James W.
Formato: Online Artículo Texto
Lenguaje:English
Publicado: [Gaithersburg, MD] : U.S. Dept. of Commerce, National Institute of Standards and Technology 2003
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4844523/
https://www.ncbi.nlm.nih.gov/pubmed/27413591
http://dx.doi.org/10.6028/jres.108.003
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author Jain, Kamlesh
Cen, Yueqin
Bowers, Walter J.
Schmidt, James W.
author_facet Jain, Kamlesh
Cen, Yueqin
Bowers, Walter J.
Schmidt, James W.
author_sort Jain, Kamlesh
collection PubMed
description Primary pressure standards in the atmospheric pressure range are often established using mercury manometers. Less frequently, controlled-clearance dead-weight testers in which one component (normally the piston) has been dimensionally measured have also been used. Recent advances in technology on two fronts i) the fabrication of large-diameter pistons and cylinders with good geometry; and ii) the ability to measure the dimensions of these components, have allowed some dead-weight testers at NIST to approach total relative uncertainties (k = 2) in dimensionally-derived effective areas near 5 × 10(−6). This paper describes a single piston/cylinder assembly (NIST-PG201WC/WC) that serves as both a primary gage in which both piston and cylinder are measured dimensionally and a controlled-clearance primary gage (employing the Heydemann-Welch method). Thus it allows some previous assumptions about the modeling of dead-weight testers to be checked. For the gage described in this paper the piston/cylinder clearance obtained from the two analyses have relative differences of 4 × 10(−6) to 7 × 10(−6) over the pressure range 35 kPa to 175 kPa. Some implications of these results will be discussed. From the dimensional characterizations and auxiliary measurements we have determined that the effective area for this gauge at 20 °C is: [Formula: see text] where P is the system pressure and P(J) is a control pressure. The estimated relative uncertainty in effective area is 8.2 × 10(−6) +1.4 × 10(−11) P/Pa (k = 2). The temperature coefficient for the area was measured and found to be (9.06 ± 0.04) × 10(−6)/K. Thus using the gage at a reference temperature of 23 °C yields an effective area: [Formula: see text] with almost no increase in the uncertainty over that at 20 °C.
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spelling pubmed-48445232016-07-13 A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode Jain, Kamlesh Cen, Yueqin Bowers, Walter J. Schmidt, James W. J Res Natl Inst Stand Technol Article Primary pressure standards in the atmospheric pressure range are often established using mercury manometers. Less frequently, controlled-clearance dead-weight testers in which one component (normally the piston) has been dimensionally measured have also been used. Recent advances in technology on two fronts i) the fabrication of large-diameter pistons and cylinders with good geometry; and ii) the ability to measure the dimensions of these components, have allowed some dead-weight testers at NIST to approach total relative uncertainties (k = 2) in dimensionally-derived effective areas near 5 × 10(−6). This paper describes a single piston/cylinder assembly (NIST-PG201WC/WC) that serves as both a primary gage in which both piston and cylinder are measured dimensionally and a controlled-clearance primary gage (employing the Heydemann-Welch method). Thus it allows some previous assumptions about the modeling of dead-weight testers to be checked. For the gage described in this paper the piston/cylinder clearance obtained from the two analyses have relative differences of 4 × 10(−6) to 7 × 10(−6) over the pressure range 35 kPa to 175 kPa. Some implications of these results will be discussed. From the dimensional characterizations and auxiliary measurements we have determined that the effective area for this gauge at 20 °C is: [Formula: see text] where P is the system pressure and P(J) is a control pressure. The estimated relative uncertainty in effective area is 8.2 × 10(−6) +1.4 × 10(−11) P/Pa (k = 2). The temperature coefficient for the area was measured and found to be (9.06 ± 0.04) × 10(−6)/K. Thus using the gage at a reference temperature of 23 °C yields an effective area: [Formula: see text] with almost no increase in the uncertainty over that at 20 °C. [Gaithersburg, MD] : U.S. Dept. of Commerce, National Institute of Standards and Technology 2003 2003-02-01 /pmc/articles/PMC4844523/ /pubmed/27413591 http://dx.doi.org/10.6028/jres.108.003 Text en https://creativecommons.org/publicdomain/zero/1.0/ The Journal of Research of the National Institute of Standards and Technology is a publication of the U.S. Government. The papers are in the public domain and are not subject to copyright in the United States. Articles from J Res may contain photographs or illustrations copyrighted by other commercial organizations or individuals that may not be used without obtaining prior approval from the holder of the copyright.
spellingShingle Article
Jain, Kamlesh
Cen, Yueqin
Bowers, Walter J.
Schmidt, James W.
A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title_full A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title_fullStr A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title_full_unstemmed A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title_short A Double-Primary Dead-Weight Tester for Pressures (35–175) kPa in Gage Mode
title_sort double-primary dead-weight tester for pressures (35–175) kpa in gage mode
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC4844523/
https://www.ncbi.nlm.nih.gov/pubmed/27413591
http://dx.doi.org/10.6028/jres.108.003
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