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Critical circle homeomorphisms.
Denjoy's result has been extended for different classes of circle homeomorphisms.
Now we define the new class of circle homeomorphisms as follows.
The cross-ratio distortions are the most powerful tools to study the existence and smoothness of a conjugating map for the critical circle homeomorphisms.
Our aim in this work is to prove the cross-ratio inequality for a new class of circle homeomorphisms, which will be defined below with the aid of the above two classes and to show the existence of a conjugating map for this new class.
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f is a preserving orientation circle homeomorphism on (S^{1}).
(i) f is a preserving orientation circle homeomorphism on (S^{1}).
Let f be a circle homeomorphism with irrational rotation number satisfying conditions (i - iii).
Let f be a circle homeomorphism with irrational rotation number ρ.
Let f be a circle homeomorphism with irrational rotation number satisfying conditions (i - iii) wi - iiibreak points.
Then there exists a circle homeomorphism φ such that the following equality varphicirc f = f_{rho}circvarphi holds.
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