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20 results for “Minimum invariant constraint”

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cs.CCcs.DSRecentMay 30, 2026

Search-space Reduction for Boolean MinCSPs via Essential Constraints

Bart M. P. Jansen, Ruben F. A. Verhaegh

The paper introduces a method to efficiently detect 'essential' constraints in Boolean MinCSPs, significantly reducing the search space for solving these problems and providing a dichotomy theorem for…

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cs.DScs.LGstat.MLRecentJun 3, 2026

A General Framework for Dynamic Consistent Submodular Maximization

Paul Dütting, Federico Fusco, Silvio Lattanzi, Ashkan Norouzi-Fard +2 more

The paper develops a general framework for dynamic consistent submodular maximization, achieving constant-factor approximations with sublinear consistency for both cardinality and rank-$k$ matroid con…

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cs.DMTheoreticalRecentJun 27, 2026

Local Minima in Quadratic-Penalty Relaxations of Binary Linear Programs

Cheng-Han Huang, Yongliang Sun, Chaoyan Huang, Ismail Alkhouri +1 more

The paper establishes conditions for QUBO formulations of combinatorial optimization problems that guarantee valid binary and feasible local minimizers using gradient-based methods.

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cs.DSTheoreticalRecentJul 3, 2026

Optimality-Preserving Data Reduction for Maximum k-Cut (Full Version)

Michael Kaibel, Petra Mutzel

This paper introduces structured cut sets, a novel preprocessing technique for Maximum k-Cut, and extends existing techniques from Maximum Cut. The rules are optimality-preserving and yield significan…

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cs.ROeess.SYTheoreticalRecentJul 24, 2026

Conformal Constraint Tightening for Chance-Constrained Motion Planning with Unknown Dynamics

Shubham Natraj, Bruno Sinopoli, Yiannis Kantaros

This paper presents a method to equip existing motion planning algorithms with probabilistic task-completion guarantees on systems with unknown dynamics using a planner-agnostic constraint-tightening…

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cs.CRstat.METheoreticalRecentJul 24, 2026

A Maximum Entropy Implementation of Differential Privacy Under Linear Invariants

Ryan Lafferty, Anindya Roy

This paper proposes a high entropy differential privacy implementation that maintains aggregation invariants with probability one or exponentially close to one.

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cs.CCTheoreticalRecentJul 9, 2026

Minimum Edge-Outerplanar Embeddings are Polynomial-Time Computable

Hantao Yu

This paper proves that the minimum edge-outerplanarity of a planar graph can be computed in polynomial time.

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cs.DScs.CCcs.GTNEWTheoreticalJul 28, 2026

A Unifying Framework for Quasi-Polynomial Optimization of Fixed-degree Polynomials

Martino Bernasconi, Matteo Castiglioni, Andrea Celli, Gabriele Farina

This paper constructs an epsilon-cover of the joint value set of m constant-degree polynomials over a convex set H in the linfty-norm, with size n^(O(log(mn)/ε^2)), given that the polynomials have a c…

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cs.DSTheoreticalRecentJun 26, 2026

Incremental Submodular Maximization: Better Than Greedy

Marcin Bienkowski, Joakim Blikstad, Jarosław Byrka, Martín Costa +2 more

The paper presents an adaptive scaling algorithm with a competitive ratio of 1.373 for incremental submodular maximization under increasing cardinality constraint, improving upon the previous best res…

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cs.LOcs.AIRecentMay 28, 2026

Neural Network Verification using Partial Multi-Neuron Relaxation

Ido Shmuel, Guy Katz

The paper introduces partial multi-neuron relaxation, a novel verification technique that selectively computes tight linear bounds for a small subset of neurons to improve the efficiency and tightness…

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cs.DMmath.PRTheoreticalRecentJul 26, 2026

Stability in stochastic hypergraph matching I: necessary and sufficient criteria

Doan Dai Nguyen, Ana Bušić

This paper introduces online assignment policies for stochastic matching on hypergraphs, which are maximally stable and allow for the derivation of necessary and sufficient stability criteria.

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cs.LGmath.DGmath.OCEmpiricalRecentJun 28, 2026

Dead-Direction Conditioners: Gauge-Equivariant Preconditioning for Deep Networks

Tejas Pradeep Shirodkar

This paper introduces DDC, a Dead-Direction Conditioner that keeps a deep network's optimization on the symmetry quotient by conditioning the optimizer's state in the orbit decomposition of a $G$-inva…

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cs.CRRecentMar 20, 2026

Constraint Migration: A Formal Theory of Throughput in AI Cybersecurity Pipelines

Surasak Phetmanee

The paper develops a formal theory to analyze how throughput changes in AI-enhanced cybersecurity pipelines when stage capacities are perturbed by multipliers.

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