2022
DOI: 10.1016/j.egyr.2022.05.214
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Numerical model of PCM heat exchange based on dynamic boundary

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Cited by 2 publications
(1 citation statement)
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“…To do so, an inverse relation for the phase fraction-temperature (and/or enthalpytemperature) relation would be needed. Examples can be found in literature, however, they are restricted to specific phase transition ansatz functions (and curve shapes): Huang et al (2022) derives an analytic form of the inverse curve scale model parametrized with piecewise linear phase transition functions (the generic uniform distribution ansatz function in slPCMlib). Takacs et al (2008) derives an inverse magnetic hysteresis model considering hyperbolic ansatz functions.…”
Section: Heat Transfer In Pcmmentioning
confidence: 99%
“…To do so, an inverse relation for the phase fraction-temperature (and/or enthalpytemperature) relation would be needed. Examples can be found in literature, however, they are restricted to specific phase transition ansatz functions (and curve shapes): Huang et al (2022) derives an analytic form of the inverse curve scale model parametrized with piecewise linear phase transition functions (the generic uniform distribution ansatz function in slPCMlib). Takacs et al (2008) derives an inverse magnetic hysteresis model considering hyperbolic ansatz functions.…”
Section: Heat Transfer In Pcmmentioning
confidence: 99%