20 citations to https://www.mathnet.ru/rus/mzm343
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Ostrovska S., Turan M., “On the Eigenvectors of the Q-Bernstein Operators”, Math. Meth. Appl. Sci., 37:4 (2014), 562–570
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Ostrovska S., Ozban A.Ya., “The Q-Bernstein Polynomials of the Cauchy Kernel with a Pole on [0,1] in the Case Q > 1”, Appl. Math. Comput., 220 (2013), 735–747
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Ostrovska S., Ozban A.Ya., “On the Q-Bernstein Polynomials of Unbounded Functions with Q > 1”, Abstract Appl. Anal., 2013, 349156
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Kerem Kaşkaloğlu, Sofiya Ostrovska, “On theq-Bernstein polynomials of piecewise linear functions in the caseq>1”, Mathematical and Computer Modelling, 57:9-10 (2013), 2419
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Ostrovska S., “The Functional-Analytic Properties of the Limit Q-Bernstein Operator”, J. Funct. Space Appl., 2012, 280314
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Ostrovska S., Ozban A.Ya., “The Norm Estimates of the Q-Bernstein Operators for Varying Q > 1”, Comput. Math. Appl., 62:12 (2011), 4758–4771
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Wang H., Ostrovska S., “THE NORM ESTIMATES FOR THE q-BERNSTEIN OPERATOR IN THE CASE q > 1”, Mathematics of Computation, 79:269 (2010), 353–363
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Е. А. Лебедева, “Об одном обобщении теоремы Р. Йенча”, Матем. заметки, 88:5 (2010), 753–758 ; E. A. Lebedeva, “A Generalization of Jentzsch's Theorem”, Math. Notes, 88:5 (2010), 717–722
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Ostrovskii I., Ostrovska S., “On the Analyticity of Functions Approximated by their Q-Bernstein Polynomials When Q > 1”, Appl. Math. Comput., 217:1 (2010), 65–72
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Ostrovska, S, “THE SHARPNESS OF CONVERGENCE RESULTS FOR q-BERNSTEIN POLYNOMIALS IN THE CASE q > 1”, Czechoslovak Mathematical Journal, 58:4 (2008), 1195