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Paes Leme

3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it

years

2026 2 2025 1

verdicts

UNVERDICTED 3

representative citing papers

Aggregate Stable Matching with Money Burning

econ.TH · 2026-05-08 · unverdicted · novelty 7.0

An aggregate NTU stability concept using one-sided money burning decentralizes stable matchings in type-based markets and extends to a random utility model with proven existence, uniqueness, and convergent algorithm.

Combinatorial Contracts Through Demand Types

cs.GT · 2026-04-16 · unverdicted · novelty 7.0

The ASC class of reward functions admits O(n²) critical values, yielding polynomial-time optimal combinatorial contracts and generalizing gross substitutes, supermodular, and ultra classes.

Generalizing the Multiple Exchange Property for Matroid Bases

math.CO · 2025-11-20 · unverdicted · novelty 7.0

Matroids satisfy a generalized basis exchange where for X and Y in the symmetric difference of bases A and B there exist U and V containing them with |U|=|V| at most rank(X+Y) such that A-U+V and B+U-V are bases, plus a framework for Grassmann-Plücker extensions in characteristic-zero representable

citing papers explorer

Showing 3 of 3 citing papers.

  • Aggregate Stable Matching with Money Burning econ.TH · 2026-05-08 · unverdicted · none · ref 107

    An aggregate NTU stability concept using one-sided money burning decentralizes stable matchings in type-based markets and extends to a random utility model with proven existence, uniqueness, and convergent algorithm.

  • Combinatorial Contracts Through Demand Types cs.GT · 2026-04-16 · unverdicted · none · ref 2

    The ASC class of reward functions admits O(n²) critical values, yielding polynomial-time optimal combinatorial contracts and generalizing gross substitutes, supermodular, and ultra classes.

  • Generalizing the Multiple Exchange Property for Matroid Bases math.CO · 2025-11-20 · unverdicted · none · ref 44

    Matroids satisfy a generalized basis exchange where for X and Y in the symmetric difference of bases A and B there exist U and V containing them with |U|=|V| at most rank(X+Y) such that A-U+V and B+U-V are bases, plus a framework for Grassmann-Plücker extensions in characteristic-zero representable