Peter D. Hislop
  Professor of Mathematics
 

E-Mail:

    hislop@ms.uky.edu

Phone Numbers:
 

  Office: 
  FAX: 

+1 859 257 5637
+1 859 257 4078 
Peter D. Hislop

Mailing Address:

    Department of Mathematics
    University of Kentucky
    753 Patterson Office Tower
    Lexington, Kentucky  40506-0027

Recent Research Papers:

My recent research has focussed on three areas: random Schrodinger operators, geometric analysis of real and complex hyperbolic manifolds, and resonance and eigenvalue estimates. You can also check the archives for most of my recent papers.

A more complete list of my publications may be found on MathSciNet.

  • with T. Christiansen: Maximal Order of Growth for the Resonance Counting Functions for Generic Potentials in Even Dimensions, to appear in the Indiana University Mathematics Journal

  • with T. Christiansen: Resonances for Schrodinger operators with compactly supported potentials, to appear in the proceeding of GDR Analyse des equations aux derivees partielles, Evian, France 2008

  • with Ph. Briet, G. Raikov, E. Soccorsi: Mourre estimates for a 2D quantum Hamiltonian on strip-like domains

    Upcoming Workshops:

    Spectral and Dynamical Properties of Quantum Hamiltonians. Centre Interfacultaire Bernoulli, EPFL, Lausanne Janvier - Juin 2010.

    Course Material for Spring 2009:

  • The grades have been posted online and the solutions to the final are below. I will return the final exam and PS #7 to your mailboxes. Have a good summer!

  • WEEKLY PROBLEM SESSION on Wednesdays at 4PM in CB 341. We are doing chapter 6 on Laplace transforms. Read sections 6.1-6.5. No problem session on Wednesday, 29 April. We will be reviewing all week. A final exam review is scheduled for Thursday, 7 May, at 5:30PM, room CB 333.

  • Course grades will be posted today, Monday, 11 May. The solutions to the final are posted below. You may stop by anytime to look at your final. Have a good summer!

  • Course Syllabus

  • Homework Problems
  • Table of formulas for Laplace transforms.
  • Quiz 1 Solutions
  • Quiz 2 Solutions
  • Quiz 3 Solutions
  • Quiz 4 Solutions
  • Quiz 5 Solutions
  • Quiz 6 Solutions
  • Quiz 7 Solutions
  • Quiz 8 Solutions
  • Quiz 9 Solutions
  • Quiz 10 Solutions
  • Test #1 Solutions
  • Test #2 Solutions
  • Final Exam Solutions
  • Course Material for Fall 2008:

      MA 214 Section 03 Ordinary Differential Equations:

    • MA 575 Principles of Analysis:

  • UK Webpages:

  • Mathematics Department
  • College of Arts and Sciences
  • University of Kentucky