activity
20172026
most citedEnabling Research through the SCIP Optimization Suite 8.0

67 citations · 70 across the 12 of their papers we have counts for

collaborators

13 papers

physics.comp-ph2026

Bounding the Null Space: Interval-Based Uncertainty Quantification for Non-Identifiable Groundwater Models

Maximilian Ramgraber, Ksenia Bestuzheva

Groundwater models are routinely non-identifiable: sparse subsurface observations leave many combinations of parameters, states, and boundary conditions equally consistent with the…

math.OC2025★ 1 cited

The SCIP Optimization Suite 10.0

Christopher Hojny, Mathieu Besançon, Ksenia Bestuzheva +31

The SCIP Optimization Suite provides a collection of software packages for mathematical optimization, centered around the constraint integer programming (CIP) framework SCIP. This…

math.OC2025

Branch and price for nonlinear production-maintenance scheduling in complex machinery

João Dionísio, Ambros Gleixner, João Pedro Pedroso +1

This paper proposes a mixed-integer nonlinear programming approach for joint scheduling of long-term maintenance decisions and short-term production for groups of complex machines…

math.OC2025

Sparsity-driven Aggregation of Mixed Integer Programs

Liding Xu, Gioni Mexi, Ksenia Bestuzheva

Cutting planes are crucial for the performance of branch-and-cut algorithms for solving mixed-integer programming (MIP) problems, and linear row aggregation has been successfully a…

math.OC2025

State-of-the-art Methods for Pseudo-Boolean Solving with SCIP

Gioni Mexi, Dominik Kamp, Yuji Shinano +8

The Pseudo-Boolean problem deals with linear or polynomial constraints with integer coefficients over Boolean variables. The objective lies in optimizing a linear objective functio…

math.OC2024

The SCIP Optimization Suite 9.0

Suresh Bolusani, Mathieu Besançon, Ksenia Bestuzheva +28

The SCIP Optimization Suite provides a collection of software packages for mathematical optimization, centered around the constraint integer programming (CIP) framework SCIP. This…

math.OC2023

Strengthening SONC Relaxations with Constraints Derived from Variable Bounds

Ksenia Bestuzheva, Helena Völker, Ambros Gleixner

Nonnegativity certificates can be used to obtain tight dual bounds for polynomial optimization problems. Hierarchies of certificate-based relaxations ensure convergence to the glob…

math.OC2023★ 67 cited

Enabling Research through the SCIP Optimization Suite 8.0

Ksenia Bestuzheva, Mathieu Besançon, Wei-Kun Chen +32

The SCIP Optimization Suite provides a collection of software packages for mathematical optimization centered around the constraint integer programming framework SCIP. The focus of…

math.OC2023★ 1 cited

Global Optimization of Mixed-Integer Nonlinear Programs with SCIP 8

Ksenia Bestuzheva, Antonia Chmiela, Benjamin Müller +3

For over ten years, the constraint integer programming framework SCIP has been extended by capabilities for the solution of convex and nonconvex mixed-integer nonlinear programs (M…

math.OC2022

Strengthening SONC Relaxations with Constraints Derived from Variable Bounds

Ksenia Bestuzheva, Ambros Gleixner, Helena Völker

Certificates of polynomial nonnegativity can be used to obtain tight dual bounds for polynomial optimization problems. We consider Sums of Nonnegative Circuit (SONC) polynomials ce…

math.OC2022★ 1 cited

Efficient Separation of RLT Cuts for Implicit and Explicit Bilinear Terms

Ksenia Bestuzheva, Ambros Gleixner, Tobias Achterberg

The reformulation-linearization technique (RLT) is a prominent approach to constructing tight linear relaxations of non-convex continuous and mixed-integer optimization problems. T…

math.OC2021

A Computational Study of Perspective Cuts

Ksenia Bestuzheva, Ambros Gleixner, Stefan Vigerske

The benefits of cutting planes based on the perspective function are well known for many specific classes of mixed-integer nonlinear programs with on/off structures. However, we ar…

math.OC2017

Invex Optimization Revisited

Ksenia Bestuzheva, Hassan Hijazi

Given a non-convex optimization problem, we study conditions under which every Karush-Kuhn-Tucker (KKT) point is a global optimizer. This property is known as KT-invexity and allow…