Papers

• J. J-L. The equivariant Tamagawa number conjecture for abelian extensions of imaginary quadratic fields I (preprint).
• J. J-L. and Guido Kings, "The equivariant main conjecture for imaginary quadratic fields" (in preparation).
• My Thesis: Artin L-series for abelian extensions of imaginary quadratic fields.

• Purdue University Number Theory Seminar, November 2006
  "The equivariant main conjecture of Iwasawa Theory for imaginary quadratic fields"
  
• Universitat Regensburg, May 2006
  "Lecture Series on Special Values of L-functions"
  
• Five College Number Theory Seminar, February 2006
  "The equivariant Tamagawa number conjecture and Iwasawa's main conjecture"
  
• University of Wisconsin Number Theory Seminar, February 2006
  "The equivariant Tamagawa number conjecture and Iwasawa's main conjecture"
  
• Brandeis University Everyperson Seminar, November 2005
  "Think Globally, Act Locally: L-functions in arithmetic."
  
• Boston University Algebra Seminar, September 2005
  "ETNC for abelian extensions of imaginary quadratic fields."
  
• AMS Western Section Meeting, Arithmetic Geometry Special Session, April 2005
  "On the Equivariant Tamagawa Number Conjecture" Slides
  
• University of California, Berkeley, Number Theory Seminar, December 2004
  "The Equivariant Tamagawa Number Conjecture and Motivic Elements"
  
• Caltech, Student Number Theory Seminary, November 2004
  "The Equivariant Tamagawa Number Conjecture: History and Future"
  
• Brandeis University, Fellowship of the Ring Seminar, September 2004
  "On the Equivariant Bloch-Kato Conjecture"
  

• This preprint is a computation of the basis spanned by the L-function of an abelian extension of an imaginary quadratic field in its compact support cohomology. It is superseded by my thesis.
• Notes from my candidacy presentation, July 2003.
• A calculation of the rank of cycle class groups on a product of elliptic curves. (For Ramakrishnan, Topics in Number Theory)
• Notes from a talk on Artin-Verdier duality. (For Flach, Etale Cohomology)
• A short summary of a paper of Atiyah classifying vector bundles on elliptic curves. (For Ramakrishnan, Topics in Number Theory)