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dc.contributor.authorHorvát, Szabolcseng
dc.date.accessioned2011-05-03T09:54:36Z
dc.date.available2011-05-03T09:54:36Z
dc.date.issued2010-12-09eng
dc.identifier.isbn978-82-308-1672-1 (print version)en_US
dc.identifier.urihttps://hdl.handle.net/1956/4729
dc.description.abstractThis work is a summary of three papers (references [5, 14, 24]), which deal with modelling the hadronization and freeze-out in heavy ion collisions. There is evidence that this is a non-equilibrium process, and therefore cannot be described in a quasi-statical way, assuming local phase equilibrium. The study of dynamical phase transitions is an important subject, as it has practical applications not only in the description of nuclear collisions, but also in many other fields, e.g. in technical applications which involve high temperature detonations. Examples include gas turbines, internal combustion engines, rocket engines, etc. The correct description of some of these processes requires a relativistic approach. For example, in a rocket engine, radiation pressure has an important role in stabilizing the detonation front, therefore a relativistic description is required despite the relatively small flow velocities. Lessons learned from the study of the dynamical phase transition in heavy ion collisions can be applied to these other fields as well. The first part of the work, based on [5, 14], analyses the final stages of expansion in fluid dynamical models, taking into account the effects of numerical viscosity in computational approaches. A way to compute the thermodynamic parameters, such as temperature and entropy, is presented. These parameters are relevant for finding the location of the freeze-out surface. The second part of the work, based on [24], presents a simple model of rapid and dynamical hadronization that is capable of reproducing the constituent quark number scaling of elliptic flow, as observed in experiments.en_US
dc.language.isoengeng
dc.publisherThe University of Bergenen_US
dc.titlePhase transitions in non-equilibrium dynamical systemsen_US
dc.typeDoctoral thesis
dc.rights.holderThe authoren_US
dc.rights.holderCopyright the author. All rights reserveden_US
dc.subject.nsiVDP::Mathematics and natural science: 400::Physics: 430en_US


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