References
- [1] Ahmad, Zaheer, and Mohammad Mursaleen. “Köthe-Toeplitz duals of some new sequence spaces and their matrix maps.” Publ. Inst. Math. (Beograd) (N.S.) 42(56): 57-61. Cited on 156.
- [2] Bektaş, Çiğdem Asma, and Rifat Çolak. “On the Köthe-Toeplitz duals of some generalized sets of difference sequences.” Demonstratio Math. 33, no. 4 (2000): 797-803. Cited on 156.
- [3] Başar, Feyzi, and Murat Kirişçi. “Almost convergence and generalized difference matrix.” Comput. Math. Appl. 61, no. 3 (2011): 602-611. Cited on 156, 158, 162 and 163.
- [4] Başar, Feyzi, and Rifat Çolak. “Almost-conservative matrix transformations.” Doğa Mat. 13, no. 3 (1989): 91-100. Cited on 167.
- [5] Başar, Feyzi. “Strongly-conservative sequence-to-series matrix transformations.” Erc Üni Fen Bil Derg. 5, no. 12 (1989): 888-893. Cited on 167.
- [6] Başar, Feyzi, and Ihsan Solak. “Almost-coercive matrix transformations.” Rend. Mat. Appl. (7) 11, no. 2: 249-256. Cited on 167.
- [7] Başar, Feyzi. “f-conservative matrix sequences.” Tamkang J. Math. 22, no. 2 (1991): 205-212. Cited on 168.
- [8] Başar, Feyzi. Summability Theory and Its Applications. Vol. 44 of Nijhoff International Philosophy Series. İstanbul: Bentham Science Publishers, 2012. Cited on 156.
- [9] Başar, Feyzi and Hemen Dutta. Summable Spaces and Their Duals, Matrix Transformations and Geometric Properties. Monographs and Research Notes in Mathematics. Boca Raton, London, New York: CRC Press, Taylor & Francis Group, 2020. Cited on 156.10.1201/9781351166928
- [10] Başarir, Metin and Mustafa Kayikçi. On the generalized Bm-Riesz difference sequence space and -property. J. Inequal. Appl. 2009, Art. ID 385029. Cited on 168.10.1155/2009/385029
- [11] Bektaş, Çiğdem Asma. “On some new generalized sequence spaces.” J. Math. Anal. Appl. 277, no. 2 (2003): 681-688. Cited on 156.
- [12] Boos, Johann. Classical and Modern Methods in Summability. Oxford Mathematical Monographs. New York: Oxford University Press Inc., 2000. Cited on 157.
- [13] Choudhary, B., and Sudarsan Nanda. Functional Analysis with Applications. New York: John Wiley & sons Inc., 1989. Cited on 156.
- [14] Duran, J. Peter. “Infinite matrices and almost-convergence.” Math. Z. 128 (1972): 75-83. Cited on 167.
- [15] Et, Mikâil, and Rifat Çolak. “On some generalized difference sequence spaces.” Soochow J. Math. 21, no. 4 (1995): 377-386. Cited on 156.
- [16] Et, Mikâil. “On some difference sequence spaces.” Doğa Mat. 17, no. 1 (1993): 18-24. Cited on 156.
- [17] Jarrah, Abdullah M., and Eberhard Malkowsky. “BK spaces, bases and linear operators.” Rend. Circ. Mat. Palermo (2) Suppl. No.52 (1998): 177-191. Cited on 162.
- [18] Kızmaz, Hüsnü. “On certain sequence spaces.” Canad. Math. Bull. 24, no. 2 (1981): 169-176. Cited on 156 and 158.
- [19] King, Jerry Porter “Almost summable sequences.” Proc. Amer. Math. Soc. 17 (1966): 1219-1225. Cited on 167.
- [20] Kirişçi, Murat, and Feyzi Başar. “Some new sequence spaces derived by the domain of generalized difference matrix.” Comput. Math. Appl. 60, no. 5 (2010): 1299-1309. Cited on 156.
- [21] Lorentz, George Gunther. “A contribution to the theory of divergent sequences.” Acta Math. 80 (1948): 167-190. Cited on 156 and 157.
- [22] Maddox, Ivor John. Elements of Functional Analysis. Cambridge, New York, New Rochelle, Melbourne, Sydney: Cambridge University Press, 1988. Cited on 155.
- [23] Mursaleen, Mohammad. “Generalized spaces of difference sequences.” J. Math. Anal. Appl. 203, no. 3 (1996): 738-745. Cited on 156.
- [24] Mursaleen, Mohammad. Applied Summability Methods. Heidelberg, New York, Dordrecht, London: Springer Briefs, 2014. Cited on 156.
- [25] Mursaleen, Mohammad and Başar, Feyzi. Sequence Spaces: Topics in Modern Summability Theory. Boca Raton, London, New York: CRC Press, Taylor & Francis Group, 2020. Cited on 156.10.1201/9781003015116
- [26] Öztürk, Ekrem. “On strongly regular dual summability methods.” Comm. Fac. Sci. Univ. Ankara Sér. A1Math. 32, no. 1 (1983): 1-5. Cited on 163.
- [27] Siddiqi, Jamil Ahmad. “Infinite matrices summing every almost periodic sequence.” Pacific J. Math. 39 (1971): 235-251. Cited on 163.
- [28] Sönmez, Abdulcabbar. “Some new sequence spaces derived by the domain of the triple band matrix.” Comput. Math. Appl. 62, no. 2 (2011): 641-650. Cited on 156.
- [29] Sönmez, Abdulcabbar. “Almost convergence and triple band matrix.” Math. Comput. Model. 57, no. 9-10 (2013): 2393-2402. Cited on 156 and 158.
- [30] Wilansky, Albert. Summability Through Functional Analysis. Vol. 85 of North-Holland Mathematics Studies. Amsterdam, New York, Oxford: Elsevier Science Publishers, 1984. Cited on 156 and 160.