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20 results for “Understanding of electrical networks, Basic knowledge of approximation algorithms”

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cs.DSeess.SYTheoreticalRecentJul 8, 2026

Approximability of Electrical Distribution Network Reconfiguration for General Graphs

Christian Wallisch, Andrea Benigni, Carsten Hartmann, Leon Kellerhals

This paper studies approximation algorithms for minimizing power losses in electrical distribution networks, proving hardness results and providing approximations for various configurations.

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cs.CEmath.NARecentMay 29, 2026

A non-intrusive approach to index-aware learning

Peter Förster, Idoia Cortes Garcia, Wil Schilders, Sebastian Schöps

The paper introduces a non-intrusive variant of index-aware learning for solving differential-algebraic equations (DAEs), ensuring that learned solutions maintain physical consistency like Kirchhoff's…

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cs.DScs.CCTheoreticalRecentJun 16, 2026

Directed Reachability-Preserving Minimum Edge Cut: Approximation and Planar Hardness

Qi Duan

This paper presents approximation algorithms for the one-way directed Reachability-Preserving Minimum Edge Cut problem in directed graphs.

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cs.DSTheoreticalRecentJul 21, 2026

$\tilde{O}$ptimal Algorithm for 2-Approximate All Pair Shortest Paths -- almost

Manoj Gupta, Mrigankashekhar Shandilya

This paper presents a randomized algorithm that runs in $ ilde{O}(n^2)$ time and, with high probability, guarantees a 2-approximation for all pairs at distance at least $c$ in an undirected, unweighte…

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cs.NIEmpiricalRecentJul 27, 2026

Methods for Path Set Attribute Calculation in Network Systems

Giovanni Fiaschi, Carlo Vitucci, Thomas Westerbäck, Daniel Sundmark +1 more

This paper presents an optimized algorithm for computing cut sets of a path set in graph theory and introduces a vectorized computational framework for property calculations.

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cs.DSmath.CONEWTheoreticalJul 28, 2026

Optimization of the directed spanning trees using the weighted matroid intersection algorithm

Binhong Jiang, Gehao Wang

The paper presents an algorithm for updating a Directed Minimum Spanning Tree using the weighted matroid intersection algorithm and a dynamic auxiliary graph.

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cs.DScs.CCTheoreticalRecentJun 11, 2026

Sketching Intersection Profiles: A Simple Proof and Three Applications

Flavio Chierichetti, Mirko Giacchini, Ravi Kumar, Alessandro Panconesi +2 more

This paper settles the complexity of three sketching problems in graphs and distributions.

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cs.LGcs.NEmath.COTheoreticalRecentJul 22, 2026

Shallower ReLU Network Representations via Exact Linear Algebra

Kilian Rueß, Gennadiy Averkov, Florestan Brunck, Moritz Grillo +6 more

This paper proves that the maximum of up to 10 real numbers can be exactly represented by a ReLU network with two hidden layers, and shows that the same depth bound holds for all continuous piecewise-…

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cs.DSEmpiricalRecentJun 12, 2026

On a Conjecture for Parameterized st-Orientations

Charalampos Papamanthou

This paper disproves a conjecture about the longest-path lengths of MaxSTN and MinSTN algorithms for producing $st$-orientations of biconnected graphs.

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cs.LGcs.AIRecentMay 28, 2026

The Little Book of Generative AI Foundations: An Intuitive Mathematical Primer

Tianhua Chen

This book provides a compact, derivation-oriented mathematical primer that connects major families of generative AI models, showing their underlying structural relationships.

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math.DScs.AIcs.LGRecentMay 27, 2026

A Minimal Bifurcation Model of Load Imbalance in a Softmax Mixture-of-Experts Router

O. M. Kiselev

The paper develops a minimal dynamical model showing that adaptive softmax routing in Mixture-of-Experts (MoE) layers can undergo abrupt transitions to load imbalance via bifurcation mechanisms.

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math.LOcs.CCTheoreticalRecentJun 11, 2026

Extended Frege proofs, circuits and rewriting

Jan Krajicek

This paper proves several properties about Extended Frege proof systems and circuit equivalence.

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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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