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Title:On a connection between the VAK, knot theory and El Naschie's theory of the mass spectrum of the high energy elementary particles
Authors:ID Marek-Crnjac, Leila (Author)
Files:URL http://dx.doi.org/10.1016/S0960-0779(03)00253-4
 
Language:English
Work type:Not categorized
Typology:1.01 - Original Scientific Article
Organization:FS - Faculty of Mechanical Engineering
Abstract:Uvedemo teorijo Cantorjevega prostor-časa. V tej teoriji je vsak delec možno interpretirati kot razcep nekega drugega. Nekateri delci so razcepni s protonom in so izraženi s ▫$phioverline{alpha_0}$▫. Če sledimo idejam El Naschieja so limitne množice Kleinove grupe Cantorjeve množice, s Haussdorffovo dimenzijo ▫$phi$▫ ali ▫$frac{1}{phi}, frac{1}{phi^2}, frac{1}{phi^3}...$▫ Z uporabo E-neskončne teorije je masni spekter elementarnih delcev, kot funkcija zlatega reza, v limitni množici Mobius-Kleinove geometrije kvantnega prostor-časa, kot je bilo obravnavano pri Dattu.
Keywords:E-neskončna teorija, Hausdorffova dimenzija, Cantorjeva množica, Mobius-Kleinova transformacija, E-infinity theory, Haussdorff dimension, Cantor set, Mobius-Klein transformation
Year of publishing:2004
Number of pages:str. 471-478
Numbering:Vol. 19, iss. 3
PID:20.500.12556/DKUM-51437 New window
UDC:517.938:53
ISSN on article:0960-0779
COBISS.SI-ID:8332310 New window
NUK URN:URN:SI:UM:DK:IOKUTSA3
Publication date in DKUM:10.07.2015
Views:1249
Downloads:93
Metadata:XML DC-XML DC-RDF
Categories:Misc.
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Record is a part of a journal

Title:Chaos, solitons and fractals
Publisher:Pergamon
COBISS.SI-ID:170011 New window

Secondary language

Language:Unknown
Title:Povezava med VAK-om, teorijo vozlov in El Naschievo teorijo masnega spectra visoko energijskih elementarnih delcev
Abstract:In this paper we give an introduction to the ▫$varepsilon^{(infty)}$▫ Cantorian time-space theory. In this theory every particle can be interpreted as a scaling of another particle. Some particles are a scaling of the proton and are expressed in terms of ▫$phi$▫ and ▫$bar{alpha}_0$▫. Following the VAK suggestion of El Naschie, the limit sets of Kleinan groups are Cantor sets with Hausdorff dimension ▫$phi$▫ or a derivative of ▫$phi$▫ such as ▫$1/phi$▫, ▫$1/phi^2$▫, ▫$1/phi3$▫, etc. Consequently, and using ▫$varepsilon^{(infty)}$▫ theory, the mass spectrum of elementary particles may be found from the limit set of the Möbius-Klein geometry of quantum space-time as a function of the golden mean ▫$phi = (sqrt{5}-1)/2 = 0.618033989$▫ as discussed by Datta (Chaos, Solitons and Fractals 17(2003)621-630).


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