O{cyrillic} s{cyrillic}t{cyrillic}a{cyrillic}t{cyrillic}i{cyrillic}s{cyrillic}t{cyrillic}i{cyrillic}ch{cyrillic}ye{cyrillic}s{cyrillic}k{cyrillic}o{cyrillic}i{cyrillic, short} t{cyrillic}r{cyrillic}a{cyrillic}k{cyrillic}t{cyrillic}o{cyrillic}v{cyrillic}k{cyrillic}ye{cyrillic} f{cyrillic}ye{cyrillic}r{cyrillic}m{cyrillic}i{cyrillic}o{cyrillic}n{cyrillic}-g{cyrillic}a{cyrillic}z{cyrillic}a{cyrillic}

Research output: Contribution to journalArticle

Abstract

A new statistical method, very similar to the one generalized to contain the Weizsäcker inhomogenity correction modified by Gombás, is derived. With regard to the approximations introduced the summation over quantum states need not be approximated by integration but can be carried out exactly. In addition to the determination of the density from the variation principle more accurate methods are described. It is shown that from Plaskett's equation the density can only be determined within the classical "allowed zone" and the proper equation for the "forbidden zone" is given.

Original languageEnglish
Pages (from-to)203-216
Number of pages14
JournalActa Physica Academiae Scientiarum Hungaricae
Volume9
Issue number1-2
DOIs
Publication statusPublished - Dec 1958

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ASJC Scopus subject areas

  • Nuclear and High Energy Physics

Cite this

@article{1a3f1f8fec0b41cc8fcf9a7a97e0d9ab,
title = "O{cyrillic} s{cyrillic}t{cyrillic}a{cyrillic}t{cyrillic}i{cyrillic}s{cyrillic}t{cyrillic}i{cyrillic}ch{cyrillic}ye{cyrillic}s{cyrillic}k{cyrillic}o{cyrillic}i{cyrillic, short} t{cyrillic}r{cyrillic}a{cyrillic}k{cyrillic}t{cyrillic}o{cyrillic}v{cyrillic}k{cyrillic}ye{cyrillic} f{cyrillic}ye{cyrillic}r{cyrillic}m{cyrillic}i{cyrillic}o{cyrillic}n{cyrillic}-g{cyrillic}a{cyrillic}z{cyrillic}a{cyrillic}",
abstract = "A new statistical method, very similar to the one generalized to contain the Weizs{\"a}cker inhomogenity correction modified by Gomb{\'a}s, is derived. With regard to the approximations introduced the summation over quantum states need not be approximated by integration but can be carried out exactly. In addition to the determination of the density from the variation principle more accurate methods are described. It is shown that from Plaskett's equation the density can only be determined within the classical {"}allowed zone{"} and the proper equation for the {"}forbidden zone{"} is given.",
author = "P. Sz{\'e}pfalusy",
year = "1958",
month = "12",
doi = "10.1007/BF03157285",
language = "English",
volume = "9",
pages = "203--216",
journal = "Acta Physica Academiae Scientiarum Hungaricae",
issn = "0001-6705",
publisher = "Akademiai Kiado",
number = "1-2",

}

TY - JOUR

T1 - O{cyrillic} s{cyrillic}t{cyrillic}a{cyrillic}t{cyrillic}i{cyrillic}s{cyrillic}t{cyrillic}i{cyrillic}ch{cyrillic}ye{cyrillic}s{cyrillic}k{cyrillic}o{cyrillic}i{cyrillic, short} t{cyrillic}r{cyrillic}a{cyrillic}k{cyrillic}t{cyrillic}o{cyrillic}v{cyrillic}k{cyrillic}ye{cyrillic} f{cyrillic}ye{cyrillic}r{cyrillic}m{cyrillic}i{cyrillic}o{cyrillic}n{cyrillic}-g{cyrillic}a{cyrillic}z{cyrillic}a{cyrillic}

AU - Szépfalusy, P.

PY - 1958/12

Y1 - 1958/12

N2 - A new statistical method, very similar to the one generalized to contain the Weizsäcker inhomogenity correction modified by Gombás, is derived. With regard to the approximations introduced the summation over quantum states need not be approximated by integration but can be carried out exactly. In addition to the determination of the density from the variation principle more accurate methods are described. It is shown that from Plaskett's equation the density can only be determined within the classical "allowed zone" and the proper equation for the "forbidden zone" is given.

AB - A new statistical method, very similar to the one generalized to contain the Weizsäcker inhomogenity correction modified by Gombás, is derived. With regard to the approximations introduced the summation over quantum states need not be approximated by integration but can be carried out exactly. In addition to the determination of the density from the variation principle more accurate methods are described. It is shown that from Plaskett's equation the density can only be determined within the classical "allowed zone" and the proper equation for the "forbidden zone" is given.

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