Academic literature on the topic 'Irresolvable spaces'

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Journal articles on the topic "Irresolvable spaces"

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Rose, David, Kari Sizemore, and Ben Thurston. "Strongly irresolvable spaces." International Journal of Mathematics and Mathematical Sciences 2006 (2006): 1–12. http://dx.doi.org/10.1155/ijmms/2006/53653.

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Several new characterizations of strongly irresolvable topological spaces are found and precise relationships are noted between strong irresolvability, hereditary irresolvability, and submaximality. It is noted that strong irresolvablity is a faint topological property, while neither hereditary irresolvablity nor submaximality are semitopological.
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R, Princy, and Mohana K. "Neutrosophic bipolar vague resolvable and neutrosophic bipolar vague irresolvable spaces." Journal of Computational Mathematica 5, no. 1 (June 18, 2021): 76–87. http://dx.doi.org/10.26524/cm94.

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In this paper the concepts of neutrosophic bipolar vague resolvable, neutrosophic bipolar vague irresolvable, neutrosophic bipolar vague open hereditarily irresolvable spaces, maximally neutrosophic bipolar vague irresolvable spaces and neutrosophic bipolar vague submaximal spaces are introduced. Also we study several interesting properties of the neutrosophic bipolar vague open hereditarily irresolvable spaces besides giving characterization of these spaces by means of somewhat neutrosophic bipolar vague continuous and somewhat neutrosophic bipolar vague open functions
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Thangaraj, G., and S. Lokeshwari. "Fuzzy irresolvable sets and fuzzy open hereditarily irresolvable spaces." Bulletin of Pure & Applied Sciences- Mathematics and Statistics 38e, no. 1 (2019): 369. http://dx.doi.org/10.5958/2320-3226.2019.00040.7.

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Chattopadhyay, Chandan, and Chhanda Bandyopadhyay. "On resolvable and irresolvable spaces." International Journal of Mathematics and Mathematical Sciences 16, no. 4 (1993): 657–62. http://dx.doi.org/10.1155/s016117129300081x.

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In this paper some properties of open hereditarily irresolvable spaces are obtained and the topology for a minimal irresolvable space is specified. Maximal resolvable spaces are characterized in the last section.
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G, Thangaraj, Vivakanandan P, and Chandiran V. "A Short Note on Pairwise Fuzzy Irresolvable Spaces." Journal of Computational Mathematica 3, no. 2 (December 30, 2019): 76–84. http://dx.doi.org/10.26524/cm56.

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MAHMOUND, R. A., and D. A. ROSE. "A NOTE ON SPACES VIA DENSE SETS." Tamkang Journal of Mathematics 24, no. 3 (September 1, 1993): 333–39. http://dx.doi.org/10.5556/j.tkjm.24.1993.4505.

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Some spaces have been defined depending on the concept of dense set in a given topological space $(X , \tau)$ such as: resolvable space, irresolvable space, hcreditarily irresolvable space, and submaximal space. We study many of their properties and explore several relationships between these spaces and SMPC function which has been defined recently as a dual of the concept of precontmuity.
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G. Thangaraj and D. Vijayan. "Some remarks on fuzzy strongly irresolvable spaces." ANNALS OF FUZZY MATHEMATICS AND INFORMATICS 17, no. 2 (April 2019): 165–74. http://dx.doi.org/10.30948/afmi.2019.17.2.165.

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Bezhanishvili, Guram, Ray Mines, and Patrick J. Morandi. "Scattered, Hausdorff-reducible, and hereditarily irresolvable spaces." Topology and its Applications 132, no. 3 (August 2003): 291–306. http://dx.doi.org/10.1016/s0166-8641(03)00039-7.

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Dorantes-Aldama, Alejandro. "Baire irresolvable spaces with countable Souslin number." Topology and its Applications 188 (June 2015): 16–26. http://dx.doi.org/10.1016/j.topol.2015.03.005.

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Dorantes-Aldama, Alejandro, Roberto Pichardo-Mendoza, and Ángel Tamariz-Mascarúa. "Ai-maximal independent families and irresolvable Baire spaces." Topology and its Applications 175 (September 2014): 15–28. http://dx.doi.org/10.1016/j.topol.2014.06.007.

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Dissertations / Theses on the topic "Irresolvable spaces"

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Boero, Ana Carolina. "Resolubilidade e irresolubilidade de espaços topológicos." Universidade de São Paulo, 2007. http://www.teses.usp.br/teses/disponiveis/45/45131/tde-08052007-081304/.

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O principal objetivo deste trabalho é apresentar um estudo sistemático da teoria dos espaços topológicos resolúveis e irresolúveis. Enfocaremos diversas propriedades inerentes aos mesmos, incluindo uma exposição meticulosa de técnicas utilizadas na construção de espaços topológicos irresolúveis e sem pontos isolados. Dado um cardinal \\kappa > 1, exibiremos exemplos de espaços topológicos que são \\kappa-resolúveis, mas que não são \\kappa^{+}-resolúveis. Mostraremos, ainda, que se um espaço topológico for n-resolúvel, para todo número natural n, o mesmo será \\omega-resolúvel. Provaremos, contudo, que se \\lambda é um cardinal tal que \\omega < cf(\\lambda) = \\lambda, existe um espaço topológico que é \\mu-resolúvel, para todo cardinal \\mu < \\lambda, mas que não é \\lambda-resolúvel. O cerne desta dissertação refere-se à construção, em ZFC, de um subespaço enumerável, denso e submaximal de 2^c.
The main purpose of this work is to study the theory of resolvable and irresolvable topological spaces. We shall introduce many properties of these spaces and we shall give special attention to some techniques used in the construction of irresolvable topological spaces without isolated points. Given a cardinal \\kappa > 1, we will present some examples of topological spaces which are \\kappa-resolvable, but not \\kappa^{+}-resolvable. Besides, we will show that if a topological space is n-resolvable, for every natural number n > 1, then it is \\omega-resolvable too. Nevertheless, we shall prove that if \\lambda is a cardinal with \\omega < cf(\\lambda) = \\lambda, there is a topological space which is \\mu-resolvable, for each cardinal \\mu < \\lambda, but that is not \\lambda-resolvable. The backbone of this dissertation is the construction, in ZFC, of a countable, dense and submaximal subspaces of 2^c.
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Verner, Jonathan. "Ultrfiltry a nezávislé sytémy." Doctoral thesis, 2011. http://www.nusl.cz/ntk/nusl-311369.

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This work presents an overview of several different methods for construct- ing ultrafilters. The first part contains constructions not needing additional assumptions beyond the usual axioms of Set Theory. K. Kunen's method using independent systems for constructing weak P-points is presented. This is followed by a presentation of its application in topology (the proof of the existence of sixteen topological types due to J. van Mill). Finally a new con- struction due to the author is presented together with a proof of his result, the existence of a seventeenth topological type: ω∗ contains a point which is discretely untouchable, is a limit point of a countable set and the countable sets having it as its limit point form a filter. The second part looks at constructions which use additional combina- torial axioms and/or forcing. J. Ketonen's construction of a P-point and A. R. D. Mathias's construction of a Q-point are presented in the first two sections. The next sections concentrate on strong P-points introduced by C. Laflamme. The first of these contains a proof of a new characterization theorem due jointly to the author, A. Blass and M. Hrušák: An ultrafilter is Canjar if and only if it is a strong P-point. A new proof of Canjar's the- orem on the existence of non-dominating filters (Canjar filters) which uses...
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Books on the topic "Irresolvable spaces"

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Göpfert, Mirco. Policing the Frontier. Cornell University Press, 2020. http://dx.doi.org/10.7591/cornell/9781501747212.001.0001.

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This book explores what it means to be a gendarme investigating cases, writing reports, and settling disputes in rural Niger. At the same time, the book looks at the larger bureaucracy and the irresolvable tension between bureaucratic structures and procedures and peoples' lives. The world of facts and files exists on one side, and the chaotic and messy human world exists on the other. The book contends that bureaucracy and police work emerge in a sphere of constant and ambivalent connection and separation. The book's frontier in Niger (and beyond) is seen through ideas of space, condition, and project, packed with constraints and possibilities, riddled with ambiguities, and brutally destructive yet profoundly empowering. As the book demonstrates, the tragedy of the frontier becomes as palpable as the true impossibility of police work and bureaucracy.
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Book chapters on the topic "Irresolvable spaces"

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Goldblatt, Robert. "Modal Logics of Some Hereditarily Irresolvable Spaces." In Outstanding Contributions to Logic, 303–22. Cham: Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-030-71430-7_11.

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Cordelli, Chiara. "Epilogue." In The Privatized State, 298–302. Princeton University Press, 2020. http://dx.doi.org/10.23943/princeton/9780691205755.003.0011.

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This chapter reviews the abstract reflection on the philosophical foundations of democratic state authority and the more mundane details of administrative decision that make their contextual bases. It covers a set of theoretical spaces that range from Kantian universalism to moral particularism, from conceptual analysis to the interpretation of legal doctrines, and from political philosophy to organizational theory. It also discusses the principle of politics that is drawn from experiential cognition of human beings, which have in view the mechanism for administering right and how it can be managed appropriately. The chapter analyses the claim that neoliberalism, of which the privatization of governance is a signature feature, is haunted by an internal and irresolvable contradiction between ideology and practice. It explores neoliberalism as an ideology that promises a free world where individuals or entrepreneurs can fully realize and express their independent selves through free and competitive markets.
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