Übersetzung für 'differential calculus' von Englisch nach Deutsch

differential calculus

Differentialrechnung {f}math.

Differenzialrechnung {f}math.

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Werbung

differential and integral calculus

Differential- und Integralrechnung {f}math.

Differenzial- und Integralrechnung {f}math.

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lambda calculus <λ-calculus>

Lambda-Kalkül {m} <λ-Kalkül>math.

Fréchet differential <F-differential>

Fréchet-Differential {n} <F-Differential>math.

Fréchet-Differenzial {n} <F-Differenzial>math.

Gâteaux differential <G-differential>

Gâteaux-Differenzial {n} <G-Differenzial>math.

Gâteaux-Differential {n} <G-Differential>math.

calculus

Stein {m}med.

Analysis {f}math.

Rechnung {f}math.

Kalkül {m}math.

Calculus {m}math.

Rechenart {f}math.

dental calculus

Zahnstein {m}dent.

staghorn calculus

Nierenbeckenausgussstein {m}med.

calculus removal

Zahnsteinentfernung {f}dent.

bronchial calculus

Bronchialstein {m}med.

Broncholith {m}med.

Bronchiolith {m} [selten]med.

predicate calculus

Prädikatrechnung {f}

logical calculus

logischer Kalkül {m}philos.

calculus estimate

analytische Abschätzung {f}math.

• One of the 14th-century Oxford Calculators, William Heytesbury, lacking differential calculus and the concept of limits, proposed to measure instantaneous speed "by the path that would be described by body if...
• More than one century after Euler's paper on the bridges of Königsberg and while Listing was introducing the concept of topology, Cayley was led by an interest in particular analytical forms arising from differential calculus to study a particular class of graphs, the "trees".
• Gilain notes that when the portion of the curriculum devoted to "Analyse Algébrique" was reduced in 1825, Cauchy insisted on placing the topic of continuous functions (and therefore also infinitesimals) at the beginning of the Differential Calculus.
• The equations are one way of looking at the condition on a function to be differentiable in the sense of complex analysis: in other words they encapsulate the notion of function of a complex variable by means of conventional differential calculus.
• The two brothers began to study the calculus as presented by Leibniz in his 1684 paper on the differential calculus in "Nova Methodus pro Maximis et Minimis" published in "Acta Eruditorum".

• Algebraically, vector fields can be characterized as derivations of the algebra of smooth functions on the manifold, which leads to defining a vector field on a commutative algebra as a derivation on the algebra, which is developed in the theory of differential calculus over commutative algebras.
• In mathematics, differential calculus is a subfield of calculus that studies the rates at which quantities change.
• For instance, the introduction of Newton's laws rarely establishes as a prerequisite neither Euclidian geometry or differential calculus that they imply.
• From 1895 through 1905 he also lectured in differential calculus.
• , exists and allows for the application of differential calculus.

• The word "flux" comes from Latin: "fluxus" means "flow", and "fluere" is "to flow". As "fluxion", this term was introduced into differential calculus by Isaac Newton.
• These methods led to the development of differential calculus in the 17th century.
• Tullio Levi-Civita and Gregorio Ricci-Curbastro popularised tensors in 1900 – continuing the earlier work of Bernhard Riemann and Elwin Bruno Christoffel and others – as part of the "absolute differential calculus".
• As a generalization of this practical description, the mathematics of differential calculus defines the slope of a curve at a point as the slope of the tangent line at that point.
• Lie groups are smooth differentiable manifolds and as such can be studied using differential calculus, in contrast with the case of more general topological groups.

• It has two major branches, differential calculus and integral calculus; the former concerns instantaneous rates of change, and the slopes of curves, while the latter concerns accumulation of quantities, and areas under or between curves.