Gregory method

E711181

The Gregory method is a numerical integration technique that approximates definite integrals using a series expansion based on finite differences.

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Gregory method canonical 1

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Statements (30)

Predicate Object
instanceOf numerical integration method ⓘ
quadrature rule ⓘ
appliesTo smooth functions ⓘ
approximates integral of a function over an interval ⓘ
assumes function values known at equally spaced points ⓘ
basedOn finite differences ⓘ
series expansion ⓘ
canBeExpressedAs series in finite differences of the integrand ⓘ
category deterministic numerical method ⓘ
errorDependsOn higher-order derivatives of the integrand ⓘ
field computational mathematics ⓘ
numerical analysis ⓘ
goal increase accuracy of numerical integration ⓘ
improvesUpon simple rectangle rule ⓘ
simple trapezoidal rule ⓘ
namedAfter James Gregory ⓘ
operatesOn univariate functions ⓘ
relatedTo Gregory–Newton interpolation formula ⓘ
Newton–Cotes formulas ⓘ
finite difference calculus ⓘ
representation integral as sum of weighted function values and finite differences ⓘ
requires tabulated function values ⓘ
typeOf composite quadrature formula ⓘ
usedFor approximating definite integrals ⓘ
usedIn engineering computations ⓘ
scientific computing ⓘ
uses backward differences ⓘ
equally spaced nodes ⓘ
forward differences ⓘ
usesConcept discrete analog of Taylor series ⓘ

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Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.