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Matrix Transformations on the Bounded Variation Vector-valued Sequence Space

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Abstract

In this paper, the characterizations of infinite matrices which transform bounded variation vector-valued sequence space into Maddox sequence spaces, where the sequence p = ( pk) are bounded sequences of positive real numbers such that pk 1 for all k 2 N is presented.

참고문헌 (10)

  1. "Matrix Transformations of vector-valued sequence spaces" (2000)
  2. "The structure of sequence spaces of Maddox", 44, pp.47~54 (1992)
  3. "Matrix transformations between the sequence spaces ofMaddox", 1180, pp.223~238 (1993)
  4. "Strongly summable sequences", 18, pp.345~ (1967)
  5. "Paranormed sequence spaces gennerated by infinite matrices", 64, pp.335~ (1968)
  6. "Matrix transformation of bv into l", pp.55~61 (1992)
  7. "Matrix transformations from Nakano vector-valued sequence space intothe orlicz sequence space" (1998), Adam MichiewitzUniversity
  8. "Matrix transformations between some vector-valued sequence spaces", 24(2) (2000)
  9. "Matrix transformations of Nakano vector-valued sequencespace", 40(1), pp.93~97 (2000)
  10. "Matrix transformatins between some vector-valued sequenceSpaces", pp.83~96 (1993)

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