THE FINALISTS
The Adjudicators of the 13th Leslie Fox Prize have chosen the following seven
finalists:
 |
Timo BETCKE |
University of
Manchester |
|
"A GSVD formulation of a
domain decomposition method for planar eigenvalue problems" |
|
Laurent DEMANET
|
Stanford University
|
|
"Wave atoms and time
upscaling of wave equations" |
|
Ioana DUMITRIU |
University of
Washington |
|
"Toward accurate polynomial evaluation in rounded
arithmetic" |
|
Daniel KRESSNER |
University of Zagreb and Umea University
|
|
"The effect of aggressive
early deflation on the convergence of the QR
algorithm" |
|
Emre MENGI |
University of California at San Diego
|
|
"On the estimation of the
distance of uncontrollability for higher-order systems"
|
|
Yoichiro MORI |
University of British
Columbia |
|
"Convergence proof of a
Stokes flow immersed boundary method"
|
|
Sheehan OLVER |
University of
Cambridge |
|
"Numerical approximation of
highly oscillatory integrals"
|
There was a very strong entry of 29 submissions for this competition and the adjudicators had a
very difficult task to decide on the shortlist. However, we are confident that
our choice represents an impressive lineup of young numerical analysts, with
interests ranging across the subject area.