[Todos] Fwd: Martes 4/4 - 11:30 hs - Coarsening and Percolation in Kinetic Spin Models

[Asistentes de Secretaria de Fisica]

-------- Mensaje original -------- 

 		ASUNTO:
 		Martes 4/4 - 11:30 hs - Coarsening and Percolation in Kinetic Spin
Models

 		FECHA:
 		2017-04-03 10:16

 		REMITENTE:
 		Charlas Iflysib <charlas.iflysib at gmail.com>

 		DESTINATARIO:
 		academic at fcaglp.unlp.edu.ar, fcnym at museo.fcnym.unlp.edu.ar,
info at ciop.unlp.edu.ar, internet at biol.unlp.edu.ar, scyt at frlp.utn.edu.ar,
secre2 at fisica.unlp.edu.ar, secre at biol.unlp.edu.ar,
secre at mate.unlp.edu.ar, secretaria at inifta.unlp.edu.ar

Estimados:  

Agradecemos la difusión de la próxima charla del IFLYSIB. 

La comisión Chifly. 

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Hola a tod at s, 
l at s invitamos a la próxima charla del Iflysib a realizarse el día martes
4/4 a las 11:30 hs.  En esta oportunidad, Alessandro Tartaglia (LPTHE
Université Pierre et Marie Curie - Francia) nos va hablar sobre: 
  Coarsening and Percolation in Kinetic Spin Models

L at s esperamos con toda la buena onda 😊!  

IFLYSIB (Instituto de Física de Líquidos y Sistemas Biológicos)

Calle 59, 789 entre 10 y 11 

Comisión Chifly 

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Coarsening and Percolation in Kinetic Spin Models

Alessandro Tartaglia

Sorbonne Universites, Universite Pierre et Marie Curie - Paris VI 
Laboratoire de Physique Theorique et Hautes Energies, France

Coarsening is the process of phase-ordering following a quench in

temperature from a homogeneous state to a 2-phase region.
Much is well understood, as least qualitatively, about this topic but
there are still a number of interesting open questions.
In my talk I will review some general features of coarsening and present
some results regarding the study of the coarsening dynamics in some
Kinetic Spin Models.
I will show some results from Monte Carlo simulations that suggest
the existence of a transient regime between the initial disordered state
and critical percolation.
In particular the geometrical and statistical properties of the domain
structure in the early stages of the dynamics seem to be influenced by
the
critical percolation point.

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