High-precision arithmetic in mathematical physics (Q2352948)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | High-precision arithmetic in mathematical physics |
scientific article |
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High-precision arithmetic in mathematical physics (English)
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7 July 2015
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Summary: For many scientific calculations, particularly those involving empirical data, IEEE 32-bit floating-point arithmetic produces results of sufficient accuracy, while for other applications IEEE 64-bit floating-point is more appropriate. But for some very demanding applications, even higher levels of precision are often required. This article discusses the challenge of high-precision computation, in the context of mathematical physics, and highlights what facilities are required to support future computation, in light of emerging developments in computer architecture.
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high-precision arithmetic
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numerical integration
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PSLQ algorithm
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Ising integrals
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Poisson equation
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floating-point arithmetic
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