Results 61 to 70 of about 920,770 (191)
Systems of Controlled Functional Differential Equations and Adaptive Tracking [PDF]
The authors address a servomechanism problem in the context of a class of controlled dynamical systems modeled by functional differential equations, and they develop an adaptive servomechanism which, for every system of the underlying class, ensures practical tracking (with prescribed asymptotic accuracy), by the system output, of an arbitrary ...
Ilchmann, A. +2 more
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Periodic solutions for a system of nonlinear neutral functional difference equations with two functional delays [PDF]
In this paper, we study the existence and uniqueness of periodic solutions of the system of nonlinear neutral difference equations ∆x (n) = A(n) x (n - t (n)) + ∆Q(n; x (n - g (n))) + G(n; x (n) ; x (n - g (n))).
Mesmouli Billah Mouataz +2 more
doaj
Based on Makino's solutions with radially symmetry, we extend the corresponding ones with elliptic symmetry for the compressible Euler and Navier-Stokes equations in R^{N} (N\geq2).
Yuen, Manwai
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The Stability of Bi-Drygas Functional Equation [PDF]
In this paper, we introduce and solve a system of bi-Drygas functional equations \begin{equation}\left\{\begin{aligned} &f(x+y,z)+f(x-y,z)=2f(x,z)+f(y,z)+f(-y,-z)\nonumber\\ &f(x,y+z)+f(x, y-z)=2f(x,y)+f(x,z)+f(-x,-z)\nonumber\end{aligned ...
Mehdi Dehghanian +2 more
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Systems of functional-differential equations with asymptotically constant solutions [PDF]
Sufficient conditions are given for a nonlinear system of differential equations with deviating arguments to have solutions which approach finite limits as t → ∞ t \to \infty . No specific assumptions other than continuity are imposed on the deviating arguments.
William F. Trench, Takasi Kusano
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Weak solutions to problems involving inviscid fluids
We consider an abstract functional-differential equation derived from the pressure-less Euler system with variable coefficients that includes several systems of partial differential equations arising in the fluid mechanics.
C Audiard +14 more
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POSITIVE PERIODIC SOLUTIONS OF SYSTEMS OF FUNCTIONAL DIFFERENTIAL EQUATIONS [PDF]
The authors study the existence of the positive periodic solutions of the functional differential equations \[ x'(t)=A(t)x(t)+\lambda f(t, x(t-\tau(t))). \] By applying a cone theoretic fixed point theorem, the authors obtain some sufficient conditions for the existence of positive periodic solutions of the above equation.
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Liu, Z, Agarwal, R.P, Kang, S.M
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Zeqing +2 more
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A Pexider system of additive functional equations in Banach algebras
In this paper, we solve the system of functional equations { f ( x + y ) + g ( y − x ) = 2 f ( x ) , g ( x + y ) − f ( y − x ) = 2 g ( y ) $$\begin{aligned} \textstyle\begin{cases} f(x+y)+g(y-x)=2f(x), \\ g(x+y)-f(y-x)=2g(y) \end{cases}\displaystyle \end{
Mehdi Dehghanian +3 more
doaj +1 more source

