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X. Z. KRASNIQI, P. KORUS, F. MORICZ, Necessary conditions for the -convergence (0 < p < 1) of single and double trigonometric series., Mathematica Bohemica 139(1) (2014), 75-88.
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L. KRIZSAN, F. MORICZ, The Lebesque summability of double triginometric integrals, Mathematical Inequalities & Applications 17(4) (2014), 1543-1550.
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LEE Jung Oh , A brief study on Bhatia's research of -convergence, The Korean Journal for History of Mathematics 27(1) (2014), 81-93.
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LEE Jung Oh, On Classical Studies for the Summability and Convergence of Double Fourier Series, The Korean Journal for History of Mathematics, 27(4) (2014), 285-297.
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F. MORICZ, Convergence and integrability of double trigonometric series with coefficients of bounded variation, Proc. Am. Math. Soc.102(3) (1988), 633-640.
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F. MORICZ, On the integrability of double cosine and sine series. I., J. Math. Anal. Appl. 154(2) (1991), 452-465.
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F. MORICZ, On the integrability of double cosine and sine series. II., J. Math. Anal. Appl. 154(2) (1991), 466-483.
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F. MORICZ, -convergence of double Fourier series., Journal of Mathematical Analysis and Applications 186 (1994), 209-236.
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F. MORICZ, On the maximal Fejer operator for double Fourier series of functions in Hardy spaces., Stud. Math. 116(1) (1995), 89-100.
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F. MORICZ, Necessary conditions for -convergence of double Fourier series, J. Math. Anal. Appl. 363 (2010), 559-568.
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F. MORICZ, M. BAGOTA, On the Lebesgue summability of double trigonometric series, J. Math. Anal. Appl. 348 (2008), 555-561.
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F. MORICZ, B. E. RHOADES, Approximation by Norlund means of double Fourier series for Lipschitz functions, J. Approximation Theory 50 (1987), 341-358.
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F. MORICZ, Shi, Xianliang, Approximation to continuous functions by Cesaro means of double Fourier series and conjugate series, J. Approximation Theory 49 (1987), 346-377.
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F. MORICZ, Daniel WATERMAN, Convergence of double Fourier series with coefficients of generalized bounded variation., J. Math. Anal. Appl. 140(1) (1989), 34-49.
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