💡 Words with a Similar Meaning to "Surface integral"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| volume integralnoun | (mathematics) An integral over a 3-dimensional domain. |
| line integralnoun | (mathematics) An integral whose integrand's domain is a curve. |
| integralnoun | (mathematics) One of the two fundamental operations of calculus (the other being differentiation), whereby a function's displacement, area, volume, or other qualities arising from the study of infinitesimal change are quantified, usually defined as a limiting process on a sequence of partial sums. Denoted using a long s: ∫, or a variant thereof. |
| definite integralnoun | (mathematics) The integral of a function between an upper and lower limit |
| iterated integralnoun | (mathematics) In multivariable calculus, the result of applying integrals to a function of more than one variable in such a way that each of the integrals considers some of the variables as given constants. |
| contour integralnoun | (mathematics) The integral of a function around a contour on the complex plane. |
| integrationnoun | The act or process of making whole or entire. |
| integrable functionnoun | (mathematics) Any function that possesses a finite integral |
| integrandnoun | (calculus) The function that is to be integrated |
| quermassintegral | — |
| integraphnoun | (mathematics) A device that determines the value of an integral by measuring the area under a curve (and drawing the curve of its integral) |
| integralitynoun | The condition of being integral |
| integral functionnoun | (mathematics) An entire function |
| improper integralnoun | (calculus) An integral where at least one of the endpoints is taken as a limit, either to a specific number or to infinity. |
| indefinite integralnoun | (mathematics) A function whose derivative is a given function; an antiderivative. |
| lebesgue integralnoun | (mathematical analysis, singular only) An integral which has more general application than that of the Riemann integral, because it allows the region of integration to be partitioned into not just intervals but any measurable sets for which the function to be integrated has a sufficiently narrow range. |
| particular integralnoun | (mathematics) Any solution to a differential equation. |
| differintegralnoun | (mathematics, fractional calculus) Any type of mathematical operator which combines the properties of the fractional derivative and the fractional integral. |
| integral equationnoun | (mathematics) An equation involving a function f(x) and integrals of that function to be solved for f(x) |
| riemann integralnoun | (mathematical analysis) A type of integral whose computation involves dividing the interval of integration into smaller sub-intervals, summing sample values of the integrand inside those sub-intervals multiplied by their lengths, and letting the number of sub-intervals tend to infinity. |
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