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Full Name
Stanković, Miomir
Scopus Author ID
Country
Serbia
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Publications

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Author:  Rajković, Predrag

Results 1-10 of 10 (Search time: 0.004 seconds).

Author(s)TitleIssue DateAppears inRank
1Rajković, Predrag; Marinković, Slađana; Stanković, Miomir Orthogonal polynomials with varying weight of laguerre type1-Jan-2015Filomat; 29(5); 1053-1062M21
2Marinković, Slađana; Stanković, Miomir ; Rajković, PredragFunctions induced by iterated deformed Laguerre derivative: Analytical and operational approach21-May-2012Abstract and Applied Analysis; 2012; 190726M21a
3Stanković, Miomir ; Marinković, Slađana; Rajković, PredragThe deformed exponential functions of two variables in the context of various statistical mechanics15-Nov-2011Applied Mathematics and Computation; 218(6); 2439-2448M21
4Stanković, Miomir ; Marinković, Slađana; Rajković, PredragThe deformed and modified Mittag-Leffler polynomials1-Jul-2011Mathematical and Computer Modelling; 54(1-2); 721-728M21
5Rajković, Predrag; Marinković, Slađana; Stanković, Miomir A generalization of the concept of q-fractional integrals1-Oct-2009Acta Mathematica Sinica, English Series; 25(10); 1635-1646M22
6Marinković, Slađana; Rajković, Predrag; Stanković, Miomir The inequalities for some types of q-integrals1-Nov-2008Computers and Mathematics with Applications; 56(10); 2490-2498M22
7Rajković, Predrag; Marinković, Slađana; Stanković, Miomir Fractional integrals and derivatives in q-calculus1-Apr-2007Applicable Analysis and Discrete Mathematics; 1(1); 311-323
8Rajković, Predrag; Marinković, Slađana; Stanković, Miomir On q-orthogonal polynomials over a collection of complex origin intervals related to little q-Jacobi polynomials1-Jan-2006Ramanujan Journal; 12(2); 245-255M23
9Rajković, Predrag; Marinković, Slađana; Stanković, Miomir On q-Newton-Kantorovich method for solving systems of equations15-Sep-2005Applied Mathematics and Computation; 168(2); 1432-1448M22
10Marinković, Slađana; Danković, Bratislav; Stanković, Miomir ; Rajković, PredragOrthogonality of some sequences of the rational functions and the Müntz polynomials15-Feb-2004Journal of Computational and Applied Mathematics; 163(2); 419-427M23