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Pregled bibliografske jedinice broj: 581553

Some results on the dimension of the inverse limit spaces


Lončar, Ivan
Some results on the dimension of the inverse limit spaces // Glasnik matematički, 21 (1986), 213-223 (podatak o recenziji nije dostupan, članak, znanstveni)


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Naslov
Some results on the dimension of the inverse limit spaces

Autori
Lončar, Ivan

Izvornik
Glasnik matematički (0017-095X) 21 (1986); 213-223

Vrsta, podvrsta i kategorija rada
Radovi u časopisima, članak, znanstveni

Ključne riječi
Dimension; inverse limit

Sažetak
In this paper we show various theorems which are partial answers to the question: Let X be a limit space of an inverse system where the spaces X_a, are < n-dimensional (n-dimensional, countable-dimensional, infinite-dimensional). Under what conditions is it true that X is an n-dimensional (countable-dimensional, infinite-dimensional) space? We also show some theorems on the limit space of an inverse system of Cantor-manifolds.

Izvorni jezik
Engleski

Znanstvena područja
Matematika



POVEZANOST RADA


Ustanove:
Fakultet organizacije i informatike, Varaždin

Profili:

Avatar Url Ivan Lončar (autor)


Citiraj ovu publikaciju:

Lončar, Ivan
Some results on the dimension of the inverse limit spaces // Glasnik matematički, 21 (1986), 213-223 (podatak o recenziji nije dostupan, članak, znanstveni)
Lončar, I. (1986) Some results on the dimension of the inverse limit spaces. Glasnik matematički, 21, 213-223.
@article{article, author = {Lon\v{c}ar, Ivan}, year = {1986}, pages = {213-223}, keywords = {Dimension, inverse limit}, journal = {Glasnik matemati\v{c}ki}, volume = {21}, issn = {0017-095X}, title = {Some results on the dimension of the inverse limit spaces}, keyword = {Dimension, inverse limit} }
@article{article, author = {Lon\v{c}ar, Ivan}, year = {1986}, pages = {213-223}, keywords = {Dimension, inverse limit}, journal = {Glasnik matemati\v{c}ki}, volume = {21}, issn = {0017-095X}, title = {Some results on the dimension of the inverse limit spaces}, keyword = {Dimension, inverse limit} }




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