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Project Assistant

Location:
Evanston, IL
Posted:
October 18, 2012

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Resume:

MATTHEW JAMES EMERTON

Curriculum Vitae

June ****Northwestern UniversityDepartment of Mathematics

**** ******** **.

Evanston, IL 60208

United States

847-***-****

email: *******@****.************.***

web-page: http://www.math.northwestern.edu/~emerton

Education:

Harvard University: Ph.D., June 1998

University of Melbourne: B.Sc. (Honours), November 1993

Thesis:

2-adic modular forms of minimal slope, May 1998

(Adviser: Professor Barry Mazur, Harvard University)

Research Interests:

Number Theory

Representation Theory

Algebraic Geometry

Appointments:

ProfessorDepartment of Mathematics, Northwestern University

Evanston, Illinois, United States

September 2008present

Associate ProfessorDepartment of Mathematics, Northwestern University

Evanston, Illinois, United States

September 2005September 2008

Assistant ProfessorDepartment of Mathematics, Northwestern University

Evanston, Illinois, United States

June 2001September 2005

Assistant ProfessorDepartment of Mathematics, University of Chicago

Chicago, Illinois, United States

July 2000June 2001

Assistant ProfessorDepartment of Mathematics, University of Michigan

Ann Arbor, Michigan, United States

September 1998July 2000

Research Grants:

National Science Foundation award no. DMS-1002339

Project title: p-adic aspects of the Langlands program

Project period: June 1, 2010 May 31, 2013

Principal investigator: Matthew Emerton

Grant amount: $240,000

National Science Foundation award no. DMS-0636646

Project title: Geometry and physics

Project period: February 2007 February 2012.

Principal investigators: Ezra Getzler, Boris Tsygan, Eric Zaslow

Co-investigators: Kevin Costello, Matthew Emerton, Yuri Manin, David Nadler, Dimitri

Tamarkin,

Kari Vilonen, Jared Wunsch

Grant amount: $1,290,080

National Science Foundation award no. DMS-0701315

Project title: p-adic aspects of the Langlands program

Project period: June 1, 2007 May 31, 2010

Principal investigator: Matthew Emerton

Grant amount: $186,002

National Science Foundation award no. DMS-0401545

Project title: Locally analytic representation theory and p-adic interpolation

Project period: June 1, 2004 May 31, 2007

Principal investigator: Matthew Emerton

Grant amount: $185,904

National Science Foundation award nos. DMS-0070711, DMS-0296095, DMS-0241562

Project title: A p-adic Riemann-Hilbert correspondence

Project period: July 1, 2000 June 30, 2004

Principal investigator: Matthew Emerton

Grant amount: $79,324

Editorships:

Selecta Mathematica (member of editorial board)

Publications:

Completed cohomology A survey (joint with Frank Calegari), available electronically at

http://www.math.northwestern.edu/~emerton/preprints.html, 9 pages.

Local-global compatibility in the p-adic Langlands programme for GL, available

electronically at

2/Q

http://www.math.northwestern.edu/~emerton/preprints.html, 116 pages.

On a class of coherent rings, with applications to the smooth representation theory of GL

(Q ) in char-

2 p

acteristic p, available electronically at

http://www.math.northwestern.edu/~emerton/preprints.html,

13 pages.

p-adic families of modular forms [after Hida, Coleman, and Mazur], to appear in the

proceedings of the

S'eminaire Bourbaki, 2009-2010, 29 pages.

Jacquet modules of locally analytic representations of p-adic reductive groups II. The

relation to parabolic

induction, to appear in the Journal of the Institute of Mathematics of Jussieu, 80 pages.

On the effaceability of certain d-functors (joint with Vytautus Pa?sk-unas), Ast'erisque,

vol. 331 (2010), 439

447.

Ordinary parts of admissible representations of p-adic reductive groups II. Derived

functors, Ast'erisque,

vol. 331 (2010), 383 438.

Ordinary parts of admissible representations of p-adic reductive groups I. Definition and

first properties,

Ast'erisque, vol. 331 (2010), 335 381.

Bounds for multiplicities of unitary representations of cohomological type in spaces of

cusp forms (joint with

Frank Calegari), Annals of Mathematics, vol. 170 (2009), 1437 1446.

Repr'esentations p-adique ordinaires de GL (Q ) et compatibilit'e local-global (joint

with Christophe Breuil),

2 p

Ast'erisque, vol. 331 (2010), 235 295.

Elliptic curves of odd modular degree (joint with Frank Calegari), Israel Journal of

Mathematics, vol. 169

(2009), pp. 417 444.

Locally analytic representation theory of p-adic reductive groups: A summary of some

recent developments, in

L-functions and Galois representations (D. Burns, K. Buzzard and J. Nekov'a?r, eds.),

London Mathematical

Society Lecture Note Series, vol. 320, 2007, 407 437.

A report on the AIM working group on mod p local Langlands, available electronically at

http://www.aimath.org/WWN/padicmodularity, 6 pages.

A local-global compatibility conjecture in the p-adic Langlands programme for GL, Pure

and Applied

2/Q

Mathematics Quarterly, vol. 2 (2006), no. 2 (Special issue: In honour of John Coates

60th birthday, part 2

A new proof of a theorem of Hida, International Mathematics Research Notices (1999) no.

9, 453 472.

Extensions of crystalline representations (joint with Mark Kisin), Preprintreihe, SFB 478

- Geometrische

Strukturen in der Mathematik, 1999, 50 pages.



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