Longin Jan Latecki
Temple University
310 Papers
1.7K Citations
Longin Jan Latecki is an academic researcher from Temple University. The author has contributed to research in topics: Computer science & Graph (abstract data type). The author has an hindex of 53, co-authored 284 publications. Previous affiliations of Longin Jan Latecki include University of Oxford & University of Hamburg.
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Papers
Toward Non-Parametric Digital Shape Representation and Recovery
Ari D. Gross,Longin Jan Latecki +1 more
- 05 Dec 1994
TL;DR: It is shown that if an object is parallel regular, very few digital boundary patterns are realizable and that each such digital neighborhood has a well-defined geometric interpretation with respect to tangent direction, and described how a generalized torus can be recovered from a single intensity image using digital non-parametric models and methods.
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Noise-resilient detection of moving objects based on spatial-temporal blocks
Dragoljub Pokrajac,Vesna Zeljkovic,Longin Jan Latecki +2 more
- 08 Jun 2005
TL;DR: The results on a PETS repository video show that detection and tracking of moving objects is substantially improved in presence of Gawsim, speckle, multiplicative and Poisson noise.
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Force Field Based n-Scan Alignment.
Rolf Lakämper,Nagesh Adluru,Longin Jan Latecki +2 more
- 01 Jan 2007
TL;DR: The presented algorithm solves the alignm ent problem utilizing a gradient descent approach motivated by physics, but exchanges laws of physics with constraints given by human perception.
Digitization constraints that preserve topology and geometry
Longin Jan Latecki,Ari D. Gross +1 more
- 21 Nov 1995
TL;DR: Conditions which guarantee that a digitization process preserves topology of a digitized object preserves the invariance of convexity features of the object contour are presented.
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Nearly continuous functions in digital images
Longin Jan Latecki,Frank P. Prokop +1 more
- 04 Jan 1995
TL;DR: In this article, the concept of semi-proximity spaces (sp-spaces) is introduced and a formal relationship between the topological concepts of digital image processing and their continuous counterparts in Rn is established.
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