نتایج جستجو برای: szeged polynomial

تعداد نتایج: 98279  

2016
Chuanqing Ding Edit Tóth-Molnár Ningli Wang Lei Zhou

1Pharmacology & Pharmaceutical Sciences, USC Eye Institute, University of Southern California, Los Angeles, CA, USA 2Pharmacology and Pharmacotherapy, Ophthalmology, University of Szeged, Szeged, Hungary 3Ophthalmology, Beijing Tongren Hospital, Beijing Institute of Ophthalmology, Beijing, China 4Singapore Eye Research Institute, Singapore 5Department of Ophthalmology, Yong Loo Lin School of Me...

2012
Béla Pikó Ali Bassam Enikő Török Henriette Ócsai

Béla Pikó1, Ali Bassam1, Enikő Török2, Henriette Ócsai3 and Farkas Sükösd4 1Kálmán Pándy Hospital of the Local Government of Békés County, County, Center of Oncology, Gyula, 2Kálmán Pándy Hospital of the Local Government of Békés County, County Department of Radiology, Gyula, 3Kálmán Pándy Hospital of the Local Government of Békés County, Dermato-Oncology Outpatient Clinic, Gyula, 4University o...

2016
Anita Bogdanov Valéria Endrész Szabolcs Urbán Ildikó Lantos Judit Deák Katalin Burián Kamil Önder Ferhan Ayaydin Péter Balázs Dezső P. Virók

Key members: Anita Bogdanov Valéria Endrész Szabolcs Urbán [1] Ildikó Lantos Judit Deák Katalin Burián Kamil Önder Ferhan Ayaydin Péter Balázs [2] Dezső P. Virók Founded by: ERA-NET ChlamyTrans grant (D.P. Virok) TKA National Research Fund grant PD 100442 (K. Burián) TÁMOP-4.2.2.A-11/1/KONV-401 2012-0073 (P. Balázs) TÁMOP-4.2.2.A-11-1-KONV-2012-0035 Partners: Institute of Clinical Microbiology,...

2015
Christian Steuwe Miklos Erdelyi G. Szekeres M. Csete Jeremy J Baumberg Sumeet Mahajan Clemens F. Kaminski

a Department of Chemical Engineering and Biotechnology, University of Cambridge, New Museums Site, Pembroke Street, Cambridge, CB2 3RA, UK b Nanophotonics Centre, Cavendish Laboratory, University of Cambridge, J J Thomson Avenue, Cambridge, CB3 0HE, UK c Department of Optics and Quantum Electronics, University of Szeged, H-6720 Szeged, Dóm tér 9, Hungary d Institute for Life Sciences, Universit...

2015
Thomas Otto Bernd Klosterhalfen Uwe Klinge Mihaly Boros Dirk Ysebaert Koudy Williams

1Department of Urology, Lukas Hospital, 41464 Neuss, Germany 2German Centre for Assessment and Evaluation of Innovative Techniques in Medicine (DZITM), 41464 Neuss, Germany 3German Centre for Implant-Pathology, 52351 Düren, Germany 4Department of Surgery, University of Aachen, 52074 Aachen, Germany 5Department of Experimental Surgery, University of Szeged, Szeged 6720, Hungary 6Department of Su...

2005
J. M. SMULKO Boris M. Grafov J. M. Smulko

Department of Engineering Sciences, The Ångström Laboratory, Uppsala University, P.O. Box 534, SE-751 21 Uppsala, Sweden Gdansk University of Technology, WETiI, ul. G. Narutowicza 11/12, 80-952 Gdansk, Poland Department of Electrical Engineering, Texas A&M University, College Station, TX 77843-3128, U.S.A. Research Group of Laser Physics of the Hungarian Academy of Sciences, University of Szege...

Journal: :The anachronist 2023

Review of Gyeörgy Endre Szeőnyi, Pictura & Scriptura: Hagyományalapú kulturális reprezentációk huszadik századi elméletei (Szeged: JATEPress, 2004)

Let $G$ be a non-abelian group and let $Z(G)$ be the center of $G$. Associate with $G$ there is agraph $Gamma_G$ as follows: Take $Gsetminus Z(G)$ as vertices of$Gamma_G$ and joint two distinct vertices $x$ and $y$ whenever$yxneq yx$. $Gamma_G$ is called the non-commuting graph of $G$. In recent years many interesting works have been done in non-commutative graph of groups. Computing the clique...

2005
Dóra Csendes János Csirik Tibor Gyimóthy András Kocsor

The major aim of the Szeged Treebank project was to create a high-quality database of syntactic structures for Hungarian that can serve as a golden standard to further research in linguistics and computational language processing. The treebank currently contains full syntactic parsing of about 82,000 sentences, which is the result of accurate manual annotation. Current paper describes the lingu...

2008
ALI REZA ASHRAFI HAMID SAATI MODJTABA GHORBANI

Let G be a connected graph, nu(e) is the number of vertices of G lying closer to u and nv(e) is the number of vertices of G lying closer to v. Then the Szeged index of G is defined as the sum of nu(e)nv(e), over edges of G.. The PI index of G is a Szeged-like topological index defined as the sum of [mu(e)+ mv(e)], where mu(e) is the number of edges of G lying closer to u than to v, mv(e) is the...

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