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Experimental Mathematics publishes original papers featuring formal results inspired by experimentation, conjectures suggested by experiments, and data supporting significant hypotheses.Experiment has always been, and increasingly is, an important method of mathematical discovery. (Gauss declared that his way of arriving at mathematical truths was "through systematic experimentation.") Yet this tends to be concealed by the tradition of presenting only elegant, fully developed, and rigorous results.
Experimental MathematicsFinite FieldsNumerical Experimentsthe Riemann Zeta FunctionRiemann HypothesisPositive IntegerMahler MeasurePositive IntegersFinite FieldLower BoundHyperbolic GeometryFourier CoefficientsNumber TheoryMinimal SurfacesFundamental GroupModuli SpaceSwinnerton-Dyer ConjecturePolynomialGalois GroupReal Quadratic Fields
vol.34 (2025)
vol.33 (2024)
vol.32 (2023)
vol.31 (2022)
vol.31 (2021)
vol.30 (2021)
vol.29 (2020)
vol.28 (2019)
vol.27 (2018)
vol.26 (2017)
vol.25 (2016)
vol.24 (2015)
vol.23 (2014)
vol.22 (2013)
vol.21 (2012)
vol.20 (2011)
vol.19 (2010)
vol.18 (2009)
vol.17 (2008)
vol.16 (2007)
vol.15 (2006)
vol.14 (2005)
vol.13 (2004)
vol.12 (2003)
vol.11 (2002)
vol.10 (2001)
vol.9 (2000)
vol.8 (1999)
vol.7 (1998)