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I. Z. Emiris, E. P. Tsigaridas, and G. M. Tzoumas, “Exact Voronoi diagram of
smooth convex pseudocircles: General predicates, and implementation for
ellipses,” 2011.
Submitted.
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G. Tzoumas, “Algebraic number comparison through arrangements of
hypersurfaces,” 2011.
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G. Tzoumas, “Exact medial axis of quadratic NURBS and efficient bisector
pruning,” 2011.
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G. Tzoumas, “Exact medial axis of quadratic NURBS curves,” in 27th
Europ. Workshop Comp. Geom., (Morschach, Switzerland), pp. 91-94, 2011.
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “Exact Delaunay graph of smooth
convex pseudo-circles: general predicates, and implementation for ellipses,”
in SPM '09: 2009 SIAM/ACM Joint Conf. on Geom. & Phys. Model., (San
Francisco, CA, USA), pp. 211-222, 2009.
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DOI |
manuscript |
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G. Tzoumas, Computational geometry for curved objects. Voronoi diagrams in
the plane.
PhD thesis, National & Kapodistrian Univ. Athens, 2009.
In Greek.
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english abstract |
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “Exact Delaunay graph of smooth
convex pseudo-circles,” in 25th Europ. Workshop Comp. Geom.,
(Brussels, Belgium), pp. 325-328, 2009.
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I. Emiris and G. Tzoumas, “Exact and efficient evaluation of the InCircle
predicate for parametric ellipses and smooth convex objects,”
Comp.-Aid. Des., vol. 40, no. 6, pp. 691-700, 2008.
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DOI |
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I. Z. Emiris, E. P. Tsigaridas, and G. M. Tzoumas, “Predicates for the exact
Voronoi diagram of ellipses under the euclidean metric,” Intern. J. Comp. Geom. & Appl., vol. 18, no. 6, pp. 567-597, 2008.
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I. Emiris, M. Hemmer, E. Tsigaridas, and G. Tzoumas, “Voronoi diagram of
ellipses: CGAL-based implementation,” Tech. Rep. ACS-TR-363603-01,
National & Kapodistrian Univ. Athens, 2008.
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “Voronoi diagram of ellipses in
CGAL,” in 24th Europ. Workshop Comp. Geom., (Nancy, France),
pp. 87-90, 2008.
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project page |
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I. Emiris and G. Tzoumas, “A real-time and exact implementation of the
predicates for the Voronoi diagram of parametric ellipses,” in Proc.
ACM Symp. Solid & Phys. Model., (Beijing, China), pp. 133-142, ACM
Press, June 2007.
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DOI |
manuscript |
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I. Emiris and G. Tzoumas, “The Voronoi circle of smooth closed curves,” May
29 - June 2 2007.
Poster session, IMA Workshop in Non-linear Computational Geometry
(Special Thematic Year on Applications of Algebraic Geometry). Inst. Math.
Appl., Univ. Minnesota, Minneapolis, MN. Nugget URL:
http://www.ima.umn.edu/nuggets/voronoi.html.
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “Algebraic tools for the Voronoi
diagram of ellipses, leading to an experimental implementation,” Tech. Rep.
ACS-TR-241403-02, National & Kapodistrian Univ. Athens, 2007.
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I. Emiris and G. Tzoumas, “An efficient algorithm for the InCircle predicate
among smooth closed curves,” in 23rd Europ. Workshop Comp. Geom.,
(Graz, Austria), pp. 239-242, 2007.
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webpage |
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I. Z. Emiris, E. P. Tsigaridas, and G. M. Tzoumas, “The predicates for the
Voronoi diagram of ellipses,” in Proc. 22nd Annual ACM Symp. Comp. Geom., (Sedona, Arizona, USA), pp. 227-236, ACM Press, June 2006.
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DOI |
manuscript |
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I. Emiris and G. Tzoumas, “Voronoi circle of three ellipses,” 2006.
Poster session, Work. Geom. Topol. Combin. '06, Alcalá de Henares,
Spain.
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “A certified algorithm for the
InCircle predicate among ellipses,” in 22nd Europ. Workshop Comp. Geom., (Delphi, Greece), pp. 225-228, 2006.
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I. Emiris, E. Tsigaridas, and G. Tzoumas, “Algebraic tools for the Voronoi
diagram of ellipses,” Tech. Rep. ACS-TR-241403-01, National & Kapodistrian
Univ. Athens, 2006.
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G. Tzoumas, “Predicates for computing the Apollonius diagram of ellipses,”
Master's thesis, National & Kapodistrian Univ. Athens, May 2005.
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.pdf ]
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G. Tzoumas and I. Emiris, “Apollonius circle conflict,” SIGSAM Bull.,
vol. 39, no. 4, pp. 143-146, 2005.
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DOI |
manuscript ]
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I. Emiris and G. Tzoumas, “Apollonius circle conflict,” 2005.
Poster session, 8th Inter. Work. Comp. Algeb. Sci. Comp.,
Greece.
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screenshot |
webpage |
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I. Emiris and G. Tzoumas, “Algebraic study of the Apollonius circle of three
ellipses,” in 21st Europ. Workshop Comp. Geom., (Holland),
pp. 147-150, 2005.
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