KnowraSrinivasa RamanujanLinked fromLinked fromThe 15 pages that link to Srinivasa Ramanujan, each with the reason it gives.All 15Broader topic 1Related 13Compared with 1Modular formRelated: His work on the discriminant form and its coefficients revealed deep arithmetic patterns.Integer partitionRelated: Ramanujan found striking congruences and asymptotic results for partition numbers.Additive number theoryRelated: His partition identities and congruences shaped modern study of additive counting.Partition functionRelated: His congruences and formulas reshaped the study of p(n).Circle methodRelated: His partition work with Hardy helped establish the method's early reach.G. H. HardyRelated: Their partnership brought Ramanujan’s formulas into mathematical research and yielded enduring joint results.q-seriesRelated: His partition identities and congruences greatly expanded the arithmetic reach of q-series.John Edensor LittlewoodRelated: Littlewood and Hardy recognized Ramanujan’s talent and helped bring his work to Cambridge.Rogers–Ramanujan identitiesRelated: His rediscovery and extension of the identities brought them to mathematical attention.Ramanujan–Nagell equationRelated: Ramanujan conjectured the complete list of positive integer solutions.Highly composite numberRelated: His 1915 paper introduced the term and systematically studied these integers.Ono's inequalityRelated: His partition congruences helped shape the subject in which Ono's results sit.Rogers–Ramanujan continued fractionRelated: His work brought the Rogers–Ramanujan identities and related q-fraction formulas to wider attention.