Olga Kosheleva

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Vladik KreinovichProfessor of Computer Science, University of Texas at El PasoVerified email at utep.edu
Hung T. NguyenProfessor of Mathematics, New Mexico State UniversityVerified email at math.nmsu.edu
Martine CeberioProfessor of Computer Science, The University of Texas at El PasoVerified email at utep.edu
SONGSAK SRIBOONCHITTAFaculty of Economics, CMUVerified email at econ.cmu.ac.th
Francisco ZapataPh.D in Computer Science, University of Texas at El PasoVerified email at utep.edu
Julio UrendaThe University of Texas at El PasoVerified email at utep.edu
Laxman BokatiPostdoctoral Research Scholar at Arizona State UniversityVerified email at asu.edu
Christian ServinProfessor of Computer Science, El Paso Community CollegeVerified email at epcc.edu
Shahnaz ShahbazovaAzerbaijan State University of Economics UNEC, Baku, AzerbaijanVerified email at unec.edu.az
Edgar Daniel Rodriguez Velasquez, P...The University of Texas at El PasoVerified email at miners.utep.edu
Miroslav SvítekProfessorVerified email at fd.cvut.cz
Nguyen Hoang PhuongAssoc. Professor in Computer Science, Thang Long University, VietnamVerified email at thanglong.edu.vn
Afshin GholamyPhD Research Associate at The University of TexasVerified email at miners.utep.edu
Kor Liew KeeMathematics lecturer, Universiti Teknologi MARA, MalaysiaVerified email at kedah.uitm.edu.my
Veronica HoyosEMTIC, National Pedagogical University (UPN-Mexico)Verified email at upn.mx
Soheil NazarianThe University of Texas at El PasoVerified email at utep.edu
Keith WordenUniversity of SheffieldVerified email at sheffield.ac.uk
Ildar BatyrshinInstituto Politecnico NacionalVerified email at cic.ipn.mx
OSCAR GALINDODocente de MatemáticasVerified email at uan.edu.co
Bernadette Bouchon-MeunierSorbonne Université - CNRSVerified email at lip6.fr

Olga Kosheleva

Associate Professor, Teacher Education Department, University of Texas at El Paso

Verified email at utep.edu - Homepage

Mathematics Education Applied Mathematics Uncertainty processing Interval computations


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
Why 70/30 or 80/20 relation between training and testing sets: A pedagogical explanation A Gholamy, V Kreinovich, O Kosheleva International Journal of Intelligent Technologies and Applied Statistics 11 (2), 2018	361	2018
Mathematical knowledge and practices resulting from access to digital technologies J Olive, K Makar, V Hoyos, LK Kor, O Kosheleva, R STRäSSER Mathematics education and technology-rethinking the terrain: the 17th ICMI …, 2010	253	2010
Why trapezoidal and triangular membership functions work so well: Towards a theoretical explanation A Barua, LS Mudunuri, O Kosheleva Journal of Uncertain Systems 8 (3), 2014	171	2014
Decision making beyond arrow's “impossibility theorem,” with the analysis of effects of collusion and mutual attraction HT Nguyen, O Kosheleva, V Kreinovich International Journal of Intelligent Systems 24 (1), 27-47, 2009	133	2009
Why triangular and trapezoid membership functions: A simple explanation V Kreinovich, O Kosheleva, SN Shahbazova Recent developments in fuzzy logic and fuzzy sets: dedicated to Lotfi A …, 2020	47	2020
Babylonian method of computing the square root: Justifications based on fuzzy techniques and on computational complexity O Kosheleva NAFIPS 2009-2009 Annual Meeting of the North American Fuzzy Information …, 2009	45	2009
Is the success of fuzzy logic really paradoxical?: Toward the actual logic behind expert systems HT Nguyen, OM Kosheleva, V Kreinovich International Journal of Intelligent Systems 11 (5), 295-326, 1996	45	1996
On the optimal choice of quality metric in image compression O Kosheleva, V Kreinovich, Y Yam Proceedings of the International Symposium of Smart Structures and Microsystems, 2000	40*	2000
Astrogeometry: Toward mathematical foundations A Finkelstein, O Kosheleva, V Kreinovich International Journal of Theoretical Physics 36, 1009-1020, 1997	39	1997
Astrogeometry, error estimation, and other applications of set-valued analysis A Finkelstein, O Kosheleva, V Kreinovich ACM SIGNUM Newsletter 31 (4), 3-25, 1996	39	1996
Fuzzy numbers are the only fuzzy sets that keep invertible operations invertible B Bouchon-Meunier, O Kosheleva, V Kreinovich, HT Nguyen Fuzzy Sets and Systems 91 (2), 155-163, 1997	37	1997
Why quantum (wave probability) models are a good description of many non-quantum complex systems, and how to go beyond quantum models M Svítek, O Kosheleva, V Kreinovich, TN Nguyen Beyond Traditional Probabilistic Methods in Economics 2, 168-175, 2019	36	2019
Astrogeometry: geometry explains shapes of celestial bodies A Finkelstein, O Kosheleva, V Kreinovich Geombinatorics 6 (4), 125-139, 1997	35	1997
Quantum approach explains the need for expert knowledge: on the example of econometrics S Sriboonchitta, HT Nguyen, O Kosheleva, V Kreinovich, TN Nguyen Structural Changes and their Econometric Modeling 12, 191-199, 2019	34	2019
Trade-off between sample size and accuracy: case of measurements under interval uncertainty HT Nguyen, O Kosheleva, V Kreinovich, S Ferson International Journal of Approximate Reasoning, 2009, Vol. 50, No. 8, pp …, 2009	26	2009
Rate distortion optimal bit allocation methods for volumetric data using JPEG 2000 OM Kosheleva, BE Usevitch, SD Cabrera, E Vidal IEEE Transactions on Image Processing 15 (8), 2106-2112, 2006	25	2006
How Interval and Fuzzy Techniques Can Improve Teaching O Kosheleva, K Villaverde Switzerland: Springer Verlag, 353, 2018	23	2018
An extension of a theorem of AD Aleksandrov to a class of partially ordered fields PG Vroegindewey, VJ Kreinovic, OM Kosheleva Indagationes Mathematicae (Proceedings) 82 (1), 363-376, 1979	23	1979
Computing the cube of an interval matrix is NP-hard O Kosheleva, V Kreinovich, G Mayer, HT Nguyen Proceedings of the 2005 ACM symposium on Applied computing, 1449-1453, 2005	22	2005
Interval+ image= wavelet: for image processing under interval uncertainty, wavelets are optimal AE Brito, O Kosheleva Reliable Computing 4 (3), 291-301, 1998	20	1998

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