Home›Analysis›All AnalysisBrowse ByAll AnalysisReference and ClassificationDevelopingNamed objects from complex analysis and its neighboring fields, studied as specific constructions rather than as general theorems. Belongs here: the Riemann Sphere, the complex plane plus a point at infinity that makes rational functions total. Does not belong here: the general theory of complex or functional analysis, the branch entity Analysis, and objects whose primary interest is number-theoretic, such as the Riemann Zeta Function, filed under Number Theory below because that is the cluster its own live SubLabel already carries.FactsAll AnalysisSourcesComments (0)Reader Challenges (0)FactsComparisonEra Of EmergenceWell-attested1670 1All AnalysisFilter Results93 entriesObject KindAllEquation (10)Functions (46)Geometric Shape (1)Mathematical Notation (2)Mathematical Property (2)Number Systems (4)Operator (Mathematics) (13)Sequence (4)Series (4)Sets (1)Space (Mathematics) (4)Statistic (2)BranchAllAnalysis (44)Analytic Number Theory (1)Approximation Theory (1)Arithmetic (1)Calculus (13)Combinatorics (1)Complex Analysis (8)Differential Equations (2)Functional Analysis (2)Harmonic Analysis (1)Logic and Foundations (1)Measure Theory (3)Probability and Statistics (3)Real Analysis (3)Set Theory (1)Origin EraAll1593 (1)1655 (1)1656 (1)1670 (1)1729 (1)1730 (1)1735 (1)1748 (1)1758 (1)1781 (1)1782 (1)1797 (1)1816 (1)1824 (1)1837 (1)1838 (1)1851 (2)1855 (1)1864 (1)1870 (1)1871 (1)1872 (1)1884 (1)1894 (1)1898 (1)1910 (1)1927 (1)1936 (1)1944 (1)2001 (1)Introduced ByAllAbraham Robinson (2)Adrien-Marie Legendre (2)August Ferdinand Möbius (1)Bernhard Riemann (3)Bonaventura Cavalieri (1)Carl Friedrich Gauss (3)Carl Gustav Jacob Jacobi (1)Carl Theodor Anger (1)Cornelis Simon Meijer (1)Daniel Bernoulli (1)François Viète (1)Friedrich Bessel (1)Frigyes Riesz (1)Gaspard Monge (1)George Biddell Airy (1)Giuseppe Vitali (1)Gottfried Wilhelm Leibniz (1)Henri Lebesgue (2)Hipparchus (3)Johann Radon (1)John Wallis (2)Karl Weierstrass (3)Kurt Otto Friedrichs (1)Laurent Schwartz (1)Leonhard Euler (6)Lipót Fejér (1)Mathias Lerch (1)Niels Henrik Abel (1)Olinde Rodrigues (1)Pafnuty Chebyshev (1)Paul Dirac (1)Peter Gustav Lejeune Dirichlet (1)Pierre-Simon Laplace (2)René Fréchet (1)Named AfterAllLeonhard Euler (1)Niels Henrik Abel (1)Show ResultsBrowseCompareSelect all 501 + 2 + 3 + 4 + ⋯AnalysisAbel's Summation FormulaAnalysisAiry FunctionAnalysisAnger FunctionAnalysisBarnes G-FunctionAnalysisBessel FunctionAnalysisBeta FunctionAnalysisBinomial SeriesAnalysisBorwein integralAnalysisCantor FunctionAnalysisCavalieri's Quadrature FormulaAnalysisChebyshev PolynomialsAnalysisComplex PlaneAnalysisCosineAnalysisDigamma FunctionAnalysisDirac Delta FunctionAnalysisDirichlet FunctionAnalysisDivergenceAnalysisDivision by ZeroAnalysisDomain of a functionAnalysisError FunctionAnalysisEuler-Maclaurin FormulaAnalysisEuler's Continued Fraction FormulaAnalysisExponential IntegralAnalysisExtended Real Number LineAnalysisFaà di Bruno's FormulaAnalysisFejér KernelAnalysisFréchet DerivativeAnalysisFunction (Mathematics)AnalysisGamma FunctionAnalysisGeneralized Hypergeometric FunctionAnalysisGeometric MeanAnalysisGraph of a FunctionAnalysisHardy-Littlewood Maximal FunctionAnalysisHarmonic MeanAnalysisHermite PolynomialsAnalysisHypergeometric FunctionAnalysisIncomplete Gamma FunctionAnalysisInfinitesimalAnalysisIntegral of the Secant FunctionAnalysisInverse Laplace TransformAnalysisInverse Tangent IntegralAnalysisInverse Trigonometric FunctionsAnalysisJacobi Theta FunctionAnalysisJoukowsky transformAnalysisLaguerre PolynomialsAnalysisLambert W FunctionAnalysisLamé FunctionAnalysisLaplace OperatorAnalysisLebesgue IntegralAnalysis12Next →Sources1. Wikipedia: Mathematical Analysistier 2Wikimedia FoundationHistory, Modern, Origins sectionQuote, History, Modern, Origins sectionMathematical analysis formally developed in the 17th century during the Scientific Revolution.View the SourceComments (0)No comments yet. Be the first to share a thought.Sign in to join the discussion.Reader Challenges (0)No disputes yet. Spotted an error or a better source? Open the first one.Sign in to dispute this or suggest a correction.