Dr. Anita Pasotti awarded the 2021 Hall Medal of the ICA
For immediate release Contact:
Sarah Holliday
March 18, 2022 Secretary
of the ICA
Email: sarah.holliday@gmail.com
url: the-ica.org
Dr. Anita
Pasotti awarded the 2021 Hall Medal of the ICA
Hall
Medals recognize
extensive quality research with substantial international impact by Fellows of the ICA in mid-career.
Anita
Pasotti has made significant contributions in
areas related to combinatorial designs. Her very first publication is in the
Bulletin of the ICA and is currently the 14th most cited paper out of 957
articles.
One of her most relevant papers is
"Combinatorial designs and the Theorem of Weil on multiplicative character
sums" (Finite Fields and their Applications, 2009; 48 citations on Scopus)
which greatly improves R.M. Wilson’s bound on the asymptotic existence of
elementary abelian decompositions of the complete graph into copies of a given
graph, and “Further progress on difference families with block size 4 or
5" (Designs Codes and Cryptography, 2010; 44 citations on Scopus) which,
so far, is the very last publication on a central topic in design theory.
Anita has become one of the top experts
in Heffter arrays which are interesting design theoretic objects having
significant applications to topological graph theory. She is leading a group of
researchers who have produced six papers on this topic and obtained new results
on related problems such as the Buratti-Horak-Rosa conjecture about Hamiltonian
paths in complete graphs, the conjectures of Alspach-Archdeacon about partial
sums in an abelian group, and a tour problem on a toroidal board.
Dr. Pasotti earned a Master’s degree in
Mathematics at Università Cattolica, and the Ph.D. at Università degli Studi di
Milano-Bicocca. She completed her
Postdoctoral work at Università degli Studi di Brescia where she is now
promoted to Associate Professor.
The Institute of Combinatorics and its Applications is an
international scholarly society that was founded in 1990 by Ralph Stanton; the
ICA was established for the purpose of promoting the development of
combinatorics and of encouraging publications and conferences in combinatorics
and its applications.
Comments
Post a Comment