Zhengling Yangli's Homepage
Undergraduate @ YNU · Statistics
Combinatorial Optimization · SAT / MaxSAT · Algorithmic Fairness
Full CV
School of Mathematics and Statistics
Yunnan University
Kunming, Yunnan, China
Zhengling Yangli (杨李正凌) is an undergraduate student of Statistics at Yunnan University (2024–).
Her current research interests are in combinatorial optimization and Boolean satisfiability solving, specifically: diverse-model enumeration for SAT/MaxSAT, MaxSAT encodings of non-linear integer programs, lower-bound search for the minimum weight dominating set, and extensions of fair multi-resource allocation under partial accessibility. Methodologically she prefers to start from a concrete empirical anomaly, work out a first-principles mechanism, and design the next experimental intervention from there, rather than rely on broad hyperparameter sweeps.
Research Map
SAT / MaxSAT
Diverse solutions and integer encodings
Question. How can we move from finding one feasible assignment to finding a set of structurally different assignments?
Result. DiverseSAT uses DW / IW threshold encodings and is evaluated on 289 instances across 7 benchmark families; the NLIP project further encodes QPLIB and SMT-LIB QF\_NIA instances into weighted MaxSAT.
MWDS
Lower-bound search in Dual-Bound Search
Question. After the LB side becomes numerically tighter, how can the improvement actually propagate to the UB side through hard proof rules?
Result. Ant-Q plug-ins reduce the row-averaged gap of `Deep-v6` by 23.7%–31.2% and reveal a structural decoupling between LB tightening and `#opt`.
Fair Allocation
Fairness under partial accessibility
Question. Under meta-type resource accessibility, can we improve social welfare while preserving the core fairness constraints?
Result. UNB-MT differentiates dominant shares on top of DRF-MT and identifies why a linear EF sufficient condition becomes over-tight under partial access.
Applied Projects
Reproducible modeling on real data
Question. When data comes from real systems rather than clean benchmarks, how can the modeling pipeline remain interpretable and reproducible?
Result. Applied projects cover retrieval-augmented mathematical reasoning, platform-market analysis, wearable EEG signals, and minimum-cost flow modeling.
Research notes and post-mortems on misjudgments are collected at /notes/.
Email is the most reliable way to reach me.
selected publications
- Under ReviewEncoding Non-linear Integer Programs into Weighted MaxSAT: A Systematic StudyUnder Review, 2026Submitted to SAT 2026 (CCF-B)
- Working PaperAnt-Q: A Lightweight Ant-Colony + Q-Learning Plug-in that Tightens Lower Bounds for Minimum Weight Dominating SetWorking Paper, 2026Built on ECAI-2025 baselines