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This is a list of artists who actively explored mathematics in their artworks. [3] Art forms practised by these artists include painting, sculpture, architecture, textiles and origami. Some artists such as Piero della Francesca and Luca Pacioli went so far as to write books on mathematics in art.
Chinese theoretical physicist and recipient of the 1957 Nobel Prize in Physics [226] Filippo Zappata: 1894–1994: 100: Italian aircraft designer and pioneer [227] Zhang Guangdou: 1912–2013: 101: Chinese engineer [228] Zhang Tianfu: 1910–2017: 106: Chinese agronomist and tea expert [229] Zhang Xingqian: 1921–2022: 100
[29] These discoveries, together with his astronomical works which are praised for their accuracy, greatly advanced astronomical calculations and instruments. Al-Khayyām (1048–1131) was a Persian mathematician, astronomer, and poet, known for his work on algebra and geometry, particularly his investigations into the solutions of cubic equations.
Yakov Isidorovich Perelman (Russian: Яков Исидорович Перельман; 4 December [O.S. 22 November] 1882 – 16 March 1942) was a Russian and Soviet science writer and author of many popular science books, including Physics Can Be Fun and Mathematics Can Be Fun (both translated from Russian into English).
Indian mathematicians have made a number of contributions to mathematics that have significantly influenced scientists and mathematicians in the modern era. One of such works is Hindu numeral system which is predominantly used today and is likely to be used in the future.
Datta assigned it to the "early centuries of the Christian era". [10] Channabasappa dated it to AD 200–400, on the grounds that it uses mathematical terminology different from that of Aryabhata. [22] Hayashi noted some similarities between the manuscript and Bhaskara I's work (AD 629), and said that it was "not much later than Bhaskara I". [4]
Developed the concept of Riemann surfaces and their topological properties beyond Riemann's 1851 thesis work, proved an index theorem for the genus (the original formulation of the Riemann–Hurwitz formula), proved the Riemann inequality for the dimension of the space of meromorphic functions with prescribed poles (the original formulation of ...
Modern elementary arithmetic – Modum indorum or the method of the Indians for arithmetic operations was popularised by Al-Khwarizmi and Al-Kindi by means of their respective works such as in Al-Khwarizmi's on the Calculation with Hindu Numerals (ca. 825), On the Use of the Indian Numerals (ca. 830) [175] as early as the 8th and 9th centuries ...