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词汇 differential-calculus
释义 differential calculus
noun[ U ]
 mathematics specializeduk /ˌdɪf.əˌren.ʃəl ˈkæl.kjʊ.ləs/ us /ˌdɪf.əˌren.ʃəl ˈkæl.kjʊ.ləs/
the branch of calculus in which rates of change and connected quantities are calculated微分(学)
SMART Vocabulary: related words and phrases

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algebra
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calculus
catastrophe theory
derivative
differentiate
differentiation
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Examples of differential calculus


differential calculus
We first observe a more general result: that a model of the differentialcalculus always gives rise to deriving transformation (whether it is on a storage modality or not).
Velocity and change in velocity (acceleration) are continuous variables (which is what makes differentialcalculus applicable to them).
He first lectured on differentialcalculus to science students (until summer 1871), later integral calculus and analysis to beginners of mathematics.
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His analytic geometry and differentialcalculus courses contributed directly to his first series of abstract paintings in the spring of 1910.
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It also contained the first complete exposition of the algebraic approach to differentialcalculus, via principal parts.
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This book was a first systematic exposition of differentialcalculus.
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Correspondingly, a first order quantum differentialcalculus means at least the following: 1.
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Fermat's derivation also utilized his invention of adequality, a mathematical procedure equivalent to differentialcalculus, for finding maxima, minima, and tangents.
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Silva worked in analytic functionals, the theory of distributions, vector-valued distributions, ultradistributions, the operational calculus, and differentialcalculus in locally convex spaces.
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Craig was needed to teach differentialcalculus and integral calculus.
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Archimedes was the first to find the tangent to a curve, other than a circle, in a method akin to differentialcalculus.
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Lagrange invented the method of solving differential equations known as variation of parameters, applied differentialcalculus to the theory of probabilities and attained notable work on the solution of equations.
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Conversely, the induced by the deriving transformation must reduce to when the deriving transformation was induced by the differentialcalculus.
Both this unified approach and the results of differentialcalculus allow us to characterize distributions in terms of three different types of conditional expectations.
We now mention briefly other approaches to differentialcalculus in domain theory, computable analysis, differential inclusions and interval analysis.
See all examples of differential calculus
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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