Results 21 to 30 of about 293,918 (162)

DIFFERENTIATION OF POLYNOMIALS IN SEVERAL VARIABLES OVER GALOIS FIELDS OF FUZZY CARDINALITY AND APPLICATIONS TO REED-MULLER CODES

Advanced Engineering Research, 2018
Introduction. Polynomials in several variables over Galois fields provide the basis for the Reed-Muller coding theory, and are also used  in a number of cryptographic problems.
V. M. Deundyak, N. S. Mogilevskaya
doaj   +1 more source

Ehrhart Polynomials of a Cyclic Polytopes [PDF]

Engineering and Technology Journal, 2009
Computing the volume of a polytope in Rn is a very important subject indifferent areas of mathematic. A pplications range from the very pure (number theory, toric Hilbert functions, Kostant's partition function in representation theory) to the most ...
Shatha Assaad Salman, Fatema Ahmed Sadeq
doaj   +1 more source

Odd-flavored QCD_3 and Random Matrix Theory [PDF]

, 1998
We consider QCD_3 with an odd number of flavors in the mesoscopic scaling region where the field theory finite-volume partition function is equivalent to a random matrix theory partition function.
Akemann, Akemann, Damgaard, Damgaard, Guhr, Jackiw, Jesper Christiansen, Kanzieper, Leutwyler, Osborn, Pisarski, Redlich, Redlich, Shuryak, Sohnius, Verbaarschot, Zinn-Justin   +16 more
core   +2 more sources

On the ω-multiple Meixner polynomials of the first kind

Journal of Inequalities and Applications, 2020
In this study, we introduce a new family of discrete multiple orthogonal polynomials, namely ω-multiple Meixner polynomials of the first kind, where ω is a positive real number.
Sonuç Zorlu Oğurlu, İlkay Elidemir
doaj   +1 more source

M-Polynomials and Topological Indices for Line Graphs of Chain Silicate Network and H-Naphtalenic Nanotubes

Journal of Mathematics, 2021
Graph theory has provided a very useful tool, called topological index, which is a number from the graph M with the property that every graph N isomorphic to M value of a topological index must be same for both M and N.
Muhammad Irfan, Hamood Ur Rehman, Hassan Almusawa, Saffina Rasheed, Imran Abbas Baloch   +4 more
doaj   +1 more source

Topological invariants for the line graphs of some classes of graphs

Open Chemistry, 2019
Graph theory plays important roles in the fields of electronic and electrical engineering. For example, it is critical in signal processing, networking, communication theory, and many other important topics.
Zhou Xiaoqing, Habib Mustafa, Zia Tariq Javeed, Naseem Asim, Hanif Anila, Ye Ansheng   +5 more
doaj   +1 more source

A new class of generalized polynomials associated with Milne-Thomson-based poly-Bernoulli polynomials

Miskolc Mathematical Notes
Motivated by their importance and potential for applications in certain problems in number theory, combinatorics, classical and numerical analysis, and other field of applied mathematics, a variety of polynomials and numbers with their variants and ...
Waseem Ahmad Khan, Divesh Srivastava, Kottakkaran Sooppy Nisar   +2 more
doaj   +1 more source

Pólya fields and Kuroda/Kubota unit formula

Mathematics Open, 2023
Let K be a number field. The Pólya field concept is used to know when the module of integer-valued polynomials over the ring of integers [Formula: see text] of K has a regular basis. In [C. W.-W.
Charles Wend-Waoga Tougma
doaj   +1 more source

Periodicity of hyperplane arrangements with integral coefficients modulo positive integers [PDF]

, 2007
We study central hyperplane arrangements with integral coefficients modulo positive integers $q$. We prove that the cardinality of the complement of the hyperplanes is a quasi-polynomial in two ways, first via the theory of elementary divisors and then ...
Kamiya, Hidehiko, Takemura, Akimichi, Terao, Hiroaki   +2 more
core   +3 more sources

The complexity of some families of cycle-related graphs

Journal of Taibah University for Science, 2017
In this paper, we derive new formulas for the number of spanning trees of a specific family of graphs – gear graphs, flower graphs, sun graphs and sphere graphs – using techniques from linear algebra, Chebyshev polynomials and matrix theory.
S.N. Daoud, K. Mohamed
doaj   +1 more source