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Study for Temperature dependence of upper critical magnetic field in Uranium based heavy- Fermion Superconductor UT e2 in the theoretical aspect

Habtamu Anagaw Muluneh, Gebregziabher Kahsay, Tamiru Nigussie

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Abstract

Abstract This research focuses on the theoretical study of mathematical manipulation of upper critical magnetic field of superconducting Uranium ditelluride (\({UTe}_{2}\)). The main objective of this work is to show the temperature dependence of the upper critical magnetic field, GL-coherence length and GL-penetration depth of superconducting \({UTe}_{2}\) by using the Ginzburg-Landau (GL) phenomenological equation. By having mathematical relationship between the upper critical field (\({Hc}_{2}\)) along the three symmetric axes, the GL coherence length (\({\xi }_{GL}\)) and penetration depth (\({\lambda }_{GL}\)) with temperature. We plotted the result as a function of temperature that shows the dependence of upper critical magnetic field (\({Hc}_{2}\)) as well as coherence length and penetration depth with temperature (T) and our finding agrees with experimental observations.

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Abstract This research focuses on the theoretical study of mathematical manipulation of upper critical magnetic field of superconducting Uranium ditelluride (\({UTe}_{2}\)). The main objective of this work is to show the temperature dependence of the upper critical magnetic field, GL-coherence length and GL-penetration depth of superconducting \({UTe}_{2}\) by using the Ginzburg-Landau (GL) phenomenological equation. By having mathematical relationship between the upper critical field (\({Hc}_{2}\)) along the three symmetric axes, the GL coherence length (\({\xi }_{GL}\)) and penetration depth (\({\lambda }_{GL}\)) with temperature. We plotted the result as a function of temperature that shows the dependence of upper critical magnetic field (\({Hc}_{2}\)) as well as coherence length and penetration depth with temperature (T) and our finding agrees with experimental observations.

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Available abstract

Abstract This research focuses on the theoretical study of mathematical manipulation of upper critical magnetic field of superconducting Uranium ditelluride (\({UTe}_{2}\)). The main objective of this work is to show the temperature dependence of the upper critical magnetic field, GL-coherence length and GL-penetration depth of superconducting \({UTe}_{2}\) by using the Ginzburg-Landau (GL) phenomenological equation. By having mathematical relationship between the upper critical field (\({Hc}_{2}\)) along the three symmetric axes, the GL coherence length (\({\xi }_{GL}\)) and penetration depth (\({\lambda }_{GL}\)) with temperature. We plotted the result as a function of temperature that shows the dependence of upper critical magnetic field (\({Hc}_{2}\)) as well as coherence length and penetration depth with temperature (T) and our finding agrees with experimental observations.

Key concepts: London penetration depth, Coherence length, Penetration depth, Critical field, Superconductivity, Condensed matter physics, Magnetic field, Lambda

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