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Differential calculus
The calculus that deals with instantaneous rates of change.
📖 Definitions of "Differential calculus"
noun
- 1
The calculus that deals with instantaneous rates of change.
💡 Words with a Similar Meaning to "Differential calculus"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| differential equationnoun | (calculus) An equation involving the derivatives of a function. |
| differentialnoun | A qualitative or quantitative difference between similar or comparable things. |
| derivativenoun | Something derived. |
| infinitesimal calculusnoun | (calculus) Differential calculus and integral calculus considered together as a single subject. |
| calculusnoun | (uncountable, often definite, the calculus) Differential calculus and integral calculus considered as a single subject. |
| ordinary differential equationnoun | (calculus) An equation involving the derivatives of a function of only one independent variable. |
| second derivativenoun | (calculus) The derivative of the derivative of a function. |
| partial differential equationnoun | (calculus) A differential equation that involves the partial derivatives of a function of several variables. |
| derived functionnoun | (calculus) Of a function, another function, the value of which for any value of the independent variable is the instantaneous rate of change of the given function at that value of the independent variable. |
| delay differential equationnoun | (calculus) a type of differential equation in which the derivative of the unknown function at a certain time is given in terms of the values of the function at previous times |
| partial differentialnoun | (mathematics) an infinitesimal change in a variable in a partial derivative, or the result of partial differentiation |
| differentiationnoun | The act or process of differentiating (generally, without a specialized sense). |
| integral calculusnoun | (calculus) The calculus that generalizes summation to find areas, masses, volumes, sums, and totals of quantities described by continuously varying functions. |
| calculus of variationsnoun | (calculus) The form of calculus that deals with the maxima and minima of definite integrals of functions of many variables. |
| differential operatornoun | (mathematics, mathematical analysis) An operator defined as a function of the differentiation operator (the operator which maps functions to their derivatives). |
| fluxionsnoun | (obsolete, mathematics) differential calculus. |
| gradientnoun | A slope or incline. |
| fractional calculusnoun | (mathematical analysis, uncountable) The branch of mathematics that studies generalisations of calculus to allow noninteger (i.e., real or complex) powers of the differentiation operator D and the integration operator J; (countable) any one of said generalisations of calculus. |
| differential geometrynoun | (geometry, mathematical analysis) The study of geometry, especially geometric structures on differentiable manifolds, using techniques from calculus, linear algebra and multilinear algebra. |
| absolute differential calculusnoun | (mathematical analysis, dated or historical) Ricci calculus; the rules of index notation and manipulation for tensors and tensor fields, as developed by Gregorio Ricci-Curbastro. |
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