2023 - T3 - WS1 - Special Week

Collection 2023 - T3 - WS1 - Special Week

Appears in collection : 2023 - T3 - Recent trends in computer algebra

Organizer(s) van der Hoeven, Joris ; Giesbrecht, Mark ; Koiran, Pascal ; Villard, Gilles
Date(s) 18/09/2023 - 22/09/2023
linked URL https://indico.math.cnrs.fr/event/8113/

All the collection videos (11)

published on September 18, 2023

Efficient algorithms for integer and polynomial matrices - Part 1

By George Labahn , Arne Storjohann

published on September 18, 2023

Efficient algorithms for integer and polynomial matrices - Part 2

By George Labahn , Arne Storjohann

published on September 19, 2023

Efficient algorithms for integer and polynomial matrices - Part 3: Linear algebra over ℤ and K[𝑥]

By George Labahn , Arne Storjohann

published on September 19, 2023

Efficient algorithms for integer and polynomial matrices - Part 4: Introduction to some Matrix Normal Forms

By George Labahn , Arne Storjohann

published on September 21, 2023

Efficient algorithms for integer and polynomial matrices - Part 5: More on Hermite Normal Form (focus on integer matrices)

By George Labahn , Arne Storjohann

published on September 21, 2023

Efficient algorithms for integer and polynomial matrices - Part 6: Fast Hermite Form Computation for polynomial matrices (also fast determinant)

By George Labahn , Arne Storjohann

published on September 22, 2023

Efficient algorithms for integer and polynomial matrices - Part 7: Fast Hermite Normal Form Computation (integer case)

By George Labahn , Arne Storjohann

published on September 22, 2023

Efficient algorithms for integer and polynomial matrices - Part 8: Computing the Smith form with multipliers of a nonsingular integer matrix

By George Labahn , Arne Storjohann

published on September 19, 2023

Euclidean Lattices - Part 1

By Damien Stehlé

published on September 20, 2023

Euclidean Lattices - Part 2

By Damien Stehlé

$General audience presentation - Integer multiplication in time $O(n \log n)$$

published on September 20, 2023

General audience presentation - Integer multiplication in time $O(n \log n)$

By Joris van der Hoeven

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