TS

"Topological Solitons, from Field Theory to Cosmos"

Coordinatore	ARISTOTELIO PANEPISTIMIO THESSALONIKIS    more  Organization address address: Administration Building, University Campus city: THESSALONIKI postcode: 54124 contact info Titolo: Ms. Nome: Georgia Cognome: Petridou Email: send email Telefono: +30 2310995140 Fax: 302311000000
Nazionalità Coordinatore	Greece [EL]
Totale costo	224˙700 €
EC contributo	224˙700 €
Programma	FP7-PEOPLE Specific programme "People" implementing the Seventh Framework Programme of the European Community for research, technological development and demonstration activities (2007 to 2013)
Code Call	FP7-PEOPLE-2013-IRSES
Funding Scheme	MC-IRSES
Anno di inizio	2013
Periodo (anno-mese-giorno)	2013-10-01   -   2017-09-30

 Partecipanti

#	participant	country	role	EC contrib. [€]
1	ARISTOTELIO PANEPISTIMIO THESSALONIKIS  Organization address address: Administration Building, University Campus city: THESSALONIKI postcode: 54124 contact info Titolo: Ms. Nome: Georgia Cognome: Petridou Email: send email Telefono: +30 2310995140 Fax: 302311000000	EL (THESSALONIKI)	coordinator	149˙100.00
2	CARL VON OSSIETZKY UNIVERSITAET OLDENBURG  Organization address address: AMMERLAENDER HEERSTRASSE 114-118 city: OLDENBURG postcode: 26111 contact info Titolo: Mrs. Nome: Sabine Cognome: Geruschke Email: send email Telefono: 494418000000 Fax: 494418000000	DE (OLDENBURG)	participant	75˙600.00

Mappa

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 Obiettivo del progetto (Objective)

'Nonlinear field theories, which possess soliton solutions as part of their energy spectrum, are of great interest in mathematical physics. A soliton is a finite-energy solution of a nonlinear partial differential equation, which is stabilized by a conserved charge associated with the field theory. The analysis of solitons necessitates a large expanse of mathematical techniques, often merging analytical and geometrical techniques with sophisticated numerical ones. Advancements in computing power have meant many more soliton solutions can be obtained numerically. This has made much more intricate and computationally intensive soliton simulations possible, making solitons a very interesting modern topic. The theory of solitons is particularly appealing since not only are interesting mathematical structures but also appear in cosmology, nuclear and high energy physics, condensed matter and even in nano-technology. Moreover, in the effort of creating soliton solutions significant advancements have been made in numerical analysis, symbolic computer algebra and differential geometry.

The ambitious aim of this project is to provide a link between fundamental theory, particle physics and cosmology through a novel mathematical description, using geometrical formulation, in which particles arise as stable localized excitations corresponding to topological solitons.'