differential calculus


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Related to differential calculus: integral calculus

differential calculus

n.
1. The mathematics of the variation of a function with respect to changes in independent variables.
2. The study of slopes of curves, accelerations, maxima, and minima by means of derivatives and differentials.

differential calculus

n
(Mathematics) the branch of calculus concerned with the study, evaluation, and use of derivatives and differentials. Compare integral calculus

dif′feren′tial cal′culus


n.
the branch of mathematics that deals with differentials and derivatives.
[1700–05]
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.differential calculus - the part of calculus that deals with the variation of a function with respect to changes in the independent variable (or variables) by means of the concepts of derivative and differentialdifferential calculus - the part of calculus that deals with the variation of a function with respect to changes in the independent variable (or variables) by means of the concepts of derivative and differential
math, mathematics, maths - a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement
infinitesimal calculus, calculus - the branch of mathematics that is concerned with limits and with the differentiation and integration of functions
References in classic literature ?
A man doesn't want to talk politics to his wife, and what do you think I care for Betty's views upon the Differential Calculus? A man wants a wife who can cook his dinner and look after his children.
Socialism has no more to do with the state of nature than has differential calculus with a Bible class.
In a way I admire these dedicated parents who spend hours studying with their children, explaining the intricacies of differential calculus and vectors to their offspring.
The material is divided into two equal parts: the first, Size and Shape (topics in classical and projective geometry, as well as trigonometry); and the second, Time and Space (matters handled by coordinate geometry and differential calculus), in which motion plays an important role in generating curves and sweeping out regions as well as being a concept to analyze mathematically.
Imagine acing differential calculus and then failing geometry.
This work addresses the differential calculus over N-graded commutative rings and on N-graded manifolds defined as local-ringed spaces.
Use mathematical induction and Feynman's version of the product rule to prove the fundamental result from differential calculus:
The topics included in the PMP test were taken from the subjects Arithmetic, Algebra, Analytic Geometry, Differential Calculus and basic integration techniques.
In the following we discuss some preliminaries about q-integral and differential calculus .In what follows q is a real constant such that 0 less than q less than 1.
AD provides a set of mathematically well-defined differentiation rules (symbolic partial derivatives of built-in functions combined with the chain rule of differential calculus) for transforming a given simulation program into computer code for computing sensitivities.
Her most famous contribution was the publication of two volumes on differential calculus. The book contained an exposition by example on the cubic curve which is known as "Witch of Agnesi." The curve was also named "versoria" in Latin which means "rope that turns a sail."

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