THE FINALISTS
The Adjudicators of the 11th Leslie Fox Prize have chosen the
following six finalists:
 |
Melvin LEOK |
California Institute of
Technology |
|
"Foundations of
computational geometric mechanics" |
|
Adam OBERMAN |
University of Texas |
|
"Monotone numerical
schemes for nonlinear elliptic partial differential equations" |
|
Marc SCHWEITZER |
Universität Bonn |
|
"A parallel multilevel
partition of unity method for elliptic partial differential equations" |
|
Tatjana STYKEL |
University of Calgary |
|
"Balanced truncation
model reduction for semidiscretized Stokes equation" |
|
Jared TANNER |
University of California at Davis |
|
"Adaptive mollifiers for
high resolution recovery of piecewise smooth data from its spectral
information" |
|
Boris VEXLER |
Universität Heidelberg |
|
"A posteriori error
estimation for finite element discretization of parameter
identification problems" |
Given the excellent quality of many entries, the work of the
adjudicators was far from easy. We are confident that our choice
represents an impressive lineup of young numerical analysts, with
interests ranging across the subject area.