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article · Rocky Mountain Journal of Mathematics · 1985

Interpolating sequences on curves

S. A. Obaid, D. C. Rung

Cited by 1Open access

Abstract

We establish a condition on boundary curves (ending at points) lying either in the unit disc or the upper half plane which implies that any consecutively separated sequence, in the hyperbolic distance, lying on one of these curves is an interpolating sequence for bounded holomorphic functions.

Cite this paper

APA 7

Obaid, S. A., & Rung, D. C. (1985). Interpolating sequences on curves. Rocky Mountain Journal of Mathematics, 15(4). https://doi.org/10.1216/rmj-1985-15-4-787

MLA 9

Obaid, S. A., and D. C. Rung. “Interpolating sequences on curves.” Rocky Mountain Journal of Mathematics, vol. 15, no. 4, 1985, https://doi.org/10.1216/rmj-1985-15-4-787.

Chicago

Obaid, S. A., and D. C. Rung. 1985. “Interpolating sequences on curves.” Rocky Mountain Journal of Mathematics 15 (4). https://doi.org/10.1216/rmj-1985-15-4-787.

Harvard

Obaid, S.A. and Rung, D.C. (1985) ‘Interpolating sequences on curves’, Rocky Mountain Journal of Mathematics, 15(4). Available at: https://doi.org/10.1216/rmj-1985-15-4-787.

BibTeX
@article{obaid1985interpolating,
  title = {{Interpolating sequences on curves}},
  author = {Obaid, S. A. and Rung, D. C.},
  journal = {Rocky Mountain Journal of Mathematics},
  volume = {15},
  number = {4},
  year = {1985},
  doi = {10.1216/rmj-1985-15-4-787}
}

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