activity
20142026
most citedThe Teleparallel Equivalent of Newton-Cartan Gravity

42 citations · 109 across the 39 of their papers we have counts for

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Showing 2026Show all

19 papers · 1 filter

cs.GT2026

Online Fair Division with Upgrade Recourse

Yichen Huang, Nicholas Teh

We study the online fair division of indivisible goods. In the standard model, where assignments are irrevocable, no algorithm can guarantee any positive fraction of the maximin sh…

cs.GT2026

Minimizing Cumulative Envy in Allocating a Sequence of Items

Paul W. Goldberg, Isaac Robinson, Nicholas Teh

We study temporal fair division with indivisible goods that arrive sequentially and must be allocated irrevocably. In contrast to the usual online model, we assume that valuations…

cs.GT2026

Proportional Representation in Temporal Voting with Ranked Preferences

Noam Hazon, Leora Schmerler, Nicholas Teh

We study proportional representation in temporal voting, where one candidate is selected in each round. While prior work has focused on approval ballots, we consider ranked prefere…

cs.GT2026

Online Fair Division under an Oblivious Adversary

Saar Cohen, Nicholas Teh, Michael Wooldridge

We study online fair division, where indivisible goods arrive one at a time and must be allocated immediately and irrevocably among agents. Against an oblivious adversary t…

cs.GT2026

Full Justified Representation in Temporal Voting: Efficient Computation and Verification

Nicholas Teh

In temporal voting, a fixed set of voters makes a collective decision in each of several rounds, and proportionality requires that groups with shared interests be represented acros…

cs.GT2026

Maximin Share Allocations Beyond Weakly Lexicographic Valuations

Nicholas Teh

We study the fair division of indivisible goods among agents with nonnegative additive valuations. An agent's maximin share (MMS) is the value she can guarantee by partitioning the…

cs.GT2026

Strengthening Proportionality in Participatory Budgeting with Additive Utilities

Tzeh Yuan Neoh, Nicholas Teh

Proportional representation is a central goal in participatory budgeting, where voters select public projects subject to a shared budget. Full justified representation (FJR) accoun…

cs.GT2026

Closing Gaps in Online Fair Division

Tzeh Yuan Neoh, Nicholas Teh

We study the online fair division of indivisible items, where items arrive one at a time and must be allocated immediately and irrevocably. We address three central open questions…

cs.GT2026

Weighted Fair Division of Indivisible Mixed Manna

Nicholas Teh

We study weighted fair division of indivisible mixed manna under additive valuations. First, we resolve the general existence open question for weighted envy-freeness up to one ite…

cs.GT2026

Online House Allocation with Subsidy

Nicholas Teh, Saar Cohen, Karen Frilya Celine +2

House allocation is a fundamental problem in which each agent is assigned exactly one house. While the classical model assumes that all houses are available before the allocation i…

cs.GT2026

Temporal Fair Division of Indivisible Mixed Manna: Tractable Settings

Kui-Wang Choi, Minming Li, Nicholas Teh

We study temporal fair division of indivisible mixed manna. Items arrive over time and must be allocated irrevocably; an item may be a good for some agents, a chore for others, and…

cs.GT2026

Strengthening Full Justified Representation: Efficient Verification and Computation

Nicholas Teh

Full justified representation (FJR) is among the strongest known satisfiable proportionality axioms for approval-based committee elections. Recent work has shown that an FJR commit…

cs.GT2026

Fair Division with Strictly Increasing Valuations: A Tight Threshold for Two-Agent EF1 and PO

Nicholas Teh

We study whether strictly positive marginal values restore the compatibility of envy-freeness up to one good (EF1) and Pareto optimality (PO) for indivisible goods. For two agents,…

cs.GT2026

Online Fair Division with Budget Constraints

Saar Cohen, Nicholas Teh, Paul W. Goldberg +1

We study an online variant of discrete fair division under generalized assignment budget constraints. Goods arrive one at a time and must be assigned irrevocably to a feasible agen…

econ.TH2026

Fair Division with Binary Valuations: Characterizations

Florian Brandl, Warut Suksompong, Nicholas Teh

We consider the fair allocation of indivisible goods with binary valuations. In this setting, the maximum Nash welfare rule, the leximin rule, and all additive welfarist rules with…

cs.GT2026

The Price of Proportional Representation in Temporal Voting

Nicholas Teh

We study proportional representation in the temporal voting model, where collective decisions are made repeatedly over time over a fixed horizon. Prior work has extensively investi…

cs.GT2026

Efficient Ensemble Selection from Binary and Pairwise Feedback

Tzeh Yuan Neoh, Nicholas Teh, Je Qin Chooi +2

Organizations increasingly deploy multiple AI systems across task domains, but selecting a small, high-performing ensemble can require costly model calls, benchmark runs, and human…

cs.GT2026

Learning Unanimously Acceptable Lotteries via Queries

Davin Choo, Paul W. Goldberg, Nicholas Teh

Many high-stakes AI deployments proceed only if every stakeholder deems the system acceptable relative to their own minimum standard. With randomization over a finite menu of optio…

cs.GT2026

The Cost of EFX: Generalized-Mean Welfare and Complexity Dichotomies with Few Surplus Items

Eugene Lim, Tzeh Yuan Neoh, Nicholas Teh

Envy-freeness up to any good (EFX) is a central fairness notion for allocating indivisible goods, yet its existence is unresolved in general. In the setting with few surplus items,…