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Results 1 to 25 of 4342

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On the existence of U-polygons of class c ≥4 in planar point setsHUCK, Christian.Discrete mathematics. 2009, Vol 309, Num 16, pp 4977-4981, issn 0012-365X, 5 p.Article

On the geometric structure of lattice U-polygonsDULIO, Paolo; PERI, Carla.Discrete mathematics. 2007, Vol 307, Num 19-20, pp 2330-2340, issn 0012-365X, 11 p.Article

Optimal algoriths for the intersection and the minimum distance problems between planar polygonsCHIN, F; CAO AN WANG.IEEE transactions on computers. 1983, Vol 32, Num 12, pp 1203-1207, issn 0018-9340Article

A new linear algorithm for triangulating monotone polygonsTOUSSAINT, G. T.Pattern recognition letters. 1984, Vol 2, Num 3, pp 155-158, issn 0167-8655Article

Pentagon partitions of polygons and a special class of planar mapsARQUES, Didier; MICHELI, Anne.Annales des sciences mathématiques du Québec. 2001, Vol 25, Num 2, pp 101-120, issn 0707-9109Article

Minimum area polygons with two reflex angles enclosing k pointsKRITHIVASAN, Kamala; SRILAKSHMI, Vanam.International journal of computer mathematics. 2001, Vol 77, Num 4, pp 507-522, issn 0020-7160Article

The Minkowski sum of a simple polygon and a segmentPUSTYLNIK, Gennady; SHARIR, Micha.Information processing letters. 2003, Vol 85, Num 4, pp 179-184, issn 0020-0190, 6 p.Article

On recognizing unions of two convex polygons and related problemsSHERMER, T.Pattern recognition letters. 1993, Vol 14, Num 9, pp 737-745, issn 0167-8655Article

A characterization of discretized polygonal convex regions by discrete momentsZUNIC, Jovisa.Lecture notes in computer science. 2003, pp 529-536, issn 0302-9743, isbn 3-540-20590-X, 8 p.Conference Paper

Atmospheres of polygons and knotted polygonsJANSE VAN RENSBURG, E. J; RECHNITZER, A.Journal of physics. A, Mathematical and theoretical (Print). 2008, Vol 41, Num 10, issn 1751-8113, 105002.1-105002.23Article

An algorithm for recognizing palm polygonsSUBIR KUMAR GHOSH; ANIL MAHESHWARI; SUDEBKUMAR PRASANT PAL et al.The Visual computer. 1994, Vol 10, Num 8, pp 443-451, issn 0178-2789Article

Recognizing polygons, or how to spyDEAN, J. A; LINGAS, A; SACK, J.-R et al.The Visual computer. 1988, Vol 3, Num 6, pp 344-355, issn 0178-2789Article

A proof of Coleman's conjectureKOLODZIEJCZYK, Krzysztof; OLSZEWSKA, Daria.Discrete mathematics. 2007, Vol 307, Num 15, pp 1865-1872, issn 0012-365X, 8 p.Article

Compressing polygon mesh geometry with parallelogram predictionISENBURG, Martin; ALLIEZ, Pierre.IEEE visualization. Conference. 2002, pp 141-146, isbn 0-7803-7498-3, 6 p.Conference Paper

On decomposing polygons into uniformly monotone partsLIU, R; NTAFOS, S.Information processing letters. 1988, Vol 27, Num 2, pp 85-89, issn 0020-0190Article

Fast triangulation of the plane with respect to simple polygonsHERTEL, S; MEHLHORN, K.Information and control. 1985, Vol 64, Num 1-3, pp 52-76, issn 0019-9958Article

Covering of polygons by rectanglesCHENG, F; LIN, I.-M.Computer-aided design. 1989, Vol 21, Num 2, pp 97-101, issn 0010-4485Article

The writhe of a self-avoiding polygonJANSE VON RENSBURG, E. J; ORLANDINI, E; SUMNERS, D. W et al.Journal of physics. A, mathematical and general. 1993, Vol 26, Num 19, pp L981-L986, issn 0305-4470Article

The two-guard problem revisited and its generalizationXUEHOU TAN.Lecture notes in computer science. 2004, pp 847-858, issn 0302-9743, isbn 3-540-24131-0, 12 p.Conference Paper

A new algorithm for computing Boolean operations on polygonsMARTINEZ, Francisco; RUEDA, Antonio Jesús; FEITO, Francisco Ramón et al.Computers & geosciences. 2009, Vol 35, Num 6, pp 1177-1185, issn 0098-3004, 9 p.Article

Knots with small lattice stick numbersHUH, Youngsik; OH, Seungsang.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 26, issn 1751-8113, 265002.1-265002.8Article

Ballon rond et géométrie = Football and geometryVINCENT, Robert.XYZ. 2005, Num 105, pp 72-76, issn 0290-9057, 5 p.Article

DAS SCHOCKPOLYGON UND DAS VERTRAEGLICHKEITS-POLYGON - EINE BASIS ZUR BEWERTUNG VON STOSSEIN WIRKUNGEN UND VERTRAEGLICHKEITSGRENZEN. = LE POLYGONE DE CHOC ET LE POLYGONE DE COMPATIBILITE, UNE BASE POUR EVALUER LES ACTEURS DES CHOCS ET LES LIMITES DE COMPATIBILITEMEIER DOERNBERG KE.1974; V.D.I. BER.; DTSCH.; DA. 1974; NO 221; PP. 135-143; BIBL. 6 REF.; (VDI-SCHWINGUNGSTAG. VORTR.; DARMSTADT; 1974)Conference Paper

Escher-like quasiperiodic heterostructuresBARRIUSO, A. G; MONZON, J. J; SANCHEZ-SOTO, L. L et al.Journal of physics. A, Mathematical and theoretical (Print). 2009, Vol 42, Num 19, issn 1751-8113, 192002.1-192002.9Article

New pattern theorems for square lattice self-avoiding walks and self-avoiding polygonsJAMES, E. W; SOTEROS, C. E.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 30, pp 8621-8634, issn 1751-8113, 14 p.Article

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