On the number of fractional parts of a polynom lying in a given interval.
И.М. Виноградов ([unknown])
Matematiceskij sbornik
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И.М. Виноградов ([unknown])
Matematiceskij sbornik
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И.М. Виноградов (1936)
Matematiceskij sbornik
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Anastassiou, George A., Duman, Oktay (2009)
Serdica Mathematical Journal
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2000 Mathematics Subject Classification: 41A25, 41A36, 40G15. In this paper, we obtain some statistical Korovkin-type approximation theorems including fractional derivatives of functions. We also show that our new results are more applicable than the classical ones.
Anastassiou, George A., Duman, Oktay (2010)
Serdica Mathematical Journal
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2000 Mathematics Subject Classification: 41A25, 41A36. In the present paper, we improve the classical trigonometric Korovkin theory by using the concept of statistical convergence from the summability theory and also by considering the fractional derivatives of functions. We also show that our new results are more applicable than the classical ones.
И.М. Виноградов ([unknown])
Matematiceskij sbornik
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Ljubica Oparnica (2002)
Matematički Vesnik
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B. Martić (1964)
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Masayoshi Hata (2005)
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Branislav Martić (1973)
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Colloquium Mathematicae
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Gülçin Bozkurt, Durmuş Albayrak, Neşe Dernek (2019)
Applications of Mathematics
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We use the Laplace transform method to solve certain families of fractional order differential equations. Fractional derivatives that appear in these equations are defined in the sense of Caputo fractional derivative or the Riemann-Liouville fractional derivative. We first state and prove our main results regarding the solutions of some families of fractional order differential equations, and then give examples to illustrate these results. In particular, we give the exact solutions for...