Open mkoeppe opened 3 years ago
Description changed:
---
+++
@@ -7,6 +7,8 @@
- Certified polyhedral representation conversion: In the non-degenerate, bounded case, compute vertex/facet incidence; then verify for each vertex that the set of adjacent bases is correct. (When degeneracy is present, additional info may need to be computed in order to enable verification.)
- Certified LP: #18735
+
+- Certified polyhedral subdivisions and triangulations
Applications:
Description changed:
---
+++
@@ -5,6 +5,8 @@
Algorithms:
- Certified polyhedral representation conversion: In the non-degenerate, bounded case, compute vertex/facet incidence; then verify for each vertex that the set of adjacent bases is correct. (When degeneracy is present, additional info may need to be computed in order to enable verification.)
+
+- #31799 From `CombinatorialPolyhedron` and `H-representation` to `Polyhedron` (with double description)
- Certified LP: #18735
Description changed:
---
+++
@@ -5,6 +5,8 @@
Algorithms:
- Certified polyhedral representation conversion: In the non-degenerate, bounded case, compute vertex/facet incidence; then verify for each vertex that the set of adjacent bases is correct. (When degeneracy is present, additional info may need to be computed in order to enable verification.)
+
+- #31800 `CombinatorialPolyhedron` indexed by non-minimal H-representations
- #31799 From `CombinatorialPolyhedron` and `H-representation` to `Polyhedron` (with double description)
Instead of just trusting that the output of a polyhedral algorithm (e.g., polyhedral representation conversion) is correct, we make them verifiable.
InteractiveLPProblem
fits the bill - it implements textbook simplex methodAlgorithms:
Certified polyhedral representation conversion: In the non-degenerate, bounded case, compute vertex/facet incidence; then verify for each vertex that the set of adjacent bases is correct. (When degeneracy is present, additional info may need to be computed in order to enable verification.)
31800
CombinatorialPolyhedron
indexed by non-minimal H-representations31799 From
CombinatorialPolyhedron
andH-representation
toPolyhedron
(with double description)Certified LP: #18735
Certified polyhedral subdivisions and triangulations
Applications:
30202 Chamber of a parametric polyhedron
References
CC: @yuan-zhou
Component: geometry
Issue created by migration from https://trac.sagemath.org/ticket/31343