The quasihyperbolic metric and analogues of the Hardy-Littlewood property for $\alpha =0$ in uniformly John domains

참고문헌 (10)

1. Z. Balogh, "Boundary Harnack principle for separated semihyperbolic repellers, harmonic measure applications", 12(2), pp.299~336 (1996)
2. _, "Geometric localization, uniformly John property and separated semihyperbolic dynamics", 34(1), pp.21~49
3. 3} \by F. W. Gehring, "K. Hag", and O. Martio \paper Quasihyperbolic geodesics in John domains \jour Math. Scand. \vol 65 \yr 1989 \pages no. 1
4. "8} \by G. H. Hardy and J. E. Littlewood\paper Some properties of fractional integrals. II \jour Math. Z. \vol 34 \yr 1932 \pages no. 1", pp.403~439
5. K. Kim, "Lipschitz class, growth of derivative and uniformly John domains", 19, pp.291~303 (2003)
6. _, "Hardy-Littlewood property with the inner length metric", 19(1), pp.53~62 (2004)
7. K. Kim, "Harmonic measure and hyperbolic distance in John disks", 83(2), pp.283~299 (1998)
8. "The quasihyperbolic metric, growth, and John domains" (1996), University of Michigan
9. "The quasihyperbolic metric, growth, and John domains", (1), pp.205~224 (1998)
10. "John disks", 9, pp.3~

관련 논문AI추천