Araştırma Makalesi
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On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences

Yıl 2017, Cilt: 5 Sayı: 4, 80 - 88, 01.10.2017
https://izlik.org/JA39HD96GS

Öz


Kaynakça

  • Apostol T., M., Mathematical Analysis, Pearson Education Asia Limited and Chine Machine Press, 1974.
  • Başar F., Sever Y., The Space of Double Sequences, Math. J. Okayama Univ., 51 (2009), 149-157.
  • Başar F., Summability Theory and Its Applications, Bentham Science Publisher, e-books, Monographs, İstanbul (2002)
  • Chew T. S., Lee P., Y., Orthoganally Additive Functionals on Sequence Spaces, SEA Bull. Math., 9 (1985), 81-85.
  • Dedagich F., Zabreiko P. P., Operator Superpositions in the Space l_p, Sibirskii Matematicheskii Zhurnal, 28 (1987), 86-98.
  • Herawaty E., The Locally Boundedness Criteria for Superposition Operators on l_Φ (L), Applied Mathematical Science, 7 (2013), 727-733.
  • Moricz, F., Extension Of The Spaces c and c_0 From Single To Double Sequences, Acta Math. Hung., 57 (1–2) (1991), 129–136.
  • Kolk,E., Raidjoe, A., The Continuity Of Superposition Operators On Some Sequence Spaces Defined By Moduli, Czechoslovak Mathematical Journal, 57 (2007), 777-792.
  • Limaye B.V., Zelstser M., On The Pringsheim Convergence Of Double Series, Proc. Eston. Aca. Sci., 58,2 (2009), 108-121.
  • Petranuarat S., Kemprasit Y., Superposition Operators On l_p And c_0 Into l_q (1≤p,q<∞), Southeast Asian Bulletion of Mathematics, 21 (1997), 139-147.
  • Pluciennik, R. ,Continuity Of Superposition Operators On w_0 And W_0, Comment. Math. Univ. Carolinae 31(1990), 529-542.
  • Pringsheim A., Zur Theorie de Zweifach Unendlichen Zahlenfolgen, Math. Ann., 53 (1900), 289-321.
  • Sağır B., Güngör N., Continuity Of Superposition Operators On The Double Sequence SpacesnL_p, Filomat, 29:9 (2015), 2107-2118.
  • Sağır B., Güngör N., Locally Boundedness And Continuity Of Superposition Operators On The Double Sequence Spaces C_r0, J. Computational Analysis And Applications, Vol 19, 2 (2015), 365-377.
  • Sağır B., Güngör N., Continuity Of Superposition Operators On The Double Sequence Spaces Of Maddox C_r0 (p), Romanian Journal of Mathematics and Computer Science, Vol 5, 1 (2015), 35-45.
  • Sama-ae, A., Boundedness Of Superposition Operators On The Sequence Spaces Of Maddoxâ, Master Thesis, Chiang Mai University, 1997
  • Sama-ae, A., Boundedness And Continuity Of Superposition Operator On E_r (p) and F_r (p), Songklanakarin J. Sci. Technol., 24 (2002), 452-466.
  • Streit, R. F., The Summation Of Convergent Double Series, Texas Tech University (1972).

Yıl 2017, Cilt: 5 Sayı: 4, 80 - 88, 01.10.2017
https://izlik.org/JA39HD96GS

Öz

Kaynakça

  • Apostol T., M., Mathematical Analysis, Pearson Education Asia Limited and Chine Machine Press, 1974.
  • Başar F., Sever Y., The Space of Double Sequences, Math. J. Okayama Univ., 51 (2009), 149-157.
  • Başar F., Summability Theory and Its Applications, Bentham Science Publisher, e-books, Monographs, İstanbul (2002)
  • Chew T. S., Lee P., Y., Orthoganally Additive Functionals on Sequence Spaces, SEA Bull. Math., 9 (1985), 81-85.
  • Dedagich F., Zabreiko P. P., Operator Superpositions in the Space l_p, Sibirskii Matematicheskii Zhurnal, 28 (1987), 86-98.
  • Herawaty E., The Locally Boundedness Criteria for Superposition Operators on l_Φ (L), Applied Mathematical Science, 7 (2013), 727-733.
  • Moricz, F., Extension Of The Spaces c and c_0 From Single To Double Sequences, Acta Math. Hung., 57 (1–2) (1991), 129–136.
  • Kolk,E., Raidjoe, A., The Continuity Of Superposition Operators On Some Sequence Spaces Defined By Moduli, Czechoslovak Mathematical Journal, 57 (2007), 777-792.
  • Limaye B.V., Zelstser M., On The Pringsheim Convergence Of Double Series, Proc. Eston. Aca. Sci., 58,2 (2009), 108-121.
  • Petranuarat S., Kemprasit Y., Superposition Operators On l_p And c_0 Into l_q (1≤p,q<∞), Southeast Asian Bulletion of Mathematics, 21 (1997), 139-147.
  • Pluciennik, R. ,Continuity Of Superposition Operators On w_0 And W_0, Comment. Math. Univ. Carolinae 31(1990), 529-542.
  • Pringsheim A., Zur Theorie de Zweifach Unendlichen Zahlenfolgen, Math. Ann., 53 (1900), 289-321.
  • Sağır B., Güngör N., Continuity Of Superposition Operators On The Double Sequence SpacesnL_p, Filomat, 29:9 (2015), 2107-2118.
  • Sağır B., Güngör N., Locally Boundedness And Continuity Of Superposition Operators On The Double Sequence Spaces C_r0, J. Computational Analysis And Applications, Vol 19, 2 (2015), 365-377.
  • Sağır B., Güngör N., Continuity Of Superposition Operators On The Double Sequence Spaces Of Maddox C_r0 (p), Romanian Journal of Mathematics and Computer Science, Vol 5, 1 (2015), 35-45.
  • Sama-ae, A., Boundedness Of Superposition Operators On The Sequence Spaces Of Maddoxâ, Master Thesis, Chiang Mai University, 1997
  • Sama-ae, A., Boundedness And Continuity Of Superposition Operator On E_r (p) and F_r (p), Songklanakarin J. Sci. Technol., 24 (2002), 452-466.
  • Streit, R. F., The Summation Of Convergent Double Series, Texas Tech University (1972).
Toplam 18 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Bölüm Araştırma Makalesi
Yazarlar

Oguz Ogur

Yayımlanma Tarihi 1 Ekim 2017
IZ https://izlik.org/JA39HD96GS
Yayımlandığı Sayı Yıl 2017 Cilt: 5 Sayı: 4

Kaynak Göster

APA Ogur, O. (2017). On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences. New Trends in Mathematical Sciences, 5(4), 80-88. https://izlik.org/JA39HD96GS
AMA 1.Ogur O. On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences. New Trends in Mathematical Sciences. 2017;5(4):80-88. https://izlik.org/JA39HD96GS
Chicago Ogur, Oguz. 2017. “On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences”. New Trends in Mathematical Sciences 5 (4): 80-88. https://izlik.org/JA39HD96GS.
EndNote Ogur O (01 Ekim 2017) On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences. New Trends in Mathematical Sciences 5 4 80–88.
IEEE [1]O. Ogur, “On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences”, New Trends in Mathematical Sciences, c. 5, sy 4, ss. 80–88, Eki. 2017, [çevrimiçi]. Erişim adresi: https://izlik.org/JA39HD96GS
ISNAD Ogur, Oguz. “On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences”. New Trends in Mathematical Sciences 5/4 (01 Ekim 2017): 80-88. https://izlik.org/JA39HD96GS.
JAMA 1.Ogur O. On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences. New Trends in Mathematical Sciences. 2017;5:80–88.
MLA Ogur, Oguz. “On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences”. New Trends in Mathematical Sciences, c. 5, sy 4, Ekim 2017, ss. 80-88, https://izlik.org/JA39HD96GS.
Vancouver 1.Oguz Ogur. On characterization of boundedness of superposition operators on the Maddox space C_r0 (p) of double sequences. New Trends in Mathematical Sciences [Internet]. 01 Ekim 2017;5(4):80-8. Erişim adresi: https://izlik.org/JA39HD96GS