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Cristian Calude

New Zealand mathematician and computer scientist From Wikipedia, the free encyclopedia

Cristian Calude
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Cristian Sorin Calude (born 21 April 1952) is a New Zealand mathematician and computer scientist.[1]

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After graduating from the Vasile Alecsandri National College in Galați, he studied at the University of Bucharest, where he was student of Grigore C. Moisil and Solomon Marcus.[2] Calude received his Ph.D. in Mathematics from the University of Bucharest under the direction of Solomon Marcus in 1977.[3]

He is currently chair professor at the University of Auckland,[4] New Zealand and also the founding director of the Centre for Discrete Mathematics and Theoretical Computer Science.[5] Visiting professor in many universities in Europe, North and South America, Australasia, South Africa, including Monbusho Visiting professor, JAIST, 1999 and visiting professor ENS, Paris, 2009, École Polytechnique, Paris, 2011; visiting fellow, Isaac Newton Institute for Mathematical Sciences, 2012; guest professor, Sun Yat-sen University, Guangzhou, China, 2017–2020; visiting fellow ETH Zurich, 2019. Former professor at the University of Bucharest. Calude is author or co-author of more than 270 research articles and 8 books,[6] and is cited by more than 550 authors.[7] He is known for research in algorithmic information theory, quantum computing, discrete mathematics and the history and philosophy of computation.[8]

In 2017, together with Sanjay Jain, Bakhadyr Khoussainov, Wei Li, and Frank Stephan, he announced an algorithm for deciding parity games in quasipolynomial time.[9] Their result was presented by Bakhadyr Khoussainov at the Symposium on Theory of Computing 2017[10] and won a Best Paper Award.[11]

Calude was awarded the National Order of Faithful Service in the degree of Knight[12] by the President of Romania, Klaus Iohannis, in June 2019.

In 2021, together with Sanjay Jain, Bakhadyr Khoussainov, Wei Li, and Frank Stephan, he won the EATCS Nerode Prize[13] for their quasipolynomial time algorithm for deciding parity games.

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