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Zoltan T. Balogh [5]Zoltan Balogh [5]Zoltán M. Balogh [1]
  1. On Compact Hausdorff Spaces of Countable Tightness.Piotr Koszmider, Z. Szentmiklossy, A. Csaszar & Zoltan Balogh - 2002 - Bulletin of Symbolic Logic 8 (2):306.
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  2. REVIEWS-Two papers.B. E. Shapirovskil & Zoltan T. Balogh - 2001 - Bulletin of Symbolic Logic 7 (4):536-536.
  3.  1
    On Collectionwise Normality of Locally Compact, Normal Spaces.Gary Gruenhage, Peter J. Nyikos, William G. Fleissner, Alan Dow, Franklin D. Tall, William A. R. Weiss & Zoltan Balogh - 2002 - Bulletin of Symbolic Logic 8 (3):443.
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  4.  10
    B. È. Shapirovskiĭ. O π-kharaktere i π-vese v bikompaktakh. Doklady Akademii Nauk SSSR, vol. 223 (1975), pp. 799–802. - B. È. Šapirovskiĭ. On π-character and π-weight in compact Hausdorff spaces. English translation by I. Juhász of the preceding. Soviet mathematics, vol. 16 no. 4 (for 1975, pub. 1976), pp. 999–1004. - B. È. Shapirovskiĭ. Ob otobrazheniyakh na Tikhonovskie kuby. Uspekhi matematich-eskikhnauk, vol. 35 no. 3 (1980), pp. 122–130. - B. E. Shapirovskii. Maps onto Tikhonov cubes. English translation by A. West of the preceding. Russian mathematical surveys, vol. 35 no. 3 (1980), pp. 145–156. [REVIEW]Zoltan T. Balogh - 2001 - Bulletin of Symbolic Logic 7 (4):536-537.
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  5.  9
    A. V. Arkhangel′skiĭ. O moshchnosti bikompaktov c pervoĭ aksiomoĭ schetnosti. Dok-lady Akademii Nauk SSSR, vol. 187 , pp. 967–970. - A. V. Arhangel′skiĭ. On the cardinality of bicompacta satisfying the first axiom of countability. English translation by Z. Skalsky of the preceding. Soviet mathematics, vol. 10 , pp. 951–955. - R. Pol. Short proofs of two theorems on cardinality of topological spaces. English with Russian summary. Bulletin de l'Académie Polonaise des Sciences Série des sciences mathématiques, astronomique et physiques, vol. 22 , pp. 1245–1249. - Alan Dow. An introduction to applications of elementary submodels to topology. Topology proceedings , vol. 13 , pp. 17–72. [REVIEW]Zoltan T. Balogh - 2001 - Bulletin of Symbolic Logic 7 (4):537-537.
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  6.  15
    Peter J. Nyikos. A provisional solution to the normal Moore space problem_. Proceedings of the American Mathematical Society, vol. 78 (1980), pp. 429–435. - William G. Fleissner. _If all normal Moore spaces are metrizable, then there is an inner model with a measurable cardinal_. Transactions of the American Mathematical Society, vol. 273 (1982), pp. 365–373. - Alan Dow, Franklin D. Tall, and William A. R. Weiss. _New proofs of the consistency of the normal Moore space conjecture I_. Topology and its applications, vol. 37 (1990), pp. 33–51. - Zoltán Balogh. _On collectionwise normality of locally compact, normal spaces. Transactions of the American Mathematical Society, vol. 323 (1991), pp. 389–411.Gary Gruenhage, Peter J. Nyikos, William G. Fleissner, Alan Dow, Franklin D. Tall, William A. R. Weiss & Zoltan Balogh - 2002 - Bulletin of Symbolic Logic 8 (3):443.
  7.  13
    Doklady Akademii Nauk SSSR. [REVIEW]Zoltan T. Balogh - 2001 - Bulletin of Symbolic Logic 7 (4):536-537.
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  8.  28
    S-Spaces and L-Spaces under Martin's AxiomOn Compact Hausdorff Spaces of Countable Tightness.Piotr Koszmider, Z. Szentmiklossy, A. Csaszar & Zoltan Balogh - 2002 - Bulletin of Symbolic Logic 8 (2):306.
  9.  11
    Student Nurse Attitudes Towards Homeless Clients: a challenge for education and Practice.Miklos Zrinyi & Zoltan Balogh - 2004 - Nursing Ethics 11 (4):334-348.
    The purpose of this research was to describe attitudes of nursing students (and paramedic officers) towards marginalized clients. Convenience quota sampling in a major health faculty was employed. Students participated on a voluntary basis. A 58-item Likert scale, developed by the authors, assessed the student nurses’ attitudes. In general, attitudes towards homeless clients were neutral; detailed analyses, however, revealed that student nurses would decline to care for homeless clients in various situations. Personal experience with homeless patients and positive attitudes of (...)
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  10.  10
    [Omnibus Review].Zoltan T. Balogh - 2001 - Bulletin of Symbolic Logic 7 (4):537-537.