Results 81 to 90 of about 239 (123)
Confluent Mappings and Arc Kelley Continua
, 2008 A Kelley continuum X, also called a continuum with the property of Kelley, such that, for each p X, each subcontinuum K containing p is approximated by arc-wise connected continua containing p, is called an arc Kelley continuum.
J.J. Charatonik +5 more
core +1 more source
Some Remarks on Continuously Homogeneous Continua
, 1984 The paper is devoted to continuously homogeneous continua.
Garncarek, Zbigniew, Charatonik, W. J.
core
Embedding Smooth Dendroids in Hyperspaces
, 1979 A continuum will be a connected, compact, metric space. By a mapping we mean a continuous function. By a partially ordered space X we mean a continuum X together with a partial order which is closed when regarded as a subset of X × X. We let 2x (resp.
E. D. Tymchatyn, J. Grispolakis
core +1 more source
Two Continua Having A Property of J. L. Kelley
, 1991 In proving the contractibility of certain hyperspaces J. L. Kelley identified and defined a certain uniformnessproperty which he called Property 3.2.
D. D. Sherling, W. T. Ingram
core +1 more source
Induced Mappings between Hyperspaces of Convergent Sequences
, 2023 Los hiperespacio de un continuo es una colección de subconjuntos cerrados del continuo bajo algunas condiciones, los hiperespacios que se estudiarán es el hiperespacio de sucesiones convergentes triviales $\mathcal{S}_c(X)$, donde este contiene todas las
Andrade Durán, Álvaro Javier
core
, 2005 Specialized as it might be, continuum theory is one of the most intriguing areas in mathematics. However, despite being popular journal fare, few books have thoroughly explored this interesting aspect of topology.
Macias, Sergio
core
Non-metric Rim-metrizable continua and unique hyperspace
Publications de l'Institut Mathematique, 2003 A class A of continua is said to be C-determined provided that if X, Y e A and C(X) homeomorphic C(Y), then X mhomeomorphic Y. A continuum X has unique hyperspace provided that if Y is a continuum and C(X) homeomorphic to C(Y), then X homeomorphic to Y.
openaire +4 more sources
Shape properties of Whitney maps for hyperspaces
, 1986 In this paper, some shape properties of Whitney maps for hyperspaces are investigated. In particular, the following are proved: (1) Let X X be a continuum and let H \mathfrak {H} be the hyperspace
Hisao Kato
core +1 more source
Induced mappings confluent between hyperspaces of continuum’.
, 2012 El estudio de las funciones continuas, en ciertas áreas de las matemáticas, es de gran importancia, pues son una herramienta que nos permite comparar las propiedades entre espacios.
Prada Marín, Duwamg Alexis
core
Hyperspaces of Peano continua of euclidean spaces
, 2020 . If X is a space then L(X) denotes the subspace of C(X) consisting of all Peano (sub)continua. We prove that for n ≥ 3 the space L(R n ) is homeomorphic to B ∞ , where B denotes the pseudo-boundary of the Hilbert cube Q. Introduction. For a space X, C(X)
Jan V A N M I L L (amsterdam, Helma G
core