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Bounded variation functions of order k on sequence spaces

  • Autores: Zhao Linsheng
  • Localización: Collectanea mathematica, ISSN 0010-0757, Vol. 44, Fasc. 1-3, 1993, págs. 327-337
  • Idioma: inglés
  • Enlaces
  • Resumen
    • In this paper, we generalize some results concerning bounded variation functions on sequence spaces.

  • Referencias bibliográficas
    • W. Congxin, Bounded variation functions on sequence spaces (I), J. Harbin Inst. of Tech. no. 2 (1959), 93–100.
    • W. Congxin, Bounded variation functions on sequence spaces, Acta Math. Sinica 13 (1963), 548–557.
    • W. Congxin, Bounded variation functions on sequence spaces (II), Scientia Sinica 13 (1964), 1359–1380 (in Russian).
    • W. Congxin, Z. Linsheng, Variation functions of order 2 on sequence spaces (I), Science Exploration, no. 2 (1982), 71–73.
    • W. Congxin, Z. Linsheng, Variation functions of order 2 on sequence spaces, Math. Research and Exploration, no. 4 (1982), 143–150.
    • W. Congxin, Z. Linsheng, Variation functions of order 2 on sequence spaces (II), Ibid., no. 1 (1984), 98–106.
    • W. Congxin, Z. Linsheng, L. Tiefu, Bounded Variation Functions and Their Generalizations and Applications, Heilongjiang Science and Technology...
    • A.M. Russell, Functions of bounded $k^{th}$ variation, Proc. London Math. Soc. 26 (1973), 547–563.
    • W. Congxin, L. Tiefu, Some Properties of bounded Variation functions of order $k$, J. Liaoning Univ. (1986), 1–10.

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