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Editorial: Unraveling breast cancer complexity: insights from single-cell sequencing and spatial transcriptomics. [PDF]
Kartikasari AER, Decock J.
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ZR<sup>2</sup>ViM: a recursive vision Mamba model for boundary-preserving medical image segmentation. [PDF]
Hua C, Xiang C, Li L, Zhou X.
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Workshop report-Vulnerability in multi-hazard risks: Addressing its complexity and dynamics. [PDF]
Santos AP +14 more
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Third IEEE International Conference on Data Mining, 2004
We describe the need for mining complex relationships in spatial data. Complex relationships are defined as those involving two or more of: multifeature colocation, self-colocation, one-to-many relationships, self-exclusion and multifeature exclusion. We demonstrate that even in the mining of simple relationships, knowledge of complex relationships is ...
R. Munro, null Sanjay Chawla, P. Sun
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We describe the need for mining complex relationships in spatial data. Complex relationships are defined as those involving two or more of: multifeature colocation, self-colocation, one-to-many relationships, self-exclusion and multifeature exclusion. We demonstrate that even in the mining of simple relationships, knowledge of complex relationships is ...
R. Munro, null Sanjay Chawla, P. Sun
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Spatial Complexity in Children's Language
Perceptual and Motor Skills, 2000The purpose of this research was to explore the properties of locative scenes which influence the sequence of the acquisition of spatial prepositions in English. Children ranging in age from about 2;8 to 5;6 were tested with a comprehension test involving a sentence-picture matching task. The comprehension test contained six kinds of spatial contrasts
R M, Weist +3 more
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Complex landscapes of spatial interaction [PDF]
Recently, Paul Krugman posed the intriguing question: ’How complex is the economic landscape? He was not thinking of mountains and rivers over which goods are transported and services channelled, but of an abstract landscape, one that represents the dynamics of resource allocation across activities and locations.
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2020
Buffon’s needle, Varignon’s theorem, Jung’s theorem, Sylvester's problem, are all hints that random allocations of spatial objects often obey to geometric restrictions. Further, it can be speculated that, so long as population distributions on surfaces might be represented by strings of symbols, there is no apparent reason why the arcsine law and ...
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Buffon’s needle, Varignon’s theorem, Jung’s theorem, Sylvester's problem, are all hints that random allocations of spatial objects often obey to geometric restrictions. Further, it can be speculated that, so long as population distributions on surfaces might be represented by strings of symbols, there is no apparent reason why the arcsine law and ...
openaire +1 more source

