Nyújtott exponenciális függvény (Hungarian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Nyújtott exponenciális függvény" in Hungarian language version.

refsWebsite

Global rank Hungarian rank

6doi.org

2^nd place

8^th place

1bnf.fr

124^th place

33^rd place

1arxiv.org

69^th place

778^th place

arxiv.org

Dishon et al. 1985.; Wuttke http://arxiv.org/abs/0911.4796v1

bnf.fr

gallica.bnf.fr

Kohlrausch, R. (1854). „Theorie des elektrischen Rückstandes in der Leidner Flasche”. Annalen der Physik und Chemie (Poggendorff) 91, 56–82, 179–213. o. .

doi.org

dx.doi.org

Williams, G. and Watts, D. C. (1970). „Non-Symmetrical Dielectric Relaxation Behavior Arising from a Simple Empirical Decay Function”. Transactions of the Faraday Society 66, 80–85. o. DOI:10.1039/tf9706600080. .
Lindsey, C. P. and Patterson, G. D. (1980). „Detailed comparison of the Williams-Watts and Cole-Davidson functions”. Journal of Chemical Physics 73, 3348–3357. o. DOI:10.1063/1.440530. . For a more recent and general discussion, see Berberan-Santos, M.N., Bodunov, E.N. and Valeur, B. (2005). „Mathematical functions for the analysis of luminescence decays with underlying distributions 1. Kohlrausch decay function (stretched exponential)”. Chemical Physics 315, 171–182. o. DOI:10.1016/j.chemphys.2005.04.006. .
Zorn, R. (2002). „Logarithmic moments of relaxation time distributions”. Journal of Chemical Physics 116, 3204–3209. o. DOI:10.1063/1.1446035.
Alvarez, F., Alegría, A. and Colmenero, J. (1991). „Relationship between the time-domain Kohlrausch-Williams-Watts and frequency-domain Havriliak-Negami relaxation functions”. Physical Review B 44, 7306–7312. o. DOI:10.1103/PhysRevB.44.7306.
Dobrovolskis, A., Alvarellos, J. and Lissauer, J. (2007). „Lifetimes of small bodies in planetocentric (or heliocentric) orbits”. Icarus 188, 481–505. o. DOI:10.1016/j.icarus.2006.11.024.
Bennett, K. et al. (2003). „Characterization of Continuously Distributed Water Diffusion Rates in Cerebral Cortex with a Stretched Exponential Model”. Magn. Reson. Med. 50, 727–734. o. DOI:10.1002/mrm.10581.