2012
DOI: 10.1177/1473871612436775
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Interactive analysis of time intervals in a two-dimensional space

Abstract: Time intervals are conventionally represented as linear segments in a onedimensional space. An alternative representation of time intervals is the Triangular Model (TM), which represents time intervals as points in a two-dimensional space. In this paper, the use of TM in visualising and analysing time intervals is investigated. Not only does this model offer a compact visualisation of the distribution of intervals, it also supports an innovative temporal query mechanism that relies on geometries in the two-dim… Show more

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Cited by 23 publications
(49 citation statements)
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References 53 publications
(83 reference statements)
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“…Note that can be different values for specific purposes. In this paper, we set  = 45°, to be consistent with earlier work Qiang, et al, 2010;Van de Weghe, et al, 2007). Considering this setting, the eight directions in the 2D space correspond to eight changing directions of interval properties ( Figure 6).…”
Section: The Two Time Models Linear Modelmentioning
confidence: 99%
See 3 more Smart Citations
“…Note that can be different values for specific purposes. In this paper, we set  = 45°, to be consistent with earlier work Qiang, et al, 2010;Van de Weghe, et al, 2007). Considering this setting, the eight directions in the 2D space correspond to eight changing directions of interval properties ( Figure 6).…”
Section: The Two Time Models Linear Modelmentioning
confidence: 99%
“…The potential and advantages of the TM in view of the analysis of time intervals has been elaborated in previous literatures (Qiang, et al, 2010;2012a;2012b). Following the TM, every interval is represented by a point at a specific location.…”
Section: Empirical Studymentioning
confidence: 99%
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“…Some proposals work with rough sets [19], other proposals rely on possibility distributions for representing uncertainty in time [11], [10]. In order to compare temporal possibility distributions, extensions of the classical Allen's operators [1] are defined in [18] and [16].…”
Section: Time In Databasesmentioning
confidence: 99%