Results 21 to 30 of about 4,343 (294)

Polynomial approach for the most general linear Fredholm integrodifferential-difference equations using Taylor matrix method

International Journal of Mathematics and Mathematical Sciences, 2006
A Taylor matrix method is developed to find an approximate solution of the most general linear Fredholm integrodifferential-difference equations with variable coefficients under the mixed conditions in terms of Taylor polynomials.
Mehmet Sezer, Mustafa Gülsu
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Polynomial extensions of the Milliken-Taylor Theorem [PDF]

Transactions of the American Mathematical Society, 2014
Summary: \textit{Milliken-Taylor systems} are some of the most general infinitary configurations that are known to be partition regular. These are sets of the form \(\mathrm{MT}(\langle a_i\rangle _{i=1}^m,\langle x_n\rangle _{n=1}^\infty )= \{\sum _{i=1}^m a_i\sum _{t\in F_i}\,x_t:F_1,F_2,\ldots , F_m\) are increasing finite nonempty subsets of ...
Bergelson, Vitaly, Hindman, Neil, Williams, Kendall   +2 more
openaire   +1 more source

Horadam Polynomials and a Class of Biunivalent Functions Defined by Ruscheweyh Operator

International Journal of Mathematics and Mathematical Sciences, 2023
In this paper, we introduce and investigate a class of biunivalent functions, denoted by Hn,r,α, that depends on the Ruscheweyh operator and defined by means of Horadam polynomials.
Waleed Al-Rawashdeh
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Maximum A Posteriori Estimation of Hamiltonian Systems with High Order Taylor Polynomials [PDF]

, 2023
This paper presents a new approach to Maximum A Posteriori (MAP) estimation for Hamiltonian dynamic systems. By representing probability density functions through Taylor polynomials and using Differential Algebra techniques, this work proposes to derive ...
Zanetti, Renato, Armellin, Roberto, Servadio, Simone   +2 more
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Recursion Relations for Chromatic Coefficients for Graphs and Hypergraphs

Discussiones Mathematicae Graph Theory, 2022
We establish a set of recursion relations for the coefficients in the chromatic polynomial of a graph or a hypergraph. As an application we provide a generalization of Whitney’s broken cycle theorem for hypergraphs, as well as deriving an explicit ...
Durhuus Bergfinnur, Lucia Angelo
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Taylor polynomials [PDF]

, 2011
Approximation Methods,Calculus,College Mathematics,Numerical Analysis,Polynomials, SeriesThis plots a function and its truncated Taylor series. Use the sliders to change the number of terms in the series or the expansion pointComponente Curricular ...
Calkins, Harry
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Taylor Meshless Method for bending and buckling of thin plates [PDF]

, 2017
This paper introduces a new meshless method named Taylor Meshless Method (TMM) using Taylor series to deduce the shape functions. Next the problem is discretized by point-collocation only on the boundary and without integration.
POTIER-FERRY, Michel, ABED-MERAIM, Farid, TIAN, Haitao   +2 more
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A numerical method for solving continuous population models for single and interacting species

Sakarya Üniversitesi Fen Bilimleri Enstitüsü Dergisi, 2019
In thisstudy, a numerical approach is presented to obtain the approximate solutions ofcontinuous population models for single and interacting species.
Elçin Gökmen, Elçin Çelik
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Graphs of taylor polynomials [PDF]

, 2011
Choose the maximum degree of the Taylor polynomial to use to approximate a variety of functions and manipulate the expansion point. To see the error in the approximation, select the "error" checkbox and use the slider that appears under the graph. Adjust
Brown, Abby
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Estimation of the order of the matrix method approximation of numerical integration of boundary-value problems for the second order inhomogeneous linear ordinary differential equations

Vestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki, 2014
Using the first three terms of Taylor expansion of the required function in the approximate derivative by finite differences leads to the second order approximation of the traditional numerical quadrature method of boundary value problems for linear ...
Vladimir N Maklakov
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