<resource xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="http://datacite.org/schema/kernel-4" xsi:schemaLocation="http://datacite.org/schema/kernel-4 http://schema.datacite.org/meta/kernel-4.1/metadata.xsd"><identifier identifierType="Handle">21.15109/CONCORDA/VJSOOI</identifier><creators><creator><creatorName nameType="Personal">Szigeti, Balázs Endre</creatorName><givenName>Balázs Endre</givenName><familyName>Szigeti</familyName><nameIdentifier nameIdentifierScheme="ORCID">0000-0002-8028-962X</nameIdentifier><affiliation>Wigner Research Centre for Physics</affiliation></creator><creator><creatorName nameType="Personal">Barna, Imre Ferenc</creatorName><givenName>Imre Ferenc</givenName><familyName>Barna</familyName><nameIdentifier nameIdentifierScheme="ORCID">0000-0001-6206-3910</nameIdentifier><affiliation>Wigner Research Centre for Physics</affiliation></creator><creator><creatorName nameType="Personal">Barnaföldi, Gergely Gábor</creatorName><givenName>Gergely Gábor</givenName><familyName>Barnaföldi</familyName><nameIdentifier nameIdentifierScheme="ORCID">0000-0001-9223-6480</nameIdentifier><affiliation>Wigner Research Centre for Physics</affiliation></creator></creators><titles><title>The Formulation of Scaling Expansion in an Euler-Poisson Dark-Fluid Model</title></titles><publisher>ARP</publisher><publicationYear>2023</publicationYear><subjects><subject>Astronomy and Astrophysics</subject><subject>dark fluid</subject><subject>Sedov–Taylor Ansatz</subject><subject>self-similarity</subject><subject>scaling hidrodynamical solution</subject></subjects><contributors><contributor contributorType="ContactPerson"><contributorName nameType="Personal">Barnaföldi, Gergely Gábor</contributorName><givenName>Gergely Gábor</givenName><familyName>Barnaföldi</familyName><affiliation>Wigner Research Centre for Physics</affiliation></contributor></contributors><dates><date dateType="Submitted">2023-10-16</date><date dateType="Updated">2023-10-17</date></dates><resourceType resourceTypeGeneral="Dataset"/><relatedIdentifiers><relatedIdentifier relationType="IsCitedBy" relatedIdentifierType="DOI">10.3390/universe9100431</relatedIdentifier></relatedIdentifiers><sizes><size>24222</size><size>20696831</size><size>27076</size><size>590245</size><size>48649</size><size>573477</size><size>57287</size><size>33595</size><size>45781</size><size>45785</size><size>41378</size><size>37882</size><size>78275</size><size>484140</size><size>736786</size><size>284378</size><size>12671</size><size>253542</size><size>11692</size><size>23669</size><size>51602</size><size>1650532</size></sizes><formats><format>application/pdf</format><format>application/mathematica</format><format>application/pdf</format><format>application/pdf</format><format>application/pdf</format><format>application/pdf</format><format>application/x-tex</format><format>application/pdf</format><format>application/pdf</format><format>application/pdf</format><format>application/pdf</format><format>application/octet-stream</format><format>application/x-tex</format><format>application/postscript</format><format>application/postscript</format><format>application/postscript</format><format>application/pdf</format><format>application/postscript</format><format>application/pdf</format><format>application/octet-stream</format><format>application/octet-stream</format><format>application/pdf</format></formats><version>1.0</version><rightsList><rights rightsURI="info:eu-repo/semantics/restrictedAccess"/><rights rightsURI="http://creativecommons.org/publicdomain/zero/1.0">CC0 1.0</rights></rightsList><descriptions><description descriptionType="Abstract">We present a dark fluid model described as a non-viscous, non-relativistic, rotating, and self-gravitating fluid. We assume that the system has spherical symmetry and that the matter can be described by the polytropic equation of state. The induced coupled nonlinear partial differential system of equations was solved using a self-similar time-dependent ansatz introduced by L. Sedov and G.I. Taylor. These kinds of solutions were successfully used to describe blast waves induced by an explosion following the Guderley–Landau–Stanyukovich problem. We show that the result of our quasi-analytic solutions are fully consistent with the Newtonian cosmological framework. We analyzed relevant quantities from the model, namely, the evolution of the Hubble parameter and the density parameter ratio, finding that our solutions can be applied to describe normal-to-dark energy on the cosmological scale.</description></descriptions><geoLocations/><fundingReferences><fundingReference><funderName>Hungarian National Research, Development, and Innovation Office (NKFIH)</funderName><awardNumber>OTKA K135515</awardNumber></fundingReference><fundingReference><funderName>Hungarian National Research, Development, and Innovation Office (NKFIH)</funderName><awardNumber>019-2.1.11-TET-2019-00078,</awardNumber></fundingReference><fundingReference><funderName>Hungarian National Research, Development, and Innovation Office (NKFIH)</funderName><awardNumber>019-2.1.11-TET-2019-00050</awardNumber></fundingReference><fundingReference><funderName>HUN-REN Wigner</funderName><awardNumber>Wigner Scientific Computing Laboratory (WSCLAB)</awardNumber></fundingReference></fundingReferences></resource>