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Sci. 18:4 (1995), 777–788. [117] B. G. R. Love, Functions that have no first-order derivative might have fractional derivatives of all orders less than one. Real Anal. Exchange 20:1 (1994/95), 140–157. [118] N. Samko and S. Samko, On approximative definition of fractional differentiation. Fract. Calc. Appl. Anal. 2:3 (1999), 329–342. [119] N. Samko, S. Samko, and B. Vakulov, Weighted Sobolev theorem in Lebesgue spaces with variable exponent. J. Math. Anal. and Appl. 335 (2007), 560–583. [120] N. Samko, S.

75] V. Kokilashvili and S. Samko, Boundedness in Lebesgue spaces with variable exponent of maximal, singular and potential operators. Izvestija VUZov. SeveroKavkazskii region. Estestvennie nauki, Special issue “Pseudodifferential equations and some problems of mathematical physics”, dedicated to the 70th birthday of Prof. B. Simonenko, pp. 152–158, 2005. [76] V. Kokilashvili and S. Samko, Weighted Boundedness in Lebesgue spaces with Variable Exponent of Classical Operators on Carleson Curves. Proc.

Kokilashvili [13] Ya. Erusalimskii, A. Kilbas, V. Kokilashvili, V. Rabinovich, and S. Samko, In memoriam: Nikolai Karapetyants. Fract. Calc. Appl. Anal. 7:4 (2004), 475–478. D. , General singular equation on a disclosed contour. page 41. The international Congress of Mathematicians. Moscow. Abstracts of short communications, Functional Analysis, 5, Nauka, 1966. D. I. , Increment of the argument, logarithmic residue and a generalized principle of the argument. Dokl. Akad. Nauk SSSR, 213 (1973), 1233–1236.

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