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A presentation of Sage at the SFB International Conference on Discretization in Geometry and Dynamics

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Polytopes and realizations with Sage and SCIP

Acknowledgements of Support

They support research in polyhedral geometry and optimization by helping to build bridges between a variety of specialized mathematical computer softwares.

Previous Workshops

Sage Days 79

November 2016 (Hebrew University Jerusalem)

https://wiki.sagemath.org/days79

Sage Days 84

February 2017 (Olot, Spain)

https://wiki.sagemath.org/days84

Developers of Sage, Latte and Polymake gathered to develop an interface to Polymake in Sage.

http://doc.sagemath.org/html/en/reference/interfaces/sage/interfaces/polymake.html

Key aspect: A transdisciplinary team (dynamical systems, algebraic number theory, optimization, discrete geometry, physics, symbolic dynamics, homology theory.

SageMath Coding Sprints

August 2017 and March 2018 (IMA, Minneapolis, USA)

https://www.ima.umn.edu/2017-2018.2

Key aspect: toward a (fast!) algebraic polytopes using Normaliz, SCIP backend to MILP, Polymake

Encuentro Colombiano de Combinatoria ECCO 2018

June 2018 (Barranquilla, Colombia)

Learn about polyhedral geometry using Sage, following a course given by Günter M. Ziegler (A03).

Upcoming 2019:

Oberwolfach RiP (April-May 2019)

  • More interface of normaliz and polymake in sage
  • release of fast qnormaliz/e-antic computations inside sage
  • Improvement of the internals
  • YOUR WISH!

Roadmap on Optimization and Polyhedral Geometry in Sage

https://wiki.sagemath.org/OptiPolyGeom

Worksheets

Sage Presentation

Here is a short presentation about Sage

Demonstration

Let's see a first step worksheet (thanks to Adrien Boussicault):

A polytope playground

Let's play around with polytopes (thanks to Moritz Firsching):

A polytope tutorial

A polytope tutorial:

This tutorial is available as an online tutorial.

There are other tutorials available here

Polytopal realization with scip

Packing unfoldings of the cube with integer programming

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