Results 101 to 110 of about 7,222 (223)
Tropical Compactification via Ganter’s Algorithm [PDF]
We describe a canonical compactification of a polyhedral complex in Euclidean space. When the recession cones of the polyhedral complex form a fan, the compactified polyhedral complex is a subspace of a tropical toric variety. In this case, the procedure
Shaw, Kris +2 more
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Unicoherent compactifications [PDF]
Clapp, M. H., Dickman, R. F.
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Regularity of Richardson's Compactification
In [7] Richardson constructed a Stone-Čech type compactification R(E) of a Hausdorff convergence space E. Two questions arise in this regard. First, when is R(E) homeomorphic to β(E), β(E) the topological Stone-Čech compactification of E, for a Tychonoff
R. J. Gazik
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Peano compactifications and property S metric spaces
Let (X,d) denote a locally connected, connected separable metric space. We say the X is S-metrizable provided there is a topologically equivalent metric ρ on X such that (X,ρ) has Property S, i.e.
R. F. Dickman
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Moduli space compactification and applications
Moduli spaces arising in gauge theory are often non-compact, and the issue of suitable compactification is an important general question. We shall describe the compactification of the (euclidean) monopole moduli spaces and discuss as an application the ...
Singer, Michael
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Spaces having a compactification which is a C-space
A compactification αX of a space X is a C-compactification if αX is a C-space.
Komoda, Chieko, Kimura, Takashi
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The character sheaves on the group compactification
We give a definition of character sheaves on the group compactification which is equivalent to Lusztig's definition in [G. Lusztig, Parabolic character sheaves, II, Mosc. Math. J. 4 (4) (2004) 869-896].
Xuhua He, He, Xuhua
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Unified Robust Necessary Optimality Conditions for Nonconvex Nonsmooth Uncertain Multiobjective Optimization. [PDF]
Wang J, Li S, Feng M.
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Metrization of the one-point compactification
A new, more widely applicable, constructive definition of locally compact metric space is given, and a metric one-point compactification is constructed.
Mark Mandelkern
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