- Wieb Bosma studied computational number theory under Hendrik
Lenstra in Amsterdam, obtaining his PhD in the area of primality proving.
His principal interests are algorithms in elementary and algebraic number
theory, particularly in relation to primality and factorization, continued
fractions, quadratic forms, class groups, and elliptic curves. He has
worked on Magma since 1989, and is responsible for its development
in number theory and associated areas.
- Herbert Brückner, Ph.D. (RWTH, Aachen) joined the Magma group
in March 1998. Herbert has worked on intersections of maximal
orders and affine buildings. His main research interests are
soluble quotient algorithms, representation theory of soluble
groups and symbolic computation in finitely presented groups.
- Scott Contini joined the Magma group in September, 1999.
His interests are number theory and cryptology.
- Bruce Cox, BSc (Hons), studied with John Cannon at the
University of Sydney. His specialities within the Computational Algebra
Group are the categories of groups, and his other research interests
include the representation of mathematics in an object-oriented paradigm.
- Alexandra Flynn, BSc (Hons), joined the Group in 1995.
She worked on incorporating PARI modules into Magma, and is currently
involved in the development of facilities for incidence structures.
- Katharina Geißler, Dipl.Math.(TU Berlin, Germany) joined the group in
October 1999. She studied computational number theory under
M. E. Pohst in Berlin and is involved in the KANT project. Her
research interests are computation of Galois groups and related
topics.
- Volker Gebhardt, Ph.D. (Uni Essen, Germany) joined the Magma group in
September 1999. His research interests are in computational group
theory, especially finitely presented groups. He is currently working on
the polycyclic groups module in Magma.
- Emanuel Herrmann, Dipl.Math. (Saarbruecken, Germany), developed the code
for computing integral
points and S-integral points on elliptic curves.
- Florian Hess, Ph.D. (TU Berlin, Germany) is involved in the KANT project
at Berlin and joined the Magma group in October, 1999. His research
interests are in algorithms for algebraic function and number fields, and
their applications. He is currently working on the algebraic function
field module in Magma.
- David Kohel, Ph.D. (U.C. Berkeley)
joined the Magma group in May 1999.
He has worked on elliptic and hyperelliptic curves, including point
counting algorithms, various aspects of computational algebraic
geometry and number theory, genera of integral lattices, binary
quadratic forms, arithmetic of quaternion algebras, and modular forms.
His thesis work was on endomorphism ring structures of elliptic curves
over finite fields, and his research interests are in elliptic curves,
arithmetic of curves over finite fields, quaternion algebras, modular
curves and modular forms, number theoretic and algebraic-geometric
coding theory, and elliptic curve cryptography,.
- Paulette Lieby, Ph.D. (NTU, Darwin),
joined the Magma group in March 1999.
Her research interests are in combinatorics, in particular designs and
finite sets.
- Graham Matthews, BSc (Hons) (Auckland), MSc (Auckland),
was involved in the design of the Magma semantics, user interface,
and internal organisation.
His research interests are (parallel) functional languages, complexity theory,
type systems for computer algebra, and number theory.
- Richard Rannard, B.Sc.(Hons), Ph.D. (Syd) joined the Magma group in July 1997. He has worked on elliptic curves over finite fields and
computational algebraic geometry, and was on the organizing committee of the
CANT'97 conference. His research interests are public-key cryptography and
low-dimensional topology.
- Bernd Souvignier was with the Magma group from 1996 to 1997,
and now acts as a consultant.
He studied Mathematics at RWTH Aachen, Germany, obtaining his PhD in 1996
in the area of analytic pro-p-groups. His main interests are group theory,
representation theory, integral lattices and number theory.
His research projects deal with the analysis of finitely presented groups,
pro-p-groups and the construction of rational representations.
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