BEGIN:VCALENDAR
VERSION:2.0
PRODID:-//linuxsoftware.nz//NONSGML Joyous v1.4//EN
BEGIN:VEVENT
SUMMARY:Transport thought a critical magnetic quantum dot away from equili
 brium
DTSTART:20260407T123000Z
DTEND:20260407T140000Z
DTSTAMP:20260806T021102Z
UID:e627aa78-cb76-4d60-96b9-6f7367313ee2
SEQUENCE:2
CREATED:20260327T095502Z
DESCRIPTION:LINK(+)In this thesis\, we investigate non-equilibrium phase t
 ransitions in a voltage-biased magnetic quantum dot\, a minimal model rele
 vant to spintronic devices near criticality. Using a Keldysh path-integral
  approach\, we develop an effective theory for the dot&#x27\;s collective 
 degrees of freedom under finite bias\, $V$\, connecting equilibrium and ou
 t-of-equilibrium regimes. We build a phase diagram for the system&#x27\;s 
 steady-state magnetization\, and find an open quantum critical point when 
 \, with fluctuations that diverge with in contrast with power-law scaling 
 at finite and. At weak drive\, we extend the fluctuation–dissipation the
 orem to identify an effective temperature that governs the transition. At 
 strong drive\, this description breaks down: we uncover intrinsically non-
 equilibrium features\, both away from criticality\, such as oscillating po
 wer-law-correlated noise\, and close to it\, such as a crossover from firs
 t- to second-order transitions. Near criticality\, we obtain a stochastic 
 equation description for the order parameter dynamics\, with a microscopic
 ally derived effective free energy that captures this crossover. Our metho
 ds show that any finite bias permits a controlled semiclassical descriptio
 n\, even beyond the effective-temperature regime. Using this framework\, w
 e show that fluctuations can stabilize metastable configurations in the st
 rongly driven regime\, revealing a subtle interplay between out-of-equilib
 rium noise and dissipation. Overall\, our results help clarify how bias-in
 duced driving and dissipation can shape classical and quantum criticality.
LAST-MODIFIED:20260327T095521Z
LOCATION:Sala P3 (Piso 1 do Pavilhão de Matemática) do IST/Online
URL:http://df.vps.tecnico.ulisboa.pt/pt/eventos/transport-thought-a-critic
 al-magnetic-quantum-dot-away-from-equilibrium/
X-ALT-DESC;FMTTYPE=text/html:<p data-block-key="cmnne"><a href="https://te
 ams.microsoft.com/meet/34695102367173?p=L50bJ8U8Y0QTwk22bB">LINK(+)</a></p
 ><p data-block-key="8ngvl">In this thesis\, we investigate non-equilibrium
  phase transitions in a voltage-biased magnetic quantum dot\, a minimal mo
 del relevant to spintronic devices near criticality. Using a Keldysh path-
 integral approach\, we develop an effective theory for the dot&#x27\;s col
 lective degrees of freedom under finite bias\, $V$\, connecting equilibriu
 m and out-of-equilibrium regimes. We build a phase diagram for the system&
 #x27\;s steady-state magnetization\, and find an open quantum critical poi
 nt when \, with fluctuations that diverge with in contrast with power-law 
 scaling at finite and.<br/><br/> At weak drive\, we extend the fluctuation
 –dissipation theorem to identify an effective temperature that governs t
 he transition. At strong drive\, this description breaks down: we uncover 
 intrinsically non-equilibrium features\, both away from criticality\, such
  as oscillating power-law-correlated noise\, and close to it\, such as a c
 rossover from first- to second-order transitions. Near criticality\, we ob
 tain a stochastic equation description for the order parameter dynamics\, 
 with a microscopically derived effective free energy that captures this cr
 ossover.<br/><br/> Our methods show that any finite bias permits a control
 led semiclassical description\, even beyond the effective-temperature regi
 me. Using this framework\, we show that fluctuations can stabilize metasta
 ble configurations in the strongly driven regime\, revealing a subtle inte
 rplay between out-of-equilibrium noise and dissipation. Overall\, our resu
 lts help clarify how bias-induced driving and dissipation can shape classi
 cal and quantum criticality.</p>
END:VEVENT
END:VCALENDAR
