J. T'oth

activity

20082022

most citedLifted Inference with Linear Order Axiom

3 citations · 5 across the 7 of their papers we have counts for

collaborators

7 papers

cs.AI2022★ 3 cited

Lifted Inference with Linear Order Axiom

Jan Tóth, Ondřej Kuželka

We consider the task of weighted first-order model counting (WFOMC) used for probabilistic inference in the area of statistical relational learning. Given a formula $ϕ$ , domain siz…

math.NT2022

Characteristics of distributions of sets and their $(R)$ - and $(N)$ -denseness

Piotr Miska, János T. Tóth

Let $0 \leq q \leq 1$ and $N$ denotes the set of all positive integers. In this paper we will deal with it too the family $U (x^{q})$ of all regularly distributed set…

math.DS2020

How to generate species with positive concentrations for all positive times?

Seyed Mahdi Shavarani, János Tóth, Béla Vizvári

Given a reaction (network) we are looking for minimal sets of species starting from which all the species will have positive concentrations for all positive times in the domain of…

math.NT2019

On distribution of subsequences of primes having prime indices with respect to the $(R)$ -denseness and convergence exponent

Piotr Miska, János T. Tóth, Błażej Żmija

Denote by $N$ and $P$ the set of all positive integers and prime numbers, respectively. Let $P = {p_{1} < p_{2} < \dots < p_{n} < \dots}$ , where $p_{n}$ is the $n$ -th p…

math.NT2019

On $I (< q)$ - and $I (\leq q)$ -convergence of arithmetic functions

János T. Tóth, József Bukor, Ferdinánd Filip +1

Let $N$ be the set of positive integers, and denote by $λ (A) = in f {t > 0 : \sum_{a \in A} a^{- t} < \infty}$ the convergence exponent of $A \subset N$ . For $0 < q \leq 1$ , $0\le…

math.NA2019

Automatic model generation

Tibor Nagy, János Tóth, Tamás Ladics

The goal of the paper is to automatize the selection of mechanisms which are able to describe a set of measurements. In order to do so first we construct a set of possible mechanis…

Lifted Inference with Linear Order Axiom

Characteristics of distributions of sets and their (R)- and (N)-denseness

How to generate species with positive concentrations for all positive times?

On distribution of subsequences of primes having prime indices with respect to the (R)-denseness and convergence exponent

On I(<q)- and I(≤q)-convergence of arithmetic functions

Automatic model generation

Characteristics of distributions of sets and their $(R)$ - and $(N)$ -denseness

On distribution of subsequences of primes having prime indices with respect to the $(R)$ -denseness and convergence exponent

On $I (< q)$ - and $I (\leq q)$ -convergence of arithmetic functions