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Ali Taghavi
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The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5. of this paper which says that $4/\pi$ is a sharp upper bound.

https://arxiv.org/pdf/1010.4905.pdf

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5 of this paper which says that $4/\pi$ is a sharp upper bound.

https://arxiv.org/pdf/1010.4905.pdf

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5. of this paper which says that $4/\pi$ is a sharp upper bound.

https://arxiv.org/pdf/1010.4905.pdf

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Source Link
Ali Taghavi
  • 356
  • 8
  • 31
  • 123

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5 of this paper which says that $4/\pi$ is a sharp upper bound.

https://arxiv.org/pdf/1010.4905.pdf

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5 of this paper

https://arxiv.org/pdf/1010.4905.pdf

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5 of this paper which says that $4/\pi$ is a sharp upper bound.

https://arxiv.org/pdf/1010.4905.pdf

Source Link
Ali Taghavi
  • 356
  • 8
  • 31
  • 123

The answer is "Yes" by the following harmonic analogy of Schwarz lemma:

See Proposition 1.5 of this paper

https://arxiv.org/pdf/1010.4905.pdf