The Computer Algebra Group at Simon Fraser
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CAG Schedule for 2000
January
-
12 Michael Monagan, Timing Results of a Maple Implementation of a Modified
Version of Brown's GCD Algorithm for GCDs in Z[x,y] and Q(alpha)[x,y]
19 John Ogilvie and Greg Fee: Evaluation of Franck-Condon Factors with Maple
26 Keith Geddes: Hybrid Symbolic-Numeric Methods Applied to Definite Integrals and ODEs
-
02 Agnes Szanto: Solving Degenerate Polynomial Systems over C
Using an Extension of Characteristic Sets''
09 Janez Ales: Towards a Sparse Implementation of Revised Simplex.
16 Edgardo Cheb-Terrab: Tackling Ordinary Differential Equations in Maple
Using Symmetry Methods - Part I
23 Edgardo Cheb-Terrab: Tackling Ordinary Differential Equations in Maple
Using Symmetry Methods - Part II
-
01 Allan Wittkopf, ``Sparse GCD Methods/Fast Numerical Computation in Maple''
08 Greg Fee, ``Quadrature''
15 Petr Lisonek, ``The Unwinding Number''
22 Kevin Hare, ``Using Genetic Algorithms to find `nice' Polynomials''
29 No meeting
-
05 Agnes Szanto, ``Generalization of the Subresultant Method''
12 No meeting
19 Rick Leung, ``Groebner Bases'' (directed studies talk)
26 Colin Percival, ``A Distributed Search for Size 11 Solutions to the Tarry-Escott Problem''
-
03 N. Mohankumar: TANH and IMT Quadratures.
24 Edgardo Cheb-Terrab and Theodore Kolokolnikov,
Solving First Order ODEs using Linear Transformations
31 Peter Borwein: The Unreasonable Efficacy of Symbolic Computation -or-
Imagine if Gauss had Maple.
-
14 Meeting postponed
28 Andrew Solomon, ``Solving Alientiles with GAP''
-
05 Greg Fee, ``The Smith Normal Form of a Rectangular Matrix
and How to Solve Linear Systems over the Integers''
19 Data Structures and Algorithms for Polynomial GCD Computation
- Michael Monagan: A New Data Structure for Multivariate Polynomial
Arithmetic over Z, Q(alpha) and GF(p^k)
- Craig Pastro: The Dense Modular GCD Algorithm in Z[x,y,z,...]
and Zp[w][x,y,z,...]
- Jennifer de Kleine: ``The Sparse Modular GCD Algorithm of Zippel''
- Allan Wittkopf: On the Design and Implementation of Brown's
GCD Algorithm over the Integers and Number Fields''
26 The Simplification Problem
- Jamie Mulholland: The problem of - ``Factorization in Q[s,c]/<s^2+c^2-1> and
Simplification of Quotients of Trigonometric Polynomials''
- Hans Bauck: ``A Design for a Simplifier for the Elementary Constants and Functions''
- Petr Lisonek: ``An Implementation of the Unwinding Number K(z) and its Application
to the Simplification of Algebraic Formulae Involving Roots and Logarithms''
- Allan Wittkopf: Determination of Maximal Symmetry Groups of Classes of
Differential Equations
-
13 - Michael Monagan: "The Greatest GCD is Not Big Enough!"
26 Greatest Common Divisors
- Colin Percival: Fast Integer GCDs
- Michael Monagan: The dense modular GCD algorithm over finite fields and number fields.
- Jennifer de Kleine: Zippel's sparse modular GCD algorithm over finite fields.
-
10 Differential Equations
- Allan Wittkopf: Recent improvements to Maple's numerical ODE solvers.
- Edgardo Cheb-Terrab: An implementation of an algorithmic approach
for finding analytic solutions of systems of PDE.
- John Ogilvie : Analysis of complicated chemical kinetics with Maple
- Imin Chen: How primes ramify in algebraic number fields.
-
07 Cryptography and Simplification Tools
- Greg Fee: Diffie Helman Crytopgrahy using Chebyshev Polynomials
- Edgardo Cheb-Terrab: Simplification tools for Maple
- Edgardo Cheb-Terrab: Simplification of Algebraic Expressions in Maple
-
05 - Janez Ales: A New Bivariate Factorization Algorithm of Shuhong Gao
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