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Fixed Points, Symmetries, and Bounds for Basins of Attraction of Complex Trigonometric Functions
by
Williams, G. Brock
, Barnard, Roger W.
, Dwyer, Jerry
, Bray, Kasey
in
Attraction
/ Basins
/ Fixed points (mathematics)
/ Fractals
/ Mathematical functions
/ Orbits
/ Trigonometric functions
2020
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Do you wish to request the book?
Fixed Points, Symmetries, and Bounds for Basins of Attraction of Complex Trigonometric Functions
by
Williams, G. Brock
, Barnard, Roger W.
, Dwyer, Jerry
, Bray, Kasey
in
Attraction
/ Basins
/ Fixed points (mathematics)
/ Fractals
/ Mathematical functions
/ Orbits
/ Trigonometric functions
2020
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Fixed Points, Symmetries, and Bounds for Basins of Attraction of Complex Trigonometric Functions
Journal Article
Fixed Points, Symmetries, and Bounds for Basins of Attraction of Complex Trigonometric Functions
2020
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Overview
The dynamical systems of trigonometric functions are explored, with a focus on tz=tanz and the fractal image created by iterating the Newton map, Ftz, of tz. The basins of attraction created from iterating Ftz are analyzed, and some bounds are determined for the primary basins of attraction. We further prove x- and y-axis symmetry of the Newton map and explore the nature of the fractal images.
Publisher
Hindawi Publishing Corporation,Hindawi,John Wiley & Sons, Inc,Wiley
Subject
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