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Clay Mathematics Institute
Motto: Dedicated to increasing and disseminating mathematical knowledge
Formation
1998; 26 years ago (1998)
Type
Non-profit
Headquarters
Denver, Colorado, United States
Location
Oxford, United Kingdom
President
Martin R. Bridson
Key people
Landon T. Clay Lavinia D. Clay Thomas Clay
Website
www.claymath.org
The Clay Mathematics Institute (CMI) is a private, non-profit foundation dedicated to increasing and disseminating mathematical knowledge. Formerly based in Peterborough, New Hampshire,[1] the corporate address is now in Denver, Colorado. CMI's scientific activities are managed from the President's office in Oxford, United Kingdom. It gives out various awards and sponsorships to promising mathematicians. The institute was founded in 1998 through the sponsorship of Boston businessman Landon T. Clay. Harvard mathematician Arthur Jaffe was the first president of CMI.[1]
While the institute is best known for its Millennium Prize Problems, it carries out a wide range of activities, including a postdoctoral program (ten Clay Research Fellows are supported currently[2]), conferences, workshops, and summer schools.
^ abBrooks, David (19 January 2016). "New Hampshire is home to a million-dollar prize in mathematics (wait – mathematics ?!?)". Concord Monitor. Steve Leone. Newspapers of New England. Archived from the original on 18 October 2017. Retrieved 24 April 2022.
The ClayMathematicsInstitute (CMI) is a private, non-profit foundation dedicated to increasing and disseminating mathematical knowledge. Formerly based...
are seven well-known complex mathematical problems selected by the ClayMathematicsInstitute in 2000. The ClayInstitute has pledged a US$1 million prize...
The Clay Research Award is an annual award given by the Oxford-based ClayMathematicsInstitute to mathematicians to recognize their achievements in mathematical...
From July 2011 until 2016, Scholze was a Research Fellow of the ClayMathematicsInstitute in New Hampshire. In 2012, shortly after completing his PhD, he...
Hilbert's list of 23 unsolved problems; it is also one of the ClayMathematicsInstitute Millennium Prize Problems. The P versus NP problem is a major...
Of the original seven Millennium Prize Problems listed by the ClayMathematicsInstitute in 2000, six remain unsolved to date: Birch and Swinnerton-Dyer...
NP. The ClayMathematicsInstitute has offered a $1 million USD prize for the first correct proof, along with prizes for six other mathematical problems...
fellowship of ClayMathematicsInstitute at Harvard University (2001-2006) and during 2007-2008 was a member of the school of mathematics at the Institute for Advanced...
list of twenty-three unsolved problems; it is also one of the ClayMathematicsInstitute's Millennium Prize Problems, which offers US$1 million to anyone...
be awarded the 2006 Fields Medal for his work, and in 2010 the ClayMathematicsInstitute awarded him its 1 million USD prize for solving the Poincare conjecture...
his research job at the Steklov Institute of Mathematics, and in 2006 stated that he had quit professional mathematics, due to feeling disappointed over...
Academia Europaea in 2021. She was appointed Senior Scholar at the ClayMathematicsInstitute in July 2022. She was awarded the Fields Medal in July 2022, making...
Previously he worked at Columbia University, and was a Clay Research Fellow of the ClayMathematicalInstitute. He earned his PhD degree from Princeton University...
received the E. H. Moore Prize from the American Mathematical Society. He was among the recipients of the Clay Research Fellowship (2004–2008). In 2012, he...
This is a list of Institutes of Mathematics or MathematicalInstitutes. American Institute of MathematicsClayMathematicsInstitute, Cambridge, Massachusetts...
American Mathematical Society, 59 (4): 569–571. John Pardon at the Mathematics Genealogy Project Research Fellow: John Pardon, ClayMathematicsInstitute, January...
for one of the seven Millennium Prize Problems declared by the ClayMathematicsInstitute with a $1,000,000 prize offered. The Cook–Levin theorem was a...
mathematics. In contrast to the sparsity of sources in Egyptian mathematics, knowledge of Babylonian mathematics is derived from more than 400 clay tablets...
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