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Title

DYNAMICS OF GEODESIC FLOW ON 〈Z + 2, −1/Z〉\H

Pages

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Abstract

 LET H = {Z = X + IY: Y > 0} AND G = ÁZ + 2, −1/Z Ñ, Z Î C. THIS GROUP ACTS ON THE UPPER HALF PLANE, H, AND THE ASSOCIATED QUOTIENT SURFACE IS TOPOLOGICALLY A SPHERE WITH TWO CUSPS. WE CONJUGATE THE GEODESIC FLOW ON THIS SURFACE TO A SPECIAL FLOW OVER THE SYMBOLIC SPACE OF GEOMETRIC CODES ASSOCIATED TO THIS FLOW. WE WILL SHOW THAT FOR K ³ 1, A SUBSYSTEM WITH CODES FROM Z \ {0, ±1, ±2, · · · , ±K{ IS A TBS. WE ALSO GIVE BOUNDS FOR THE ENTROPY OF THESE SUBSYSTEMS.

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    APA: Copy

    AHMADI DASTJERDI, DAWOUD, & LAMEI, SANAZ. (2012). DYNAMICS OF GEODESIC FLOW ON 〈Z + 2, ?1/Z〉\H. ANNUAL IRANIAN MATHEMATICS CONFERENCE. SID. https://sid.ir/paper/925987/en

    Vancouver: Copy

    AHMADI DASTJERDI DAWOUD, LAMEI SANAZ. DYNAMICS OF GEODESIC FLOW ON 〈Z + 2, ?1/Z〉\H. 2012. Available from: https://sid.ir/paper/925987/en

    IEEE: Copy

    DAWOUD AHMADI DASTJERDI, and SANAZ LAMEI, “DYNAMICS OF GEODESIC FLOW ON 〈Z + 2, ?1/Z〉\H,” presented at the ANNUAL IRANIAN MATHEMATICS CONFERENCE. 2012, [Online]. Available: https://sid.ir/paper/925987/en

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