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LOCAL CONNECTEDNESS OF INVERSE LIMIT

Ivan Lončar

Puni tekst: hrvatski, pdf (3 MB) str. 210-210 preuzimanja: 112* citiraj
APA 6th Edition
Lončar, I. (1994). LOKALNA POVEZANOST INVERZNOG LIMESA. Radovi Zavoda za znanstveni rad Varaždin, (6-7), 210-210. Preuzeto s https://hrcak.srce.hr/134359
MLA 8th Edition
Lončar, Ivan. "LOKALNA POVEZANOST INVERZNOG LIMESA." Radovi Zavoda za znanstveni rad Varaždin, vol. , br. 6-7, 1994, str. 210-210. https://hrcak.srce.hr/134359. Citirano 24.09.2020.
Chicago 17th Edition
Lončar, Ivan. "LOKALNA POVEZANOST INVERZNOG LIMESA." Radovi Zavoda za znanstveni rad Varaždin , br. 6-7 (1994): 210-210. https://hrcak.srce.hr/134359
Harvard
Lončar, I. (1994). 'LOKALNA POVEZANOST INVERZNOG LIMESA', Radovi Zavoda za znanstveni rad Varaždin, (6-7), str. 210-210. Preuzeto s: https://hrcak.srce.hr/134359 (Datum pristupa: 24.09.2020.)
Vancouver
Lončar I. LOKALNA POVEZANOST INVERZNOG LIMESA. Radovi Zavoda za znanstveni rad Varaždin [Internet]. 1994 [pristupljeno 24.09.2020.];(6-7):210-210. Dostupno na: https://hrcak.srce.hr/134359
IEEE
I. Lončar, "LOKALNA POVEZANOST INVERZNOG LIMESA", Radovi Zavoda za znanstveni rad Varaždin, vol., br. 6-7, str. 210-210, 1994. [Online]. Dostupno na: https://hrcak.srce.hr/134359. [Citirano: 24.09.2020.]

Sažetak
The local connectedness of inverse limit spaces was studied in many papers ([2], [5], [7], [8], [II]).
The main purpo.se of the present paper is to prove the following theorem.
THEOREM 1.8 Let X={Xa, fa(i A} be an inverse system such that the projections fap are irreducible fully closed mappings. In order that limX be locally connected it is necessary that each Xa be locally connected and it is sufficient that each Xa be a locally connected space without local cut points.
Key words and phrases: Locally connected spaces, closed irreducible mappings, inverse limit. Mathematch subject classification (1980): Primary 54B25; Secondary 54D05.

Hrčak ID: 134359

URI
https://hrcak.srce.hr/134359

[hrvatski]

Posjeta: 244 *