Ramanujan contribution in mathematics

Nationality Indian Almamater Awards Fellow, Scientific career Fields Mathematics Institutions Chakravarthi Padmanabhan Ramanujam (9 January 1938 – 27 October 1974) was an Indian Like his namesake As Early life and education [ ] Ramanujam was born to a "He has certainly originality of mind and the type of curiosity which is likely to suggest that he will develop into a good research worker if given sufficient opportunity." With Father Charles Racine's encouragement and recommendation, Ramanujam applied and was admitted to the graduate school at the Career [ ] Ramanujam set out for Algebraic functions of one variable. It was a nontrivial effort and the notes were written clearly and were well received. The analytical mind was much in evidence in this effort as he could simplify and extend the notes within a short time period. "He could reduce difficult solutions to be simple and elegant due to his deep knowledge of the subject matter" states Ramanan. "Max Deuring's lectures gave him a taste for On the suggestion of his K had a non-trivial zero over that field, he had also simplified the earlier method of Siegel. He took up Ramanujam was a scribe for Illness and death [ ] Between 1964 and 1968, he was making great strides in number theory and his contacts with He quit his post at Back in See also [ ] • • Notes [ ]

Contribution of Mathematical and Scientific Contributions of S. Ramanujan According to an eminent mathematicians, all the numbers were actually the intimate friends of S. Ramanujan. In order to calculate the value of 'pi' up to 17 million places using a computer, the present day mathematicians actually use S. Ramanujan's method. Ramanujan was close to the numbers that he made the number 1729 as the 'Ramanujan number', as the other mathematicians call it so in his honour. The main reason behind this is that S. Ramanujan gave its fine characteristics in an anecdote involving G. H. Hardy, who had visited him in a sanatorium by hiring a taxi having this number. The mathematical contributions of S. Ramanujan have also been widely used in solving various problems in higher scientific fields of specialisation. The diverse specialised higher scientific fields include the likes of particle physics, statistical mechanics, computer science, space science, cryptology, polymer chemistry and medical science. Apart from the above fields, S. Ramanujan's mathematical methods are being used in designing better furnaces for smelting metals and splicing telephone cables for communications, as well. Ramanujan was shown how to solve cubic equations in 1902 and he went on to find his own method to solve the quadratics. The following year, not knowing that the quadratics could not be solved by radicals, he tried to solve the quadratics. It was in the Town High School that Ramanujan came across a ...

December 22, 2012, marks the 125th anniversary of the birth of legendary Indian mathematician Srinivasa Ramanujan. An intuitive mathematical genius, Ramanujan's discoveries have Last December Prime Minister Manmohan Singh India's mathematical heritage extends far beyond Ramanujan's time. The nation is considered home of the concept of zero. Babylonians had used a space as a placeholder (similar to the role of "0" in the number 101), but this space could not stand alone or at the end of a number. (In our number system, as in theirs, this could be problematic; imagine trying to tell the difference between the numbers 1 and 10 by context alone.) In India, however, zero was treated as a number like any other. India is also the home of our decimal numeral system. Indian government and mathematical societies pursued several projects to celebrate their year of mathematics, from enrichment programs for students and teachers to the "Mathematical Panorama Lectures" that occurred around the country. This series of 20 short lecture courses, which will continue into 2013, brings prominent mathematicians from different fields to Indian universities to deliver five or six lectures. M. S. Raghunathan, president of the Ramanujan Mathematical Society and chair of the organizing committee for the National Mathematics Year, wrote in an e-mail that he hopes the lectures will facilitate an infusion of Indian talent into fields that lack it right now. Indeed, a primary purpose of the year of mat...

Srinivasa Ramanujan was an Indian mathematician who made significant contributions to the field of mathematics. He was born in 1887 in India and died in 1920 at the age of 32. Ramanujan's work on mathematical analysis, number theory, infinite series, and continued fractions is widely regarded as some of the most impressive work in the field. Srinivasa Ramanujan is one of the most influential mathematicians of all time. His contributions to mathematics have had a lasting impact on the field, and he remains a revered figure in the mathematics community. But who was Srinivasa Ramanujan? What made him so influential? Why do his contributions still resonate today? Who Was Srinivasa Ramanujan? Srinivasa Ramanujan was an Indian mathematician wh0 was born in 1887 in India and died in 1920 at the age of 32. Ramanujan's work on mathematical analysis, number theory, infinite series, and continued fractions is widely regarded as some of the most impressive work in the field. He also made substantial contributions to the theory of partitions, which is a branch of number theory that deals with the ways that numbers can be divided into smaller parts. Ramanujan's work has been influential in many different areas of mathematics, and he is considered one of the most brilliant mathematicians of all time. ALSO READ: What is Srinivasa Ramanujan remembered for? Srinivasa Ramanujan is an Indian mathematician who made significant contributions to mathematical analysis, number theory, and Continue...

Srinivasa Ramanujan, FRS ஸ்ரீநிவாச ராமானுஜன் 1887-1920. Mathematician. Srinivasa Ramanujan was an autodidact who, with almost no formal training in pure mathematics, made extraordinary contributions to mathematical analysis, number theory, infinite series and continued fractions. G.H. Hardy called him a natural genius. Born into a poor Brahmin family in India, Ramanujan's introduction to formal mathematics began at the age of ten. He demonstrated a natural ability, and was given books on advanced trigonometry which he mastered by the age of twelve; he even discovered theorems of his own, and re-discovered Euler's identity independently. He demonstrated unusual mathematical skill at school, winning accolades and awards. By the age of seventeen Ramanujan had conducted his own mathematical research on Bernoulli numbers and the Euler-Mascheroni constant. Ramanujan received a scholarship to study at Government College in Kumbakonam, but lost it when he failed his non-mathematical coursework. He joined another college to pursue independent mathematical research, working as a clerk in the Accountant-General's office at the Madras Port Trust Office to support himself. In 1912-1913 he sent samples of his theorems to three academics at the University of Cambridge. G.H. Hardy, recognizing the brilliance of his work, invited Ramanujan to visit and work with him at Cambridge. He became a FRS and a Fellow of Trinity. He died of illness, malnutrition, and possibly liver infection, in 192...

Srinivasa Ramanujan was born on December 22, 1887 in Erode, a city in the Tamil Nadu state of India. His father, K. Srinivasa Iyengar was a clerk while his mother, Komalatammal performed as a singer, in a temple. Even though they belonged to the Brahmins who are known to be the highest caste of Hinduism, Ramanujan’s family was very poor. At the age of 10, in 1897, Ramanujan attended the high school in Kumbakonam Town. There he discovered his intelligence in the field of mathematics and by his independent study of books from the school library; Ramanujan increased his knowledge and skills. At age of just 12 years, he had developed understanding of trigonometry and was able to solve cubic equations and arithmetic and geometric series as well. Among all of the mathematical literature Ramanujan went through, a book by George Shoobridge Carr, titled as A Synopsis of Elementary Results in Pure and Applied Mathematics, written in 1886, proved to be the primary medium that laid him onto the path of becoming a great mathematician. He got access to its copy in 1902 and in a short time he not only went through all of its theorems but also verified their results. He also rediscovered the work done by many famous mathematicians including Carl Friedrich Gauss and Leonhard Euler. In addition to this, many new theorems were also formulated by him. Ramanujan completed his high school by the age of 17, in 1904. Due to his outstanding results, he was awarded scholarship for higher studies in...