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[Fizinfo] Reminder/Emlékeztető: Ortvay kollokvium/Ortvay colloquium today/ma


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  • From: Kormányos Andor <andor.kormanyos AT ttk.elte.hu>
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  • Subject: [Fizinfo] Reminder/Emlékeztető: Ortvay kollokvium/Ortvay colloquium today/ma
  • Date: Thu, 6 Apr 2023 07:42:06 +0000
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ELTE TTK Fizikai Intézet / ELTE Institute of Physics


ORTVAY KOLLOKVIUM / ORTVAY COLLOQUIUM
(https://physics.elte.hu/ortvayseminar)


Thursday, 6th April 2023, 15:00h.

Pócza Jenő Classroom, Physics Building 1.71

Pázmány Péter sétány 1/A, 1117 Budapest.


Ulrike Feudel

Carl von Ossietzky University, Oldenburg

Tipping phenomena and resilience in complex systems

Many systems in nature are characterized by the coexistence of different
stable states for a given set of environmental parameters and external
forcing. Examples for such behavior can be found in different fields of
science ranging from mechanical or chemical systems to ecosystem and climate
dynamics. As a consequence of the coexistence of a multitude of stable
states, the final state of the system depends strongly on the initial
condition. Perturbations, applied to those natural systems can lead to a
critical transition from one stable state to another. Such critical
transitions are called tipping phenomena in climate science, regime shifts in
ecology or phase transitions in physics. Such critical transitions can happen
in various ways: (1) due to bifurcations, i.e. changes in the dynamics when
external forcing or parameters are varied extremely slow (2) due to
fluctuations which are always inevitable in natural systems, (3) due to
rate-induced transitions, i.e. when external forcing changes on
characteristic time scale comparable to the time scale of the considered
dynamical system and (4) due to shocks or extreme events. We discuss these
critical transitions and their characteristics and illustrate them with
examples from mechanical and natural systems. Moreover, we discuss the
concept of resilience, which has been originally introduced by C.S. Holling
in ecology, and reformulated in terms of dynamical systems theory.


The seminar can also be followed via Microsoft Teams:

https://teams.microsoft.com/l/meetup-join/19%3a175464fd39534a6c84d06c831ff5dd09%40thread.tacv2/1680246218906?context=%7b%22Tid%22%3a%22b366dbcd-4fc3-4451-82d2-e239564302c3%22%2c%22Oid%22%3a%22560bcc66-85b7-4700-9055-41903a3659ca%22%7d


Andor Kormányos
coordinator
















  • [Fizinfo] Reminder/Emlékeztető: Ortvay kollokvium/Ortvay colloquium today/ma, Kormányos Andor, 04/06/2023

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