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Smooth points of ${\mathcal L}_s(^nl_{\infty}^2)$

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For $n\geq 2,$ we characterize the smooth points of the unit ball of ${\mathcal L}_s(^nl_{\infty}^2)$.

Abstract

For $n\geq 2,$ we characterize the smooth points of the unit ball of ${\mathcal L}_s(^nl_{\infty}^2)$.

참고문헌 (9)

  1. Yun Sung Choi, "The unit ball of P(2l22)", Archiv der Mathematik, 71(6), pp.472~480 (1998), Springer Science and Business Media LLC[DOI]
  2. Yun Sung Choi, "Smooth points of the unit ball of the space P(2l1)", Results in Mathematics, 36(1-2), pp.26~33 (1999), Springer Science and Business Media LLC[DOI]
  3. S. Dineen, "Complex analysis on infinite-dimensional spaces, Springer Monographs in Mathematics" (1999), Springer-Verlag London, Ltd
  4. B. C. Grecu, "Smooth 2-homogeneous polynomials on Hilbert spaces", Archiv der Mathematik, 76(6), pp.445~454 (2001), Springer Science and Business Media LLC[DOI]
  5. R. B. Holmes, "Geomeric Functional Anaysis and its Applications" (1975), Springer-Verlag
  6. S. G. Kim, "The unit ball of Ls(2l2∞)", Extracta Math, 24(1), pp.17~29 (2009)
  7. Sung Guen Kim, "Smooth polynomials of P(2D*(1,W)2)", Mathematical Proceedings of the Royal Irish Academy, 113(1), pp.45~58 (2013), Royal Irish Academy[DOI]
  8. 김성권, "THE GEOMETRY OF Ls(3l2∞)", 대한수학회논문집, 32(4), pp.991~997 (2017), 대한수학회
  9. S. G. Kim, "The Mazur density theorem for P(2R2h(½))", ~

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