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- W2488188734 abstract "We shall study several algorithms of the form $${X_{n + 1}} = fleft( {{X_n},{Y_n}} right)$$ $${Y_{n + 1}} = gleft( {{X_n},{Y_n}} right)$$ where f, g are given functions and x0, y0 are given, from the point of view of the rates of convergence of the sequences y n . In most cases x0, y0 will be non-negative, the sequences x n , y n will be monotonie and bounded and therefore convergent. The limits of x n , y n will be the same in each case but the rates of convergence to these limits will differ markedly from case to case." @default.
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- W2488188734 date "1979-01-01" @default.
- W2488188734 modified "2023-09-26" @default.
- W2488188734 title "The Algorithms of Gauss, Borchardt and Carlson" @default.
- W2488188734 doi "https://doi.org/10.1007/978-3-0348-7229-4_1" @default.
- W2488188734 hasPublicationYear "1979" @default.
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