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1. www.lms.ac.uk › 2018-sastra-ramanujan-prizeThe 2018 SASTRA Ramanujan Prize | London Mathematical Society

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   4 days ago · The 2018 SASTRA-Ramanujan Prize will be jointly awarded to Professors Yifeng Liu (Yale University, USA) and Jack Thorne (Cambridge University, UK). The award recognises o utstanding contributions by individuals, not exceeding the age of 32, in areas of mathematics broadly influenced by Srinivasa Ramanujan.

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3. www.geeksforgeeks.org › ramanujans-infinite-sumRamanujan's Infinite Sum - GeeksforGeeks

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   2 days ago · Srinivasa Ramanujan (1887-1920) was an Indian mathematician who made substantial contributions to mathematical analysis, number theory, infinite series, and continued fractions. Despite having no formal training in pure mathematics, Ramanujan developed his theories and made remarkable discoveries that have influenced various fields of mathematics.

4. www.firstpost.com › explainers › india-data-man-pcPC Mahalanobis is often known as the father of the modern ...

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   3 days ago · At Cambridge, he encountered Srinivasa Ramanujan, the legendary mathematician, and was introduced to statistics through the journal Biometrika, founded by Karl Pearson. This marked the beginning of his lifelong engagement with statistics.

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     SRINIVASA RAMANUJAN: The Mathematician & His Legacy

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     A (very) Brief History of Srinivasa Ramanujan

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     Srinivasa Ramanujan

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6. mathematicsassocbitspilani.substack.com › p › anAn interesting question - by Mathematics Assoc, BITS Pilani

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   2 days ago · This problem isn’t just a casual brain teaser. It was once presented to one of the greatest mathematical minds of all time, Srinivasa Ramanujan, by his friend and colleague, P.C. Mahalanobis. The story goes that Mahalanobis posed this challenge during one of their conversations.

7. link.springer.com › article › 10Turagagati method for 4 × 4 pandiagonal magic squares by ...

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   2 days ago · Toying with magic squares is an enjoyable experience and is known to have fascinated even the greatest of mathematicians. The first chapter of Srinivasa Ramanujan’s notebooks is on magic squares. It is said to have been written “much earlier than the remainder of the notebooks”. Footnote 1

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   What is Ramanujan's sum?

   • In number theory, Ramanujan's sum, usually denoted cq ( n ), is a function of two positive integer variables q and n defined by the formula where ( a, q) = 1 means that a only takes on values coprime to q . Srinivasa Ramanujan mentioned the sums in a 1918 paper.

   Ramanujan's sum - Wikipedia

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   Did Srinivasa Ramanujan mention the sums in a 1918 paper?

   • Srinivasa Ramanujan mentioned the sums in a 1918 paper. In addition to the expansions discussed in this article, Ramanujan's sums are used in the proof of Vinogradov's theorem that every sufficiently large odd number is the sum of three primes.

   Ramanujan's sum - Wikipedia

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   What is Ramanujan's congruence in arithmetic?

   • Srinivasa Ramanujan first discovered that the partition function has nontrivial patterns in modular arithmetic, now known as Ramanujan's congruences. For instance, whenever the decimal representation of n ends in the digit 4 or 9, the number of partitions of n will be divisible by 5.

   Partition function (number theory) - Wikipedia

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   What is Ramanujan Mathematical Society (RMS)?

   • With a present strength of over 1800 life members, the Ramanujan Mathematical Society (RMS) is a major presence on the Indian mathematical scene. Read more...

   Ramanujan Mathematical Society

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9. onlinelibrary.wiley.com › doi › 10Evaluation of cell survival in different 3D‐printed geometric ...

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   3 days ago · Characterization of pluripotent hiPSCs cells. (A) Light microscopy of hiPSCs; (B) Flow cytometric analysis of hiPSCs cells showed 93.96% of SSEA-3 stained cells and 61.1% of Tra-1-60 stained cells, n = 6; (C) Gating strategy for the evaluation of FACS data using FlowJo: Representation of the total population (P0); Representation of single cells (P2); Gate for PE-A/SSEA-3; Gate for FITC-A/Tra-1-60; Histogram PE-A/SSEA-3, gray = negative control, black = stained cells; Histogram FITC-A/Tra-1 ...

10. dl.acm.org › doi › 10Hecke-type series involving infinite products | European ...

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    2 days ago · Chan H.-C., Ramanujan’s cubic continued fraction and Ramanujan type congruences for a certain partition function, Int. J. Number Theory 6 (2010) 819–834. Google Scholar [9]