2006
DOI: 10.13182/nt06-a3764
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A Linear Stability Analysis for Natural-Circulation Loops Under Supercritical Conditions

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Cited by 40 publications
(6 citation statements)
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“…Note how the slope of the second half of the power flow curve becomes steeper at increased subcooling. These trends are all consistent with the published numerical work on supercritical loops [30]- [32]. As the temperature approaches the pseudo-critical point (33.1°C), there is a strong drop in the driving force, resulting in a lower flow rate.…”
Section: Resultssupporting
confidence: 89%
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“…Note how the slope of the second half of the power flow curve becomes steeper at increased subcooling. These trends are all consistent with the published numerical work on supercritical loops [30]- [32]. As the temperature approaches the pseudo-critical point (33.1°C), there is a strong drop in the driving force, resulting in a lower flow rate.…”
Section: Resultssupporting
confidence: 89%
“…As such the DR shows a maximum. Jain and Uddin [30] and Jain and Corradini [32] did not report this behavior, which could be because they only searched for the first transition by incrementing the power from a low value. This maximum behaviour was also found by Sharma et al [31] who studied a rectangular supercritical loop with water at 25 MPa.…”
Section: Linear Stabilitymentioning
confidence: 98%
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“…The heated section contains 120 axial nodes after verification of grid independency. Care has been taken to describe the fluid properties as accurately as possible because the location of the stability boundary is known to be very sensitive to any deviation from reality [20]. We therefore used cubic splines consisting of 30 nodes within the relevant enthalpy range.…”
Section: Numerical Validationmentioning
confidence: 99%
“…In 2004, Lomperski et al (2004) reported an early experimental study of supercritical CO 2 in a natural circulation loop but no flow instability was found during tests. Jain et al (2006) performed a linear stability analysis for a natural circulation loop with supercritical CO 2 . Results revealed that the stability threshold of natural circulation loops was a complex function of fluid properties and loop geometries, and was not strictly confined to the near-peak region of the steady state flow-power curve.…”
Section: Instability Studies Of Circulation Loop 23mentioning
confidence: 99%