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- W86548441 abstract "The use of interval arithmetic for global optimization over an n-dimensional interval X was first described by Ramon Moore in a technical report from Stanford University in 1962. The knowledge of the technique became widespread in 1966 through the classical book of Moore, “Interval Analysis” [1]. Section 6.4, “Determination and use of extreme values of rational functions”, has all the essentials needed for global optimization: reduction by monotonicity if possible, stationary point reduction by interval Newton if possible, and the use of a splitting strategy if none of the above is applicable. The splitting strategy is described in Chapter 4 in [1]. It is expressed as a general formula for the computation of an arbitrarily good approximation of the united extension," @default.
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- W86548441 date "2002-01-01" @default.
- W86548441 modified "2023-09-27" @default.
- W86548441 title "The Early Days of Interval Global Optimization" @default.
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