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Mathematics

Channel | updated April 22, 2013

The Mathematics Department at MIT is a world leader in pure and applied mathematical research and education. In pure mathematics we explore exciting current research directions in most of the major fields. In applied mathematics, we look for important connections with other disciplines that may inspire interesting and useful mathematics, and where innovative mathematical reasoning may lead to new insights and applications. Our applied math group focuses on biology, combinatorics, computer science, scientific computing, numerical analysis, and areas of physical applied mathematics. Learn more

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81 - 100 of 126
Johan de Jong
  • Mathematics,
  • Feature
Johan de Jong

A Celebration of Algebraic Geometry, August 25-28, 2011 Johan de Jong: Moduli spaces of rational curves on varieties

Phillip Griffiths
  • Mathematics,
  • Feature
Phillip Griffiths

A Celebration of Algebraic Geometry, August 25-28, 2011 Phillip Griffiths: Special values of arithmetic automorphic cohomology classes

Izzet Coskun
  • Mathematics,
  • Feature
Izzet Coskun

A Celebration of Algebraic Geometry, August 25-28, 2011 Izzet Coskun: Rigidity of cohomology classes in homogeneous varieties

James McKernan
  • Mathematics,
  • Feature
James McKernan

A Celebration of Algebraic Geometry, August 25-28, 2011 James McKernan: Boundedness of the moduli space of varieties of general type

Problem session: Barry Mazur
  • Mathematics,
  • Feature
Problem session: Barry Mazur

A Celebration of Algebraic Geometry, August 25-28, 2011 Barry Mazur: Abelian varieties with singular theta divisors

Problem session: Steven Kleiman
  • Mathematics,
  • Feature
Problem session: Steven Kleiman

A Celebration of Algebraic Geometry, August 25-28, 2011 Steven Kleiman: Curve Counting a la Gottsche

Problem session: Klaus Hulek
  • Mathematics,
  • Feature
Problem session: Klaus Hulek

A Celebration of Algebraic Geometry, August 25-28, 2011 Klaus Hulek Abelian varieties with singular theta divisors

Blogging about math for the New York Times
  • Mathematics,
  • Feature
Blogging about math for the New York Times

Steven Strogatz's third Simon's Lecture at MIT. April 22, 2011.

"Social networks that balance themselves" by Steven Strogatz
  • Mathematics,
  • Feature
"Social networks that balance themselves" by Steven Strogatz

The second of Steven Strogatz's Simons Lectures, given in the MIT Department of Mathematics in April, 2011.

Coupled oscillators that synchronize themselves, by Steven ...
  • Mathematics,
  • Feature
Coupled oscillators that synchronize themselves, by Steven Strogatz

This is the first of three lectures given by Steven Strogatz in the spring of 2011 as part of the MIT Department of Mathematics' Simons Lecture Series. Copyrighted TV clips have been removed. The annual Simons Lecture Series celebrates the most exciting mathematical ...

Problems II
  • Mathematics,
  • Feature
Problems II

Zhiwei Yun
  • Mathematics,
  • Feature
Zhiwei Yun

Symmetry and duality for Hitchin fibrations

Ravi Vakil-Main lecture
  • Mathematics,
  • Feature
Ravi Vakil-Main lecture

Eight points on the projective line, and in projective three-space

Ravi Vakil-Introductory lecture
  • Mathematics,
  • Feature
Ravi Vakil-Introductory lecture

Eight points on the projective line, and in projective three-space

Problems III
  • Mathematics,
  • Feature
Problems III

Problems I
  • Mathematics,
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Problems I

Sam Payne
  • Mathematics,
  • Feature
Sam Payne

Nonarchimedean geometry, tropicalization, and metrics on curves

Mikhail Kapranov-Main lecture
  • Mathematics,
  • Feature
Mikhail Kapranov-Main lecture

From Arakelov bundles to Arakelov sheaves

Mikhail Kapranov-Introductory lecture
  • Mathematics,
  • Feature
Mikhail Kapranov-Introductory lecture

From Arakelov bundles to Arakelov sheaves

Wei Ho
  • Mathematics,
  • Feature
Wei Ho

Explicit Moduli Spaces for Decorated Curves and Arithmetic Applications

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81 - 100 of 126
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