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[PDF] Top 20 The behavior of solutions of non linear differential equations in Hilbert space I

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The behavior of solutions of non linear differential equations in Hilbert space  I

The behavior of solutions of non linear differential equations in Hilbert space I

... Under some For this equation we study the behavior of its solutions as t conditions we obtain lower estimates or upper estimates or both for the norm of solutions of equation 0.2.. We al[r] ... See full document

23

On behavior of solutions of non linear differential equations in Hilbert space II

On behavior of solutions of non linear differential equations in Hilbert space II

... We say that the quasiuniqueness takes place for equation 1.1 or 1.4 at the point t 0 if conclusion ii of Theorem 1.1 is true for neighborhood of the point t 0 or, in other words, if we h[r] ... See full document

17

Random non autonomous second order linear differential equations: mean square analytic solutions and their statistical properties

Random non autonomous second order linear differential equations: mean square analytic solutions and their statistical properties

... random non-autonomous second order linear differential equations by taking advantage of the powerful theory of random difference ...difference equations, we prove the existence of an analytic ... See full document

29

Existence and stability of solutions to non linear neutral stochastic functional differential equations in the framework of G Brownian motion

Existence and stability of solutions to non linear neutral stochastic functional differential equations in the framework of G Brownian motion

... weakened linear growth condition and the non-Lipschitz condition, a neutral stochastic functional differential equation in the G-frame has at most one ... See full document

14

Oscillation in second order functional equations with deviating arguments

Oscillation in second order functional equations with deviating arguments

... Onose, Asymptotic behavior of nonoscillatory solutions of functional differential equations of arbitrary order, J.. Onose, Nonoscillation theorems for differential equations with deviati[r] ... See full document

10

New Oscillation and Nonoscillation Criteria for a Class of Linear Delay Differential Equation

New Oscillation and Nonoscillation Criteria for a Class of Linear Delay Differential Equation

... Let us observe that function is a solution of the last differential equation. Let the initial functions is the function on [0, 1] and consider and be solutions of the first and second order ... See full document

6

Growth and Zeros of Meromorphic Solutions to Second-Order Linear Differential Equations

Growth and Zeros of Meromorphic Solutions to Second-Order Linear Differential Equations

... meromorphic solutions to homogeneous and non-homogeneous second order linear differential equations f 00 + Af 0 + Bf = F, where A (z) , B (z) and F (z) are meromorphic functions with ... See full document

8

Complex Oscillation of Solutions and Their Derivatives of Non-homogenous Linear Differential Equations in the Unit Disc

Complex Oscillation of Solutions and Their Derivatives of Non-homogenous Linear Differential Equations in the Unit Disc

... of solutions of linear differential equations in the complex plane C was started by Bank and Laine in 1982 ...of solutions of linear differential equations in the ... See full document

13

New Solitary Wave Solutions for Some Non-linear Partial Differential Equations

New Solitary Wave Solutions for Some Non-linear Partial Differential Equations

... { } ] (12) Where μ , and β are parameters to be determined, μ is the wave number. We substitute Eq. (11) into the reduced equation Eq. (10), balance the terms of the tanh functions and solve the resulting system of ... See full document

11

Chaotic behaviour of host monad commensal species pair a special 
		numerical case study

Chaotic behaviour of host monad commensal species pair a special numerical case study

... Mathematical modeling in mathematical biosciences is an attempt to identify and describe some instances of our routine in the language of mathematics. It is an endeavor as old as the first human being and as modern as ... See full document

6

On Approximate Solutions of Second Order Linear Partial Differential Equations

On Approximate Solutions of Second Order Linear Partial Differential Equations

... approximate solutions of second-order linear partial differential equations in both homogeneous and non-homogeneous cases, in terms of Chebyshev ... See full document

7

Analytic Solution for Fluid Flow over an Exponentially Stretching Porous Sheet with Surface Heat Flux in Porous Medium by Means of Homotopy Analysis Method

Analytic Solution for Fluid Flow over an Exponentially Stretching Porous Sheet with Surface Heat Flux in Porous Medium by Means of Homotopy Analysis Method

... of non linear equations, but contrary to the traditional perturbation methods, HAM doesn’t need a small perturbation parameter in the ...solving non linear ordinary differential ... See full document

15

Existence and approximate solutions  for  hybrid fractional integro-differential equations

Existence and approximate solutions for hybrid fractional integro-differential equations

... normed linear space with the order relation and the norm k · k in which addition and scalar multiplication by positive real numbers are preserved by ...normed linear spaces appear in Dhage [12] and ... See full document

10

Admissibility and Non-Uniform Dichotomy for Differential Systems

Admissibility and Non-Uniform Dichotomy for Differential Systems

... the solutions of differential equations has been ...partial differential equations, probability theory, mathematical physics, and other areas, and also to the development of new ...the ... See full document

8

Strong Stability of a Nonlinear Difference System

Strong Stability of a Nonlinear Difference System

... Difference equations plays critical role in many areas such as finite element methods, control systems, numerical methods, non continuous mathematical structures and many areas of numerical ...difference ... See full document

6

Square mean almost automorphic mild solutions to some stochastic differential equations in a Hilbert space

Square mean almost automorphic mild solutions to some stochastic differential equations in a Hilbert space

... Motivated by the above mentioned studies [18,23], the main purpose of this article is to investigate the existence and uniqueness of square-mean almost automorphic solu- tions to the problem (1.1). Note that (1.1) is ... See full document

12

Multiple solutions for impulsive semilinear functional and neutral functional differential equations in Hilbert space

Multiple solutions for impulsive semilinear functional and neutral functional differential equations in Hilbert space

... This paper is concerned with the existence of mild solutions of some classes of initial value problem for first- and second-order impulsive semilinear functional and neutral functional differential ... See full document

17

ON THE EXISTENCE OF PERIODIC SOLUTIONS FOR CERTAIN NON-LINEAR DIFFERENTIAL EQUATIONS

ON THE EXISTENCE OF PERIODIC SOLUTIONS FOR CERTAIN NON-LINEAR DIFFERENTIAL EQUATIONS

... some non-autonomous ordinary differential equations of order n and present some results and theorems on the existence of periodic solutions for them, which are sufficient conditions, section ... See full document

8

Linear algebra and differential geometry on abstract Hilbert space

Linear algebra and differential geometry on abstract Hilbert space

... various Hilbert spaces of functions in- cluding spaces of smooth and generalized ...between Hilbert spaces of functions and at the same time to formulate problems in a way independent of any particular ... See full document

35

Asymptotic behavior of solutions of nonlinear functional differential equations

Asymptotic behavior of solutions of nonlinear functional differential equations

... Djafari Rouhani, we study the asymptotic behavior of solutions of nonlinear functional differential equation dut/dt + Aut+ Gut ft, where A is a maximal monotone operator in a nilbert spa[r] ... See full document

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