نتایج جستجو برای: szeged polynomial

تعداد نتایج: 98279  

2016
DIANA SIMONA ANTAL FLORINA ARDELEAN IULIA PINZARU FLORIN BORCAN IONUT LEDETI DORINA CORICOVAC SORIN LUCIAN BOLINTINEANU

DIANA SIMONA ANTAL1#, FLORINA ARDELEAN1#, IULIA PINZARU1, FLORIN BORCAN1, IONUT LEDETI1, DORINA CORICOVAC1, ISTVAN ZUPKO2, BEATRICE BAGHDIKIAN3, EVELYNE OLLIVIER3, CODRUTA SOICA1*, SORIN LUCIAN BOLINTINEANU4 1Victor Babes University of Medicine and Pharmacy Timisoara, Faculty of Pharmacy, 2 Eftimie Murgu Sq., 300041 Timisoara, Romania 2University of Szeged, Department of Pharmacodynamics and Bi...

2010
I. NAMIOKA

1. P. R. Halmos, Introduction to Hubert space. New York, Chelsea, 1951. 2. M. Schreiber, On functions of contractions, to appear. 3. -, On absolutely continuous operators, to appear. 4. -, Unitary dilations of operators in Hubert space, Duke Math. J. vol. 23 (1956) pp. 579-594. 5. B. Sz.-Nagy, Sur les contractions de l'espace de Hubert, Seta Sei. Math. Szeged vol. 15 (1953) pp. 87-92. 6. B. Sz....

2016
Mitja Lainscak Zsolt Molnar Xavier Monnet Gorazd Voga

1Department of Cardiology and Department of Research and Education, General Hospital Celje, Oblakova 5, 3000 Celje, Slovenia 2Faculty of Medicine, University of Ljubljana, Vrazov trg 2, 1000 Ljubljana, Slovenia 3Department of Anesthesiology and Intensive Therapy, Faculty of Medicine, University of Szeged, 6 Semmelweis Street, Szeged 6725, Hungary 4AP-HP, Hôpitaux Universitaires Paris-Sud, Hôpit...

2009
Attila Kertész-Farkas András Kocsor János Csirik

Szeged 2008 " In theory, there is no difference between theory and practice. But, in practice, there is. " Jan L.A. van de Snepscheut

Journal: :Erdélyi Jogélet 2022

Book review: Fegyveresi Zsolt, Veress Emőd (eds.): Nótári Tamás: A kora középkori alemann törvénykönyvek. [The Early Medieval Codices of the Alemanne] Pactus Alamannorum – Lex Alamannorum. Szeged, Lectum Kiadó, 2020.

Let $G$ be a finite and simple graph with edge set $E(G)$‎. ‎The revised Szeged index is defined as‎ ‎$Sz^{*}(G)=sum_{e=uvin E(G)}(n_u(e|G)+frac{n_{G}(e)}{2})(n_v(e|G)+frac{n_{G}(e)}{2}),$‎ ‎where $n_u(e|G)$ denotes the number of vertices in $G$ lying closer to $u$ than to $v$ and‎ ‎$n_{G}(e)$ is the number of‎ ‎equidistant vertices of $e$ in $G$‎. ‎In this paper...

2015
Steven Silverstein Brian P. Keane Randolph Blake Anne Giersch Michael Green Szabolcs Kéri

Steven Silverstein*, Brian P. Keane, Randolph Blake, Anne Giersch, Michael Green and Szabolcs Kéri 1 Department of Psychiatry, Robert Wood Johnson Medical School, and University Behavioral Health Care, Rutgers, The State University of New Jersey, Piscataway, NJ, USA 2 Department of Psychology, Vanderbilt University, Nashville, TN, USA 3 Department of Psychiatry, University of Strasbourg, Strasb...

Journal: :Discrete Applied Mathematics 2013

Journal: :Journal of Applied Sciences 2007

Journal: :International Journal of Epidemiology 1997

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