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- W269046538 abstract "Publisher Summary This chapter discusses the representation of the k-th root in complex circular interval arithmetic. To simplify the calculation of the k-th root from the complex interval, the chapter presents an introduction of the disc, or discs if there are more closed regions, instead of the mapping region so that the disc encloses the corresponding region. The k-th root of the complex interval, defined by the set Z 1/k , is not practically applicable, especially in the numerical calculation. The region Z 1/k is bounded by a unique closed curve. The k-th root of the complex interval, defined by the set Z 1/k , consists of k separate branches that meet in the origin. The axes of these branches are rotated through the angle 2π/ k . The also presents an assumption that Z is the complex interval given by the disk with the center at c and the radius r ." @default.
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- W269046538 date "1980-01-01" @default.
- W269046538 modified "2023-09-27" @default.
- W269046538 title "ON A REPRESENTATION OF THE K-TH ROOT IN COMPLEX CIRCULAR INTERVAL ARITHMETIC" @default.
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- W269046538 doi "https://doi.org/10.1016/b978-0-12-518850-0.50039-1" @default.
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