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词汇 divergent-series
释义 BETA

divergent series

collocation in English

meanings of divergentand series


These words are often used together. Click on the links below to explore the meanings.
divergent
adjective
uk /daɪˈvɜː.dʒənt/ us /dɪˈvɝː.dʒənt/
different or becoming different from ...
See more at divergent
series
noun[ C ]
uk /ˈsɪə.riːz/ us /ˈsɪr.iːz/
a number of similar or related events or things, one ...
See more at series


Examples of divergent series


divergent series
There are usually five cribriform circular plates arranged in two longitudinal and slightly divergentseries.
Understanding the meaning of algebraically generated divergentseries remained a frustration, but one he was willing to leave to future generations.
Taking regularity, linearity and stability as axioms, it is possible to sum many divergentseries by elementary algebraic manipulations.
From
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He also made major investigations in the areas of gamma functions, modular forms, divergentseries, hypergeometric series and prime number theory.
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Wikipedia

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Summation of divergentseries is also related to extrapolation methods and sequence transformations as numerical techniques.
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Wikipedia

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Many summation methods are used in mathematics to assign numerical values even to a divergentseries.
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Generally speaking, it is dangerous to manipulate infinite series as if they were finite sums, and it is especially dangerous for divergentseries.
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It is a divergentseries, meaning that it lacks a sum in the usual sense.
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The harmonic series is a classic example of a divergentseries whose terms limit to zero.
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Divergentseries are on the whole devil's work, and it is a shame that one dares to found any proof on them.
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Zeta function regularization is used as one possible means of regularization of divergentseries and divergent integrals in quantum field theory.
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Since then, mathematicians have explored many different summability methods for divergentseries.
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However, such theoretically efficient methods use divergent-series stepsize rules, which were first developed for classical subgradient methods.
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Since justifications were given that used divergentseries, these methods had a bad reputation from the point of view of pure mathematics.
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Classical subgradient methods using divergent-series rules are much slower than modern methods of convex minimization, such as subgradient projection methods, bundle methods of descent, and nonsmooth filter methods.
From
Wikipedia

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These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors.
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