Jinqiao Hu

dblp:239/4818 · DBLP profile ↗
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5ranked-venue papers
3as first author
4since 2021 · last 2026
0009-0008-8798-639XORCID · corroborated

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Theory of computation · 4 · 3 first-author · 4 since 2021Computer networks · 1
YearPublicationVenuePosition
2026 Hardness of Computing Nondeterministic Kolmogorov Complexity
abstract
Meta-complexity investigates the complexity of computational problems and tasks that are themselves about computations and their complexity. Understanding whether such problems can capture the hardness of NP is a central research direction. A longstanding open problem in this area is to establish the NP-hardness of MINKT (Ker-I Ko, 1991 [Ker{-}I Ko, 1991]), the problem of estimating time-bounded Kolmogorov complexity. We contribute to this research direction by studying nK^t, a natural variant of Kolmogorov complexity that captures the complexity of representing a string using time-bounded nondeterministic computations [Buhrman et al., 2001]. Let MINnKT denote the task of estimating nK^t(x) of a given input string x. We prove that MINnKT ∈ BPP if and only if NP ⊆ BPP. This can be interpreted as a solution to Ko’s question in the setting of nondeterministic time-bounded Kolmogorov complexity. Crucial to the proof of this result is the investigation of a new notion of probabilistic nondeterministic time-bounded Kolmogorov complexity called pnK^t. This measure can be seen as an extension of pK^t complexity [Halley Goldberg et al., 2022] obtained by replacing 𝖪^t with nK^t. We establish unconditionally that pnK^t has nearly all key properties of (time-unbounded) Kolmogorov complexity, such as language compression, conditional coding, and a form of symmetry of information. Finally, we show that the corresponding meta-computational problem MINpnKT also captures the hardness of NP, and that extending this result to the closely related problem Gap-MINpnKT would imply the exclusion of PH-Heuristica.
Jinqiao Hu, Zhenjian Lu, Igor C. Oliveira 0001
CCC1
2026 Equivalence Between Coding and Complexity Lower Bounds
Jinqiao Hu, Zhenjian Lu, Igor C. Oliveira 0001
ICALP1
2026 Failure of Symmetry of Information for Randomized Computations
abstract
Symmetry of Information (SoI) is a fundamental result in Kolmogorov complexity stating that for all n-bit strings x and y, we have K(x,y) = K(y) + K(x ∣ y) up to an additive error of O(logn). In contrast, understanding whether SoI holds for time-bounded Kolmogorov complexity measures is closely related to longstanding open problems in complexity theory and cryptography, such as the P versus NP question and the existence of one-way functions.
Jinqiao Hu, Yahel Manor, Igor C. Oliveira 0001
STOC1
2024 Pairwise-Independent Contention Resolution
Anupam Gupta 0001, Jinqiao Hu, Gregory Kehne, Roie Levin
IPCO2
2018 Reputation and Incentive Mechanism for SDN Applications
abstract
Software Defined Networking (SDN) decouples the control plane from the data plane, which increases network scalability and flexibility. But malicious applications on SDN controller can cause the entire network to crash. So, we design a reputation and incentive mechanism on SDN to reduce application's malicious access. In the proposed module, first of all, the application behavior is analyzed and the malicious accesses are identified, which are used to build the reputation and incentive mechanism. Second, the analysis results of the application behavior are combined through beta probability density to obtain the reputation rating. The reward or punishment will be given based on the behavior and reputation of the application under the selected social strategy. Simulation results show that the system can accurately identify malicious behavior and reduce malicious requests, with an acceptable runtime overhead about 300 microseconds.
Yufu Wang, Yuan Liu 0002, Jinqiao Hu, Mingwei Zhang 0001, Xingwei Wang 0001
MSN3