In this paper, we showed that the space ʃ1n contains hyperplanes Y with maximal but better relative projection constants than that given before. Use geometry to construct the exact minimal norm projection from ʃ1n onto Y, and a positive answer to the question in a finite-dimensional Banach space X with dimension n, is their hyperplane with the greatest exact relative projection constants 2- ?.
Shobaky, E., & Ali, M. (2006). SPECIAL OPERATORS ONTO SOME HYPERPLANES OF THE BANACH SPACE ʃ1n. Delta Journal of Science, 30(1), 1-5. doi: 10.21608/djs.2006.153629
MLA
E. Shobaky; Mohammed Ali. "SPECIAL OPERATORS ONTO SOME HYPERPLANES OF THE BANACH SPACE ʃ1n". Delta Journal of Science, 30, 1, 2006, 1-5. doi: 10.21608/djs.2006.153629
HARVARD
Shobaky, E., Ali, M. (2006). 'SPECIAL OPERATORS ONTO SOME HYPERPLANES OF THE BANACH SPACE ʃ1n', Delta Journal of Science, 30(1), pp. 1-5. doi: 10.21608/djs.2006.153629
VANCOUVER
Shobaky, E., Ali, M. SPECIAL OPERATORS ONTO SOME HYPERPLANES OF THE BANACH SPACE ʃ1n. Delta Journal of Science, 2006; 30(1): 1-5. doi: 10.21608/djs.2006.153629
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