On the subset sum problem over finite fields
WebGiven a prime , an elliptic curve over the finite field of elements and a binary linear recurrence sequence of order , we study the distribution of the sequence of points WebThere are two problems commonly known as the subset sum problem. The first ("given sum problem") is the problem of finding what subset of a list of integers has a given …
On the subset sum problem over finite fields
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Web1 de mai. de 2024 · On the subset sum problem over finite fields. Finite Fields Appl., 14 (2008), pp. 911-929. View PDF View article View in Scopus Google Scholar [5] V. … WebWe study a finite analog of a conjecture of Erdös on the sum of the squared multiplicities of the distances determined by an -element point set. Our result is based on an estimate of …
Web1 de set. de 2024 · The k-subset sum problem (k-SSP for short) over finite fields is to understand the number N D (k, b). It has several applications in coding theory, … Web14 de mar. de 2024 · It is natural to guess that the phenomenon described in Theorem 1.1 is in fact universal in the sense that the theorem holds true for a wide class of coefficients distribution, and not just for Gaussians. In this regard, it is natural (and also suggested in []) to conjecture that Theorem 1.1 holds for random Littlewood polynomials, that is, when …
WebCiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Abstract. The subset sum problem over finite fields is a well known NPcomplete problem. It … Web1 de dez. de 2024 · The subset sum problem over D is to determine whether, for a given b in F q, there exists a subset { x 1, x 2, …, x k } of D of size k such that (1) x 1 + x 2 + …
Web14 de out. de 2024 · The $k$-subset sum problem over finite fields is a classical NP-complete problem.Motivated by coding theory applications, a more complex problem is …
Web25 de mar. de 2024 · 1 Introduction 1.1 Minkowski’s bound for polynomial automorphisms. Finite subgroups of $\textrm {GL}_d (\textbf {C})$ or of $\textrm {GL}_d (\textbf {k})$ for $\textbf {k}$ a number field have been studied extensively. For instance, the Burnside–Schur theorem (see [] and []) says that a torsion subgroup of $\textrm {GL}_d … simplification for ibps rrb clerkWeb1 de set. de 2024 · The subset sum problem over finite fields is a well-known NP-complete problem. It arises naturally from decoding generalized Reed–Solomon codes. In this paper, ... raymond james long islandWeb8 de abr. de 2024 · Abstract A new algorithm is proposed for deciding whether a system of linear equations has a binary solution over a field of zero characteristic. The algorithm is efficient under a certain constraint on the system of equations. This is a special case of an integer programming problem. In the extended version of the subset sum problem, the … raymond james madison wiWeb8 de abr. de 2024 · Abstract A new algorithm is proposed for deciding whether a system of linear equations has a binary solution over a field of zero characteristic. The algorithm is … simplification form of 981 2 – 19 2 would beWeb29 de jan. de 2003 · This is a finite field analogue of a result of Erdos and Szemeredi. We then use this estimate to prove a Szemeredi-Trotter type theorem in finite fields, and … simplification for class 7Web1 de mai. de 2024 · The k-subset sum problem over finite fields is a classical NP-complete problem. Motivated by coding theory applications, a more complex problem is … simplification formulaWeb1 de dez. de 2024 · Let G be the additive group of a finite field. J. Li and D. Wan determined the exact number of solutions of the subset sum problem over G, by giving an explicit … raymond james mailing address st petersburg