Suggested Topics within your search.
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The compactificability classes: The behavior at infinity
Published 2006-01-01“…We study the behavior of certain spaces and their compactificability classes at infinity. Among other results we show that every noncompact, locally compact, second countable Hausdorff space X such that each neighborhood of infinity (in the Alexandroff compactification) is uncountable, has (X)=(ℝ). …”
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Adjoints, wrapping, and morphisms at infinity
Published 2025-03-01“…For a localization of a smooth proper category along a subcategory preserved by the Serre functor, we show that morphisms in Efimov’s algebraizable categorical formal punctured neighborhood of infinity can be computed using the natural cone between right and left adjoints of the localization functor. …”
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ON STRONGLY CONDENSING OPERATORS AT INFINITY
Published 2016-11-01“…The paper introduces the notion of an operator strongly condensing at infinity, which is a natural variation of the notion of a locally strongly condensing operator at a finite point (introduced by the author earlier). …”
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Logarithmic matching between past infinity and future infinity: The massless scalar field in Minkowski space
Published 2025-03-01“…Abstract Matching conditions relating the fields at the future of past null infinity with the fields at the past of future null infinity play a central role in the analysis of asymptotic symmetries and conservation laws in asymptotically flat spacetimes. …”
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Mathematical Infinity “in prospettiva” and Spaces of Possibilities
Published 2019-01-01Get full text
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Architectural Concept: (Op)Positional Infinity of the City
Published 2024-04-01Get full text
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Use of infinity concept in chemistry and chemical technology
Published 2011-10-01Subjects: “…infinity…”
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Convexity Property of Finsler Infinity Harmonic Functions
Published 2024-01-01“…In this paper, we investigate the convexity property of viscosity solutions to a homogeneous normalized Finsler infinity Laplacian equation. Weak and strong forms for convexity property have been addressed.…”
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Kant's Turn: Between Actual and Potential Infinity
Published 2023-11-01Subjects: “…actual infinity…”
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Onfaloplastia: técnica "infinito" Onphaloplasty: "infinity" technique
Published 2011-06-01“…CONCLUSION: The use of the "infinity" technique was effective in the treatment of the umbilicus in complete abdominoplasty, offering more choice and an easy implementation for omphaloplasty.…”
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Counting black hole microstates at future null infinity
Published 2025-04-01“…In this scenario, the quantized bulk degrees of freedom act as a source for the dual field theory operators living at future null infinity that are soft gravitons of the higher dimensional system, up to some gauge fixing.…”
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ON GENERALIZATIONS OF THE HILBERT NULLSTELLENSATZ FOR INFINITY DIMENSIONS (A SURVEY)
Published 2015-12-01Get full text
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Logarithmic angle-dependent gauge transformations at null infinity
Published 2025-07-01“…They were exhibited a few years ago at spatial infinity. In this paper, we derive their explicit form at null infinity. …”
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Infinity war: Trichomonas vaginalis and interactions with host immune response
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Gravitational Poisson brackets at null infinity compatible with smooth superrotations
Published 2024-12-01“…Abstract Superrotations are local extensions of the Lorentz group at null infinity that have been argued to be symmetries of gravitational scattering. …”
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Actuator Fault Detection and Identification Using H-Infinity Filter
Published 2025-01-01“…This study presents an advanced fault detection method based on the H-infinity (H∞) approach, utilizing an extended H∞ filter to monitor system behavior and generate residual signals indicative of faults. …”
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Comparative analysis of VMAT plans on Halcyon and infinity for lung cancer radiotherapy.
Published 2025-01-01“…Conclusion Halcyon and Infinity offer distinct advantages in radiotherapy for NSCLC. …”
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Ground State Solutions of Schrödinger-Kirchhoff Equations with Potentials Vanishing at Infinity
Published 2023-01-01“…In this paper, we deal with the following Schrödinger-Kirchhoff equation with potentials vanishing at infinity: −ε2a+εb∫ℝ3∇u2Δu+Vxu=Kxup−1u in ℝ3and u>0,u∈H1ℝ3, where Vx~x−α and Kx~x−β with 0<α<2, and β>0. …”
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