output
19942026
most citedBrownian distance covariance

857 citations

Showing 2023Show all

45 papers · 1 filter

math.CO2023★ 1 cited

-percolation with a random

Zsolt Bartha, Brett Kolesnik, Gal Kronenberg

In -percolation, we start with an Erdős--Rényi graph and then iteratively add edges that complete copies of . The process percolates if all edges missing…

quant-ph2023★ 5 cited

Quantum Algorithms for the Pathwise Lasso

Joao F. Doriguello, Debbie Lim, Chi Seng Pun +2

We present a novel quantum high-dimensional linear regression algorithm with an -penalty based on the classical LARS (Least Angle Regression) pathwise algorithm. Similarly…

math.LO2023★ 1 cited

Logic families

H. Andréka, Z. Gyenis, I. Németi +1

A logic family is a bunch of logics that belong together in some way. First-order logic is one of the examples. Logics organized into a structure occurs in abstract model theory, i…

math.PR2023★ 2 cited

Degree-penalized contact processes

Zsolt Bartha, Júlia Komjáthy, Daniel Valesin

We study degree-penalized contact processes on Galton-Watson trees (GW) and the configuration model. The model we consider is a modification of the usual contact process on a graph…

math.OC2023★ 1 cited

Discrete and Continuous Caching Games

Áron Jánosik, Csenge Miklós, Dániel G. Simon +1

We investigate a discrete search game called the Multiple Caching Game where the searcher's aim is to find all of a set of treasures hidden in locations. Allowed queries ar…

math.CO2023

Maximal line-free sets in

Christian Elsholtz, Jakob Führer, Erik Füredi +4

We study subsets of that do not contain progressions of length . We denote by the cardinality of such subsets containing a maximal number…

quant-ph2023★ 48 cited

Quantum algorithms: A survey of applications and end-to-end complexities

Alexander M. Dalzell, Sam McArdle, Mario Berta +10

The anticipated applications of quantum computers span across science and industry, ranging from quantum chemistry and many-body physics to optimization, finance, and machine learn…

math.MG2023

On Axial Symmetry in Convex Bodies

Ritesh Goenka, Kenneth Moore, Wen Rui Sun +1

For a two-dimensional convex body, the Kovner-Besicovitch measure of symmetry is defined as the volume ratio of the largest centrally symmetric body contained inside the body to th…

math.AG2023★ 1 cited

Canonical coordinates for moduli spaces of rank two irregular connections on curves

Arata Komyo, Frank Loray, Masa-Hiko Saito +1

In this paper, we study a geometric counterpart of the cyclic vector which allow us to put a rank 2 meromorphic connection on a curve into a ``companion'' normal form. This allow u…

math.NT2023★ 2 cited

The Prime Geodesic Theorem in Arithmetic Progressions

Dimitrios Chatzakos, Gergely Harcos, Ikuya Kaneko

We address the prime geodesic theorem in arithmetic progressions, and resolve conjectures of Golovchanski\uı-Smotrov (1999). In particular, we prove that the traces of closed geode…

math.NT2023

On the geometric trace of a generalized Selberg trace formula

András Biró, Dávid Tóth

A certain generalization of the Selberg trace formula was proved by the first named author in 1999. In this generalization instead of considering the integral of (where $K…

math.CO2023★ 1 cited

Distinguishing colorings, proper colorings, and covering properties without the Axiom of Choice

Amitayu Banerjee, Zalán Molnár, Alexa Gopaulsingh

We work with simple graphs in ZF (Zermelo--Fraenkel set theory without the Axiom of Choice (AC)) and assume that the sets of colors can be either well-orderable or non-well-orderab…

math.NT2023★ 1 cited

Some examples of well-behaved Beurling number systems

Frederik Broucke, Gregory Debruyne, Szilárd Révész

We investigate the existence of well-behaved Beurling number systems, which are systems of Beurling generalized primes and integers which admit a power saving in the error term of…

math.GR2023

New dimensional estimates for subvarieties of linear algebraic groups

Jitendra Bajpai, Daniele Dona, Harald Andrés Helfgott

For every connected, almost simple linear algebraic group over a large enough field , every subvariety , and every finite generating set $A\…

math.CO2023★ 2 cited

Monochromatic infinite sets in Minkowski planes

Nóra Frankl, Panna Gehér, Arsenii Sagdeev +1

We prove that for any -norm in the plane with and for every infinite , there exists a two-colouring of the plane such that no…

quant-ph2023★ 8 cited

Constant-depth circuits for Boolean functions and quantum memory devices using multi-qubit gates

Jonathan Allcock, Jinge Bao, Joao F. Doriguello +2

We explore the power of the unbounded Fan-Out gate and the Global Tunable gates generated by Ising-type Hamiltonians in constructing constant-depth quantum circuits, with particula…

math.MG2023★ 2 cited

Isometric rigidity of Wasserstein spaces over Euclidean spheres

György Pál Gehér, Aranka Hrušková, Tamás Titkos +1

We study the structure of isometries of the quadratic Wasserstein space over the sphere endowed with the distance inherited from…

math.MG2023★ 4 cited

A note on Borsuk's problem in Minkowski spaces

Andrei M. Raigorodskii, Arsenii Sagdeev

In 1993, Kahn and Kalai famously constructed a sequence of finite sets in -dimensional Euclidean spaces that cannot be partitioned into less than …

math.OA2023

Preservers of the -power and the Wasserstein means on matrices

Richárd Simon, Dániel Virosztek

In one of his recent papers \cite{ML1}, Molnár showed that if is a von Neumann algebra without -type direct summands, then any function from the positive de…

physics.soc-ph2023★ 7 cited

Detecting periodic time scales in temporal networks

Elsa Andres, Alain Barrat, Márton Karsai

Temporal networks are commonly used to represent dynamical complex systems like social networks, simultaneous firing of neurons, human mobility or public transportation. Their dyna…

physics.soc-ph2023★ 1 cited

Are machine learning technologies ready to be used for humanitarian work and development?

Vedran Sekara, Márton Karsai, Esteban Moro +6

Novel digital data sources and tools like machine learning (ML) and artificial intelligence (AI) have the potential to revolutionize data about development and can contribute to mo…

physics.soc-ph2023★ 5 cited

When Dialects Collide: How Socioeconomic Mixing Affects Language Use

Thomas Louf, José J. Ramasco, David Sánchez +1

The socioeconomic background of people and how they use standard forms of language are not independent, as demonstrated in various sociolinguistic studies. However, the extent to w…

math.PR2023

A universal right tail upper bound for supercritical Galton-Watson processes with bounded offspring

John Fernley, Emmanuel Jacob

We consider a supercritical Galton-Watson process whose offspring distribution has mean and is bounded by some . As well-known, the associated mart…

math.MG2023★ 1 cited

Non-diagonal critical central sections of the cube

Gergely Ambrus, Barnabás Gárgyán

We study the -dimensional volume of central hyperplane sections of the -dimensional cube . Our main goal is two-fold: first, we provide an alternative, simpler argum…