Uniqueness of the (n,m)-fold hyperspace suspension for continua
Tài liệu tham khảo
Acosta, 2002, Continua with Unique Hyperspace, vol. 230, 33
Acosta, 2009, Dendrites without unique hyperspace, Houst. J. Math., 35, 451
Acosta, 2010, Local dendrites with unique hyperspace C(X), Topol. Appl., 157, 2069, 10.1016/j.topol.2010.05.005
Anaya, 2013, Continua with unique symmetric product, Comment. Math. Univ. Carol., 54, 397
Anaya, 2018, The hyperspace HSmn(X) for a finite graph X is unique, Topol. Appl., 157, 428, 10.1016/j.topol.2017.11.039
Castañeda, 2006, Finite graphs have unique symmetric products, Topol. Appl., 153, 1434, 10.1016/j.topol.2005.04.006
Charatonik, 2003, Recent research in hyperspaces theory, Extr. Math., 18, 235
Charatonik, 1998, Dendrites, vol. 22, 227
Córdova-Salazar, 2019, Almost meshed locally connected continua have unique third symmetric product, Topol. Appl., 268, 10.1016/j.topol.2019.106917
Duda, 1968, On the hyperspace of subcontinua of a finite graph, I, Fundam. Math., 62, 265, 10.4064/fm-62-3-265-286
Dugundji, 1978
Escobedo, 2004, On the hyperspace suspension of a continuum, Topol. Appl., 138, 109, 10.1016/j.topol.2003.08.024
Guerrero-Méndez, 2015, Meshed continua have unique second and third symmetric products, Topol. Appl., 191, 16, 10.1016/j.topol.2015.04.018
Hernández-Gutiérrez, 2013, Uniqueness of hyperspaces for Peano continua, Rocky Mt. J. Math., 43, 1583, 10.1216/RMJ-2013-43-5-1583
Herrera-Carrasco, 2014, Finite graphs have unique hyperspace HSn(X), Topol. Proc., 44, 75
Herrera-Carrasco, 2015, Framed continua have unique n-fold hyperspace suspension, Topol. Appl., 196, 652, 10.1016/j.topol.2015.05.026
Herrera-Carrasco, 2016, Almost meshed locally connected continua have unique second symmetric product, Topol. Appl., 209, 1, 10.1016/j.topol.2016.05.013
Herrera-Carrasco, 2018, Almost meshed locally connected continua without unique n-fold hyperspace suspension, Houst. J. Math., 44, 1335
Illanes, 2012, Uniqueness of hyperspaces, Quest. Answ. Gen. Topol., 30, 21
Illanes, 2013, Models of hyperspaces, Topol. Proc., 41, 39
Illanes, 1999, Hyperspaces Fundamentals and Recent Advances, vol. 216
Kirby, 1977
Kuratowski, 1968
Libreros-López, 2022, On the uniqueness of n-fold pseudo-hyperspace suspension for locally connected continua, Topol. Appl., 312, 10.1016/j.topol.2022.108053
Macías, 2008, On the n-fold pseudo-hyperspace suspensions of continua, Glas. Mat. Ser. III, 43, 439, 10.3336/gm.43.2.14
Macías, 2001, On the hyperspaces Cn(X) of a continuum X, Topol. Appl., 109, 237, 10.1016/S0166-8641(99)00151-0
Macías, 2000, On the hyperspaces Cn(X) of a continuum X, II, Topol. Proc., 25, 255
Macías, 2004, On the n-fold hyperspace suspension of continua, Topol. Appl., 138, 125, 10.1016/j.topol.2003.08.023
Macías, 2006, On the n-fold hyperspace suspension of continua, II, Glas. Mat. Ser. III, 41, 335, 10.3336/gm.41.2.16
Macías, 2018
Macías, 2001, n-fold hyperspace, cones, and products, Topol. Proc., 26, 255
Macías, 2007, Various types of local connectedness in n-fold hyperspaces, Topol. Appl., 154, 39, 10.1016/j.topol.2006.03.015
Martínez-de-la-Vega, 2006, Dimension of n-fold hyperspaces of graphs, Houst. J. Math., 32, 783
Montero-Rodríguez, 2021, Finite graphs have unique n-fold symmetric product suspension, Houst. J. Math., 47
Morales-Fuentes, 2018, Finite graphs have unique n-fold pseudo-hyperspace suspension, Topol. Proc., 52, 219
Nadler, 1978, Hyperspaces of Sets, vol. 49
Nadler, 1979, A fixed point theorem for hyperspace suspensions, Houst. J. Math., 5, 125
Nadler, 1992, Continuum Theory: An Introduction, vol. 158
Nadler, 2002, Dimension Theory: An Introduction with Exercises, vol. 18