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Bitopological local compactness

Indagationes Mathematicae (Proceedings), 1972
AbstractIn a bitopological space (X, T1, T2), T1 is said to be locally compact with respect to T2 if for each point x ϵ X there is a T1 open neighbourhood of x whose T2 closure is pairwise compact. (X, T1, T2) is pairwise locally compact if T1 is locally compact with respect to T2 and T2 is locally compact with respect to T1.
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Locally compact modules

Journal of Algebra, 1973
Pontryagin first worked out the structure and duality theory for locally compact abelian groups in the 1930’s. This theory has since played an important role in the modern adelic approach to number theory. Of particular importance to number theory are certain locally compact abelian groups with lattice. The purpose of this paper is twofold.
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Locally Compact Abelian Groups [PDF]

Proceedings of the National Academy of Sciences, 1934
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Locally compact Clifford semigroups [PDF]

Pacific Journal of Mathematics, 1970
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Locally compact, b-compact spaces

Indagationes Mathematicae (Proceedings), 1969
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Robustness of Topological Phases on Aperiodic Lattices. [PDF]

Math Phys Anal Geom
Li Y.
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Pseudo Locally Compact Spaces [PDF]

Proceedings of the American Mathematical Society, 1957
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Ramifications of generalized Feller theory. [PDF]

J Evol Equ
Cuchiero C, Möllmann T, Teichmann J.
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Families of proper holomorphic maps. [PDF]

J Geom Anal
Drnovšek BD, Kališnik J.
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Scaffolds with optimized quaternary symmetry for de novo cryoEM structure determination of small RNAs. [PDF]

Nat Methods
Jones CP, Ferré-D'Amaré AR.
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