Abstract
If g(z) is a hyperbolic rational map of degree two which is not conjugate to z{sup 2} + c for some c is an element of C-bar and J(g), the Julia set of g, is connected, then we show that the boundary of the components of C-bar / J(g) are Jordan curves. (author). 5 refs, 1 fig.
Citation Formats
Ahmadi, D.
Boundary of Fatou sets of hyperbolic rational maps or degree two.
IAEA: N. p.,
1992.
Web.
Ahmadi, D.
Boundary of Fatou sets of hyperbolic rational maps or degree two.
IAEA.
Ahmadi, D.
1992.
"Boundary of Fatou sets of hyperbolic rational maps or degree two."
IAEA.
@misc{etde_10119503,
title = {Boundary of Fatou sets of hyperbolic rational maps or degree two}
author = {Ahmadi, D}
abstractNote = {If g(z) is a hyperbolic rational map of degree two which is not conjugate to z{sup 2} + c for some c is an element of C-bar and J(g), the Julia set of g, is connected, then we show that the boundary of the components of C-bar / J(g) are Jordan curves. (author). 5 refs, 1 fig.}
place = {IAEA}
year = {1992}
month = {Oct}
}
title = {Boundary of Fatou sets of hyperbolic rational maps or degree two}
author = {Ahmadi, D}
abstractNote = {If g(z) is a hyperbolic rational map of degree two which is not conjugate to z{sup 2} + c for some c is an element of C-bar and J(g), the Julia set of g, is connected, then we show that the boundary of the components of C-bar / J(g) are Jordan curves. (author). 5 refs, 1 fig.}
place = {IAEA}
year = {1992}
month = {Oct}
}