activity
20102023
most citedMetric axioms: a structural study

5 citations · 10 across the 15 of their papers we have counts for

collaborators

15 papers

econ.TH2023★ 2 cited

Efficient Public Good Provision Between and Within Groups

Chowdhury Mohammad Sakib Anwar, Jorge Bruno, Renaud Foucart +1

We generalize the model of Gallice and Monzon (2019) to incorporate a public goods game with groups, position uncertainty, and observational learning. Contributions are simultaneou…

math.CO2022

The graph minor relation satisfies the twin alternative conjecture

Jorge Bruno

In 2006 Bonato and Tardif posed the Tree Alternative Conjecture (TAC): the equivalence class of a tree under the embeddability relation is, up to isomorphism, either trivial or inf…

math.CO2022

A Proof of the Tree Alternative Conjecture Under the Topological Minor Relation

Jorge Bruno, Paul Szeptycki

We prove the Tree Alternative Conjecture for the topological minor relation: letting denote the equivalence class of under the topological minor relation we show that: $|…

econ.TH2022

A Group Public Goods Game with Position Uncertainty

Chowdhury Mohammad Sakib Anwar, Jorge Bruno, Sonali SenGupta

We model a dynamic public good contribution game, where players are (naturally) formed into groups. The groups are exogenously placed in a sequence, with limited information availa…

econ.TH2022

Pricing and Electric Vehicle Charging Equilibria

Trivikram Dokka, Jorge Bruno, Sonali SenGupta +1

We study equilibria in an Electric Vehicle (EV) charging game, a cost minimization game inherent to decentralized charging control strategy for EV power demand management. In our m…

math.CO2017

Locally finite trees and the topological minor relation

Jorge Bruno, Paul J. Szeptycki

A well-known theorem of Nash-Williams shows that the collection of locally finite trees under the topological minor relation results in a BQO. Set theoretically, two very natural q…

math.GN2016

Complete Regularity: Kopperman's duality {\it à la quantale}

J. Bruno

Nearly three decades from his celebrated result, we study a modern refinement and strengthening of Kopperman's full metrisabilty of all topological spaces. Within this new theory o…

math.CO2016

A family of many topological types of locally finite trees

J. Bruno

Two rooted locally finite trees are considered equivalent if both can be embedded into each other as topological minors by means of tree-order preserving mappings. By exploiting Na…

math.CT2015★ 3 cited

Quantales, generalised premetrics and free locales

J. Bruno, P. Szeptycki

Premetrics and premetrisable spaces have been long studied and their topological interrelationships are well-understood. Consider the category of premetric spaces and $…

math.CT2015

Betweenness relations in a categorical setting

J. Bruno, A. McCluskey, P. Szeptycki

We apply a categorical lens to the study of betweenness relations by capturing them within a topological category, fibred in lattices, and study several subcategories of it. In par…

math.GN2013★ 5 cited

Metric axioms: a structural study

Jorge Bruno, Ittay Weiss

For a fixed set , an arbitrary \textit{weight structure} can be interpreted as a distance assignment between pairs of points on . Restrictions…

math.RT2012

Pathological and Omega-transitive Representations of Free Groups

Jorge Bruno

Given a linear order its automorphism group $\Aut(Ω)$ forms a lattice-ordered group via pointwise order. Assuming the continuum to be a regular cardinal, we show that \emph{pat…

math.GN2012

within $\px$ ]{When lattices meet topology: within $\px$.}

Jorge L. Bruno, Aisling E. McCluskey

For a non-empty set , the collection of all topologies on sits inside the Boolean lattice $\PP(\PP(X))$ (when ordered by set-theoretic inclusion) which in turn can…

math.GN2011

Topologies on as points in

Jorge L. Bruno, Aisling E. McCluskey

A topology on a nonempty set specifies a natural subset of . By identifying with the totally disconnected compact Hausdorff space…

math.CO2010

Relaxed complete partitions: an error-correcting Bachet's problem

Jorge Bruno, Edwin O'Shea

Motivated by an error-correcting generalization of Bachet's weights problem, we define and classify relaxed complete partitions. We show that these partitions enjoy a succinct desc…