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The Stone-Čech compactification of a partial frame via ideals and cozero elements

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Pages 115-134 | Received 04 Aug 2014, Published online: 11 Jun 2015

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John Frith & Anneliese Schauerte. (2022) A look at the structure of congruence frames by means of Heyting congruences. Quaestiones Mathematicae 45:11, pages 1771-1793.
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Articles from other publishers (10)

John Frith & Anneliese Schauerte. (2023) Closed and Open Maps for Partial Frames. Applied Categorical Structures 31:2.
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Xia Zhang, Jan Paseka, Jianjun Feng & Yudong Chen. (2022) Reflectors to quantales. Fuzzy Sets and Systems.
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John Frith & Anneliese Schauerte. (2022) Variants of Booleanness: Congruences of a partial frame versus those of its free frame. Mathematica Slovaca 72:4, pages 831-846.
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John Frith & Anneliese Schauerte. (2020) Compactifications and reflections of partial spaces via partial frames. Topology and its Applications 273, pages 106982.
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John Frith & Anneliese Schauerte. (2019) Partial frames and filter spaces. Topology and its Applications 263, pages 61-73.
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John Frith & Anneliese Schauerte. (2018) Meet-Semilattice Congruences on a Frame. Applied Categorical Structures 26:5, pages 997-1013.
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John L. Frith & Anneliese Schauerte. (2018) The congruence frame and the Madden quotient for partial frames. Algebra universalis 79:3.
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John Frith & Anneliese Schauerte. (2018) Compactifications of partial frames via strongly regular ideals. Mathematica Slovaca 68:2, pages 285-298.
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John Frith & Anneliese Schauerte. (2015) Coverages Give Free Constructions for Partial Frames. Applied Categorical Structures 25:3, pages 303-321.
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J. Frith & A. Schauerte. (2015) Completions of uniform partial frames. Acta Mathematica Hungarica 147:1, pages 116-134.
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