[PDF] Top 20 On solving some functional equations
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On solving some functional equations
... Kruchinin Advances in Difference Equations (2015) 2015 17 DOI 10 1186/s13662 014 0347 9 R E S E A R C H Open Access On solving some functional equations Dmitry V Kruchinin* *Correspondence kruchinindm[.] ... See full document
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Equivalence of ( A D M, H P M, A P M ) for Solving Functional Equations
... Abstract The Adomian's decomposition method, the Homotopy perturbation method, and lyapunov’s method are three powerful methods which consider an approximate solution of linear and non-linear equations, as an ... See full document
5
Matrix method for solving linear complex vector functional equations
... vector functional equations is obtained by the method of intersections, while in [2] several classes of homogeneous complex vector functional equations are solved on the basis of the ... See full document
22
Solving a class of functional equations using fixed point theorems
... It is clear that the conditions of Theorem . are satisfied. It follows from Theorem . that functional equation (.) possesses a unique solution w ∈ BB(S), which satisfies (C). But Theorem . in [] and ... See full document
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Existence and regularity for some partial functional integrodifferential equations with infinite delay
... of functional differentials with infinite delay in an abstract admissible phase space was initiated by Hale and Kato [20], Kappel and Schappacher [24], and Schumacher ...of functional dif- ferential ... See full document
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Solving Equations with Parameters
... We chose to explore three second degree equations in this study. In each equation it is required to express a given letter by another one. Errors were divided into two types: mistakes in calculation and errors ... See full document
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Solving some System of Linear Fuzzy Fractional Differential Equations by Adomian Decomposition Method
... The rest of the paper is organized as follows: In section 2, we introduce some basic concepts of fuzzy mathematics and the definition and notation of Riemann-Livoullie fractional derivatives. The Adomian ... See full document
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A solution for Volterra Integral Equations of the First Kind Based on Bernstein Polynomials
... To show the efficiency of the proposed numerical method, we implement it on some Volterra inte- gral equations. For every example we use a ta- ble that shows exact solution, our approximation and absolute ... See full document
9
Nonlinear Buckling of Circular Nano Plates on Elastic Foundation
... In this study, the buckling analysis of moderately thick circular orthotropic graphene sheets with non- linear strain under uniform radial load is analyzed. The effects of small scale are considered using non-local ... See full document
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Numerical computation of some iterative techniques for solving system of linear equations of multivariable
... The convergence analysis can be carried out if the above set of iterative equations are expressed in the vector-matrix notation To discuss the convergence of the iterative methods (ii) .we study the behavior of ... See full document
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Wavelets operational methods for fractional differential equations and systems of fractional differential equations
... for solving multi-term linear and nonlinear FDEs subject to initial and boundary conditions, Doha et ...for solving numerically linear multi-term FDEs with initial or boundary ...for solving ... See full document
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Further Extending Results of Some Classes of Complex Difference and Functional Equations
... Hindawi Publishing Corporation Advances in Difference Equations Volume 2010, Article ID 404582, 15 pages doi 10 1155/2010/404582 Research Article Further Extending Results of Some Classes of Complex D[.] ... See full document
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Global existence for some neutral functional integrodifferential equations with finite delay
... In this section, we recall some notions and results that we need in the following. Throughout the paper, E is a Banach space, A : D(A) ⊂ E → E is closed linear operator which generates a c 0 - semigroup (T (t)) ... See full document
14
Some new two step iterative methods for solving nonlinear equations using Steffensen’s method
... methods for solving nonlinear equations by using Steffensen’s method. Some examples are also discussed. These new methods can be viewed as significant modification and improvement of the Steffensen’s ... See full document
11
Laplace transform for solving some families of fractional differential equations and its applications
... 1. Gorenflo, R, Mainardi, F, Srivastava, HM: Special functions in fractional relaxation-oscillation and fractional diffusion-wave phenomena. Presented at the Eighth International Colloquium on Differential Equations ... See full document
9
Structure Sense in Solving Equations Gender Differences
... those solving the questions by means of the structure sense versus those who did not solve in this ...while solving the questions, the boys and girls demonstrated a difference in their attitude, reference ... See full document
10
Comparison of Some Iterative Methods of Solving Nonlinear Equations
... involving more complicated terms such as trigonometric, hyperbolic, exponential or logarithmic functions are referred to as transcendental equations. This in general is referred as nonlinear equations. [5] ... See full document
7
Block Method for Solving Pantograph-type Functional Differential Equations
... In the development of a numerical method, it is of practical importance to study the behavior of the global error. The numerical solution y n is expected to behave as the exact solution y ( x n ) does as x n approaches ... See full document
5
Generalized H-differentiability for solving second order linear fuzzy differential equations
... 2 − t + 1), by drawing the 0-cut solutions of the first and second derivatives we see that y(t) has valid level sets for 0 ≤ t ≤ √ 3 − 1 and y ′ (t) has valid level sets for t ≥ 0 and also y ′′ (t) has valid level sets ... See full document
9
Generalized orthogonal stability of some functional equations
... conditional functional inequality x ⊥ y ⇒ f (x + y) − f (x) − f (y) ≤ ( x p + y p ), where ⊥ is a given orthogonality relation, is a given nonnegative number, and p is a given real ...with some other ... See full document
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