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S. Ramanujan

    December 22, 1887 – April 26, 1920

    Srinivasa Ramanujan was an Indian self-taught mathematician whose near-complete absence of formal training in pure mathematics belied extraordinary contributions to mathematical analysis, number theory, infinite series, and continued fractions. Isolated from the European-centric mathematical community of his time, Ramanujan independently rediscovered known theorems and produced original work. His natural genius, considered on par with Leonhard Euler and Carl Friedrich Gauss by G. H. Hardy, led to nearly 3,900 results, most of which have since been proven correct. His unconventional insights continue to inspire vast amounts of mathematical research.

    Notebooks of Srinivasa Ramanujan
    Ramanujan's notebooks 5
    Collected Papers of Srinivasa Ramanujan
    • The influence of Ramanujan on number theory is without parallel in mathematics. His papers, problems and letters have spawned a remarkable number of later results by many different mathematicians. Here, his 37 published papers, most of his first two and last letters to Hardy, the famous 58 problems submitted to the Journal of the Indian Mathematical Society, and the commentary of the original editors (Hardy, Seshu Aiyar and Wilson) are reprinted again, after having been unavailable for some time. In this, the third printing of Ramanujan's collected papers, Bruce Berndt provides an annotated guide to Ramanujan's work and to the mathematics it inspired over the last three-quarters of a century. The historical development of ideas is traced in the commentary and by citations to the copious references. The editor has done the mathematical world a tremendous service that few others would be qualified to do.

      Collected Papers of Srinivasa Ramanujan
    • The fifth and final volume to establish the results claimed by the great Indian mathematician Srinivasa Ramanujan in his "Notebooks" first published in 1957. Although each of the five volumes contains many deep results, the average depth in this volume is possibly greater than in the first four. There are several results on continued fractions - a subject that Ramanujan loved very much. It is the authors wish that this and previous volumes will serve as springboards for further investigations by mathematicians intrigued by Ramanujans remarkable ideas.

      Ramanujan's notebooks 5