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학술저널

LOGARITHMIC CAPACITY UNDER CONFORMAL MAPPINGS OF THE UNIT DISC

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If P(f; r) is the set of endpoints of radii which have length greater than or equal to r > 0 under a conformal mapping f of the unit disc. Then for large r, the logarithmic capacity of P(f; r), 1 2 p r · cap(P(f; r)) · pk r : Where k is the positive con- stant.

1. Modulus and logarithmic capacity

2. Capacity under some conformal mappings

3. Proof of the theorem 2.1

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