نتایج جستجو برای: fractional diff erential equation

تعداد نتایج: 287379  

Journal: :نظریه تقریب و کاربرد های آن 0
haidong qu department of mathematics and information, hanshan normal university, chaozhou, guangdong, 521041, p. r. china

in this paper, we prove the existence of the solution for boundary value prob-lem(bvp) of fractional di erential equations of order q 2 (2; 3]. the kras-noselskii's xed point theorem is applied to establish the results. in addition,we give an detailed example to demonstrate the main result.

Journal: :نظریه تقریب و کاربرد های آن 0
h. rouhparvar department of mathematics, college of technical and engineering, saveh branch, islamic azad university, saveh, iran

in this paper, the reduced di erential transform method is investigated fora nonlinear partial di erential equation modeling nematic liquid crystals, itis called the hunter-saxton equation. the main advantage of this methodis that it can be applied directly to nonlinear di erential equations withoutrequiring linearization, discretization, or perturbation. it is a semi analytical-numerical metho...

Journal: :journal of linear and topological algebra (jlta) 0
s. p mondal department of mathematics, national institute of technology, agartala, jirania-799046, tripura, india t. k roy department of mathematics, indian institute of engineering science and technology, shibpur, howrah-711103, west bengal, india

in this paper the solution of a second order linear di erential equations with intu-itionistic fuzzy boundary value is described. it is discussed for two di erent cases: coecientis positive crisp number and coecient is negative crisp number. here fuzzy numbers aretaken as generalized trapezoidal intutionistic fuzzy numbers (gtrifns). further a numericalexample is illustrated.

Journal: :Advances in the theory of nonlinear analysis and its applications 2022

In this paper, we are concerned with a class of nonlinear implicit fractional di?erential equation adiscrete delay. By means the contraction mapping principle, prove existence unique solution.Then, investigate continuous dependence solution upon initial delay data and Ulamstability.

Journal: :Kragujevac journal of mathematics 2021

This article presents a numerical method for solving nonlinear two-dimensional fractional Volterra integral equation. We derive the Hat basis functions operational matrix of order integration and use it to solve integro-di?erential equations. The is described illustrated with examples. Also, we give error analysis.

Journal: :Results in nonlinear analysis 2022

Our goal in this paper is to use combined Laplace transform (CLT) and Adomian decomposition method(ADM) (that will be explained section 3), study approximate solutions for non-linear time-fractionalBurger's equation, fractional Burger's Kdv equation the modi?ed theCaputo Conformable derivatives. Comparison between two exact solution made.Here we report that method (LTDM) proved e?cient beused o...

Journal: :journal of linear and topological algebra (jlta) 0
m matinfar science of mathematics faculty, department of mathematics, university of mazandaran, p.o.box 47416-95447, babolsar, iran a riahifar university of mazandaran

in this work, we conduct a comparative study among the combine laplace transform and modi ed adomian decomposition method (lmadm) and two traditional methods for an analytic and approximate treatment of special type of nonlinear volterra integro-diff erential equations of the second kind. the nonlinear part of integro-di fferential is approximated by adomian polynomials, and the equation is red...

So far, many methods have been presented to solve the rst-order di erential equations. But, not many studies have been conducted for numerical solution of high-order fuzzy di erential equations. In this research, First, the equation by reducing time, we transform the rst-order equation. Then we have applied Adams-Bashforth multi-step methods for the initial approximation of one order di erentia...

Journal: :journal of mahani mathematical research center 0
esmail hesameddini department of mathematical sciences, shiraz university of technology, p. o. box 71555-313, shiraz, iran mahin azizi department of mathematical sciences, shiraz university of technology, p. o. box 71555-313, shiraz, iran

in this article, a mathematical model describing the growth orterminating myelogenous leukemia blood cancer's cells against naive t-celland e ective t-cell population of body, presented by fractional di erentialequations. we use this model to analyze the stability of the dynamics, whichoccur in the local interaction of e ector-immune cell and tumor cells. wewill also investigate the optima...

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