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20 results for “Knowledge of computational complexity theory”

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cs.ITcs.CCTheoreticalRecentJun 22, 2026

Tighter Bounds for Algorithmic Complexity Estimation Using a Reusable Code-Based Block Decomposition Method

Eduardo Yuji Sakabe, Felipe S. Abrahão, Santiago Hernández-Orozco, Ricardo Gudwin +1 more

The authors extend the Block Decomposition Method (BDM) to utilize dependencies between blocks to reduce description length.

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cs.DCcs.CCcs.FLTheoreticalRecentJun 9, 2026

Generalizing LCL Complexity Gaps to Unbounded Degree via Monadic Second-Order Properties

Chiara Piombi

The authors extend the LOCAL model to unbounded degree graphs using Presburger monadic second-order (PMSO) formulas.

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math.COcs.CCTheoreticalRecentJul 10, 2026

Cut-homotopies and the complexity of edge-coloring problems

Alexey Barsukov, Roman Feller, Maximilian Hadek, Davide Perinti

The paper shows that every problem asking if a given graph has an edge-coloring without an edge-colored clique from a fixed family is poly-time equivalent to a Constraint Satisfaction Problem, resulti…

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cs.DScs.CCcs.ITTheoreticalRecentJun 9, 2026

A Unified Lower Bound on the Noisy Query Complexity of Boolean Functions

Yuzhou Gu, Xin Li, Yinzhan Xu

The paper provides a general lower bound on the noisy query complexity of Boolean functions in the noisy query model.

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cs.FLcs.CCTheoreticalRecentJun 30, 2026

Complexity of Universality and Related Decision Problems for Unary Two-Dimensional Automata

Taylor J. Smith

This paper studies the decidability and complexity properties of unary three-way and two-way deterministic and nondeterministic two-dimensional automata.

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cs.CCTheoreticalRecentJul 4, 2026

Additional properties of parity based bit-counting complexity classes and hierarchies

Tayfun Pay

The paper studies properties of parity based bit-counting complexity classes B|0|⊕P and B|1|⊕P, proves inclusions and closures, and shows they contain PH and are contained in CH.

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cs.DMmath.COTheoreticalRecentJul 18, 2026

Neighbourhood complexity and identification problems for graphs of bounded treewidth and pathwidth

Gaétan Berthe, Florent Foucaud, Tuomo Lehtilä, Aline Parreau

This paper provides bounds on the neighborhood complexity of graphs with bounded treewidth and pathwidth, and constructs reaching these bounds.

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cs.PLcs.CRTheoreticalRecentOct 10, 2026

(Implicitly) Characterizing Probabilistic Polynomial Time as Used in Cryptography

Ugo Dal Lago, Giulia Giusti

This paper shows that the λBLL calculus can accurately capture polytime computations used in cryptography.

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cs.CCcs.LOTheoreticalRecentOct 24, 2026

Meta-Mathematics of Algebraic Complexity

Michal Garlik, Svyatoslav Gryaznov, Jiaqi Lu, Rahul Santhanam +1 more

The paper studies the meta-mathematics of algebraic circuit lower bounds and their relationship with proof systems and bounded arithmetic theories.

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cs.FLcs.DMTheoreticalRecentJun 9, 2026

On the Complexity of the Bi-infinite Post Correspondence Problem

Olivier Finkel, Vesa Halava

This paper studies the complexity of the bi-infinite Post Correspondence Problem with respect to the arithmetical hierarchy.

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cs.CCcs.DMTheoreticalRecentJul 9, 2026

The Parameterised Complexity of Temporal Motif Counting, and a Lovász-Style Isomorphism Theorem

Jayakrishnan Madathil, Kitty Meeks, Marc Roth

This paper studies the structural expressivity and parameterized complexity of counting homomorphisms from small temporal patterns to large temporal graphs, proving a temporal Lovász-style theorem, in…

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cs.LOcs.PLEmpiricalRecentJun 26, 2026

KoAT: Automatic Complexity and Termination Analysis of Integer Programs

Nils Lommen, Éléanore Meyer, Jürgen Giesl

KoAT is a tool that automatically infers complexity bounds and proves termination of integer programs using an alternating modular analysis approach and a portfolio of techniques.

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cs.CCcs.DMTheoreticalRecentNov 6, 2026

Reconfiguration of Time-Bounded Descriptions

Dimitrios Myrisiotis

This paper studies the properties of adjunction-universal machines and their implications on time-bounded Kolmogorov complexity.

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cs.CCRecentMay 31, 2026

On the Complexity of Recurrence Evaluation

Artem Parfenov, Michael Vyalyi

This paper analyzes the computational complexity of evaluating recurrent functions, showing that the complexity depends heavily on how the input offsets are encoded and the structure of the recurrence…

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