Multifractal analysis of minimum bias events in $$\sqrt s $$ = 630 GeV $$\bar p$$ p collisions
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Multifractal analysis of minimum bias events in $$\sqrt s $$ = 630 GeV $$\bar p$$ p collisions

C. Albajar;O. C. Allkofer;R. Apsimon;S. Bartha;A. Bezaguet;A. Böhrer;B. Buschbeck;P. Cennini;S. Cittolin;E. Clayton;J. A. Coughlan;D. Dau;M. Della Negra;M. Demoulin;H. Dibon;J. D. Dowell;K. Eggert;E. Eisenhandler;N. Ellis;H. Faissner;I. F. Fensome;A. Ferrando;J. Garvey;A. Geiser;A. Givernaud;A. Gonidec;W. Jank;G. Jorat;M. I. Josa;P. I. P. Kalmus;V. Karimäki;I. Kenyon;R. Kinnunen;M. Krammer;S. Lammel;M. Landon;S. Levegruen;P. Lipa;C. Markou;M. Markytan;G. Maurin;S. McMahon;T. Meyer;T. Moers;A. Morsch;A. Moulin;L. Naumann;N. Neumeister;A. Norton;G. Pancheri;F. Pauss;E. Pietarinen;M. Pimiä;A. Placci;J. -P. Porte;R. Priem;R. Prosi;E. Radermacher;M. Rauschkolb;H. Reithler;J. -P. Revol;D. Robinson;C. Rubbia;J. M. Salicio;D. Samyn;D. Schinzel;R. Schleichert;C. Seez;T. P. Shah;P. Sphicas;K. Sumorok;F. Szoncso;C. H. Tan;A. Taurok;L. Taylor;S. Tether;H. Teykal;G. Thompson;E. Torrente-Lujan;H. Tuchscherer;J. Tuominiemi;T. S. Virdee;W. von Schlippe;V. Vuillemin;K. Wacker;H. Wagner;G. Walzel;D. Weselka;C. -E. Wulz;C. Albajar;O. C. Allkofer;R. Apsimon;S. Bartha;A. Bezaguet;A. Böhrer;B. Buschbeck;P. Cennini;S. Cittolin;E. Clayton;J. A. Coughlan;D. Dau;M. Della Negra;M. Demoulin;H. Dibon;J. D. Dowell;K. Eggert;E. Eisenhandler;N. Ellis;H. Faissner;I. F. Fensome;A. Ferrando;J. Garvey;A. Geiser;A. Givernaud;A. Gonidec;W. Jank;G. Jorat;M. I. Josa;P. I. P. Kalmus;V. Karimäki;I. Kenyon;R. Kinnunen;M. Krammer;S. Lammel;M. Landon;S. Levegruen;P. Lipa;C. Markou;M. Markytan;G. Maurin;S. McMahon;T. Meyer;T. Moers;A. Morsch;A. Moulin;L. Naumann;N. Neumeister;A. Norton;G. Pancheri;F. Pauss;E. Pietarinen;M. Pimiä;A. Placci;J. -P. Porte;R. Priem;R. Prosi;E. Radermacher;M. Rauschkolb;H. Reithler;J. -P. Revol;D. Robinson;C. Rubbia;J. M. Salicio;D. Samyn;D. Schinzel;R. Schleichert;C. Seez;T. P. Shah;P. Sphicas;K. Sumorok;F. Szoncso;C. H. Tan;A. Taurok;L. Taylor;S. Tether;H. Teykal;G. Thompson;E. Torrente-Lujan;H. Tuchscherer;J. Tuominiemi;T. S. Virdee;W. von Schlippe;V. Vuillemin;K. Wacker;H. Wagner;G. Walzel;D. Weselka;C. -E. Wulz;
Zeitschrift für Physik C Particles and Fields 1970 Vol. 56 pp. 37-46
185
albajar1970zeitschriftmultifractal

Abstract

A search for multifractal structures, in analogy with multifractal theories, is performed on UA1 minimum bias events. A downward concave multifractal spectral function,f(α) (where α is the Lipschitz-Hölder exponent), indicates that there are self-similar cascading processes, governing the evolution from the quark to the hadron level, in the final states of hadronic interactions.f(α) is an accurate measure of the bin to bin fluctuations of any observable. It is shown that the most sensitive comparison between data and the Monte Carlo models, GENCL and PYTHIA 4.8 can be made usingf(α). It is found that these models do not fully reproduce the behaviour of the data.

Keywords

string theory quantum field theory elementary particles nuclear physics heavy ions hadrons quantum field theories

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DOI:
doi:10.1007/BF01589705
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https://doi.org/10.1007/bf01589705

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