Results 1 to 10 of about 33 (33)
ESTABLISHING INDOOR SUBSPACING REQUIREMENTS OF AN LOD (LEVEL OF DETAIL) MODEL FOR GENERATING NETWORK-BASED TOPOLOGICAL DATA [PDF]
Abstract. Nowadays, the complexity of structures in urban environments and the interest in location-based applications increase simultaneously. Along with this is the rise in demand for the firm establishment of data models representing these spaces. Establishing network models that portray topological relationships of space have strengthened support ...
A. R. C. Claridades +3 more
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Principal Bundle Structure of Matrix Manifolds
In this paper, we introduce a new geometric description of the manifolds of matrices of fixed rank. The starting point is a geometric description of the Grassmann manifold Gr(Rk) of linear subspaces of dimension ...
Marie Billaud-Friess +2 more
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Computably Based Locally Compact Spaces [PDF]
ASD (Abstract Stone Duality) is a re-axiomatisation of general topology in which the topology on a space is treated, not as an infinitary lattice, but as an exponential object of the same category as the original space, with an associated lambda-calculus.
Paul Taylor
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This paper proposes a classification of all non-isomorphic anatomies of an orthogonal metamorphic manipulator according to the topology of workspace considering cusps and nodes.
Christos Koukos-Papagiannis +2 more
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TOPOLOGICAL SPACES GENERATED BY DISCRETE SUBSPACES
In [3] the authors initiated a systematic study of the property of a space to be generated by its discrete subsets. Discretely generated properties seems to be interesting in themselves due to their good categorical behaviour: discrete generability is hereditary; each compact space of countable tightness is discretely generated; FrechetUrysohn is ...
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In this paper, we examine the role played by topology, and some specific boundary conditions as well, on the physics of a higher-dimensional black hole.
Mohammed Abu-Saleem +2 more
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Topologies generated by discrete subspaces
A topological space X is called discretely generated if for every subset A X we have A = {D : D A and D is a discrete subspace of X}. We say that X is weakly discretely generated if A X and A A implies D \ A for some discrete D A. It is established that sequential spaces, monotonically normal spaces and compact countably tight spaces are discretely ...
Dow, A. +3 more
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NORMAL SUBSPACES OF $\kappa^2$(General Topology and Related Problems)
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