AbstractTheorems from analytical number theory are used to derive new algorithms for the subset-sum problem. The algorithms work for a large number of variables (m) with values that are bounded above. The bound (l) depends moderately on m. While the dynamic programming approach yields an O(lm2) algorithm, the new algorithms are substantially faster
AbstractIn the well-knownSubset Sum Problem, we are given positive integersa1, ..., an andt and are ...
AbstractWe consider the subset sums analog of the linear Diophantine problem of Frobenius. It is sho...
Given $(a_1, \dots, a_n, t) \in \mathbb{Z}_{\geq 0}^{n + 1}$, the Subset Sum problem ($\mathsf{SSUM}...
AbstractTheorems from analytical number theory are used to derive new algorithms for the subset-sum ...
AbstractIn this paper we determine the bounds of using two analytical algorithms for the subset-sum ...
The Subset Sum problem asks whether a given set of n positive integers contains a subset of elements...
AbstractAn analytical method is developed to prove that, for the integer set Aϵ[1,l], with l>;l0 and...
The SUBSET SUM problem asks whether a given set of n positive integers contains a subset of elements...
The SUBSET SUM problem asks whether a given set of n positive integers contains a subset of elements...
In the Subset Sum problem we are given a set of $n$ positive integers $X$ and a target $t$ and are a...
We study the exact time complexity of the Subset Sum problem. Our focus is on instances that lack ad...
The Subset-sum Problem is one of the easiest to describe and understand NP-complete problems. Availa...
We study the exact time complexity of the Subset Sum problem. Our focus is on instances that lack ad...
Abstract. Given sets L1,..., Lk of elements from Z/mZ, the k-set birthday problem is to find an elem...
Given $N$ instances $(X_1,t_1),\ldots,(X_N,t_N)$ of Subset Sum, the AND Subset Sum problem asks to d...
AbstractIn the well-knownSubset Sum Problem, we are given positive integersa1, ..., an andt and are ...
AbstractWe consider the subset sums analog of the linear Diophantine problem of Frobenius. It is sho...
Given $(a_1, \dots, a_n, t) \in \mathbb{Z}_{\geq 0}^{n + 1}$, the Subset Sum problem ($\mathsf{SSUM}...
AbstractTheorems from analytical number theory are used to derive new algorithms for the subset-sum ...
AbstractIn this paper we determine the bounds of using two analytical algorithms for the subset-sum ...
The Subset Sum problem asks whether a given set of n positive integers contains a subset of elements...
AbstractAn analytical method is developed to prove that, for the integer set Aϵ[1,l], with l>;l0 and...
The SUBSET SUM problem asks whether a given set of n positive integers contains a subset of elements...
The SUBSET SUM problem asks whether a given set of n positive integers contains a subset of elements...
In the Subset Sum problem we are given a set of $n$ positive integers $X$ and a target $t$ and are a...
We study the exact time complexity of the Subset Sum problem. Our focus is on instances that lack ad...
The Subset-sum Problem is one of the easiest to describe and understand NP-complete problems. Availa...
We study the exact time complexity of the Subset Sum problem. Our focus is on instances that lack ad...
Abstract. Given sets L1,..., Lk of elements from Z/mZ, the k-set birthday problem is to find an elem...
Given $N$ instances $(X_1,t_1),\ldots,(X_N,t_N)$ of Subset Sum, the AND Subset Sum problem asks to d...
AbstractIn the well-knownSubset Sum Problem, we are given positive integersa1, ..., an andt and are ...
AbstractWe consider the subset sums analog of the linear Diophantine problem of Frobenius. It is sho...
Given $(a_1, \dots, a_n, t) \in \mathbb{Z}_{\geq 0}^{n + 1}$, the Subset Sum problem ($\mathsf{SSUM}...