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On Intuitionistic Fuzzy β-Almost Compactness and β-Nearly Compactness
The Scientific World Journal, 2015 The concept of intuitionistic fuzzy β-almost compactness and intuitionistic fuzzy β-nearly compactness in intuitionistic fuzzy topological spaces is introduced and studied.
R. Renuka, V. Seenivasan
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DO POST-SOCIALIST URBAN AREAS MAINTAIN THEIR SUSTAINABLE COMPACT FORM? ROMANIAN URBAN AREAS AS CASE STUDY [PDF]
Journal of Urban and Regional Analysis, 2022 The compact city is regarded as an important concept in promoting sustainable development, especially within the European Union. The socialist urban planning system maintained a high compactness of the urban areas through almost exclusive predominance of
Simona Raluca GRĂDINARU +2 more
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Compactness of supermassive dark objects at galactic centers* [PDF]
Canadian journal of physics (Print), 2022 We define compactness of a gravitational lens as the scaled closest distance of approach (i.e., $r_0/M$) of the null geodesic giving rise to an image.
K. Virbhadra
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Compactness bounds in general relativity [PDF]
Physical Review D, 2022 A foundational theorem due to Buchdahl states that, within General Relativity (GR), the maximum compactness C ≡ GM/ ( Rc 2 ) of a static, spherically symmetric, perfect fluid object of mass M and radius R is C = 4 / 9.
A. Alho +3 more
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Compactness of brane moduli and the String Lamppost Principle in d > 6 [PDF]
Journal of High Energy Physics, 2021 We demonstrate the validity of the String Lamppost Principle — that all consistent theories of quantum gravity are in the String Landscape — for supersymmetric theories in d > 6 using compactness and connectedness of the moduli space of small instantons,
Alek Bedroya +3 more
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Compactness theory of the space of Super Ricci flows [PDF]
Inventiones Mathematicae, 2020 We develop a compactness theory for super Ricci flows, which lays the foundations for the partial regularity theory in Bamler (Structure Theory of Non-collapsed Limits of Ricci Flows, arXiv:2009.03243, 2020).
R. Bamler
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Extrapolation of compactness on weighted spaces [PDF]
Revista matemática iberoamericana, 2020 Let $T$ be a linear operator that, for some $p_1\in(1,\infty)$, is bounded on $L^{p_1}(\tilde w)$ for all $\tilde w\in A_{p_1}(\mathbb R^d)$ and in addition compact on $L^{p_1}(w_1)$ for some $w_1\in A_{p_1}(\mathbb R^d)$. Then $T$ is bounded and compact
T. Hytonen, S. Lappas
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Exact Zoning Optimization Model for Marine Spatial Planning (MSP)
Frontiers in Marine Science, 2021 Marine spatial planning (MSP) has recently attracted more attention as an efficient decision support tool. MSP is a strategic and long-term process gathering multiple competing users of the ocean with the objective to simplify decisions regarding the ...
Mohadese Basirati +3 more
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Compactness on Soft Topological Ordered Spaces and Its Application on the Information System
Journal of mathematics, 2021 It is well known every soft topological space induced from soft information system is soft compact. In this study, we integrate between soft compactness and partially ordered set to introduce new types of soft compactness on the finite spaces and ...
T. Al-shami
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A topological model for partial equivariance in deep learning and data analysis
Frontiers in Artificial Intelligence, 2023 In this article, we propose a topological model to encode partial equivariance in neural networks. To this end, we introduce a class of operators, called P-GENEOs, that change data expressed by measurements, respecting the action of certain sets of ...
Lucia Ferrari +3 more
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