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This work examines the consensus control problem for a class of partial differential equations with a Riesz-spectral state operator.
In Section 3, the results obtained will be applied to a class of partial differential equations of parabolic type.
The problem (1.1) is a class of partial difference equations which usually describe the evolution of certain phenomena over the course of time.
Barbashin [20] considered a class of partial integro-differential equations which appear in mathematical modeling of many applied problems (see [21], Section 19).
We have thus generated a class of partial recursive functions, namely those functions that can obtained from the initial functions by means of composition, primitive recursion, and least search.
In the present paper, a class of partial differential equations governing various rod and plate theories of Bernoulli Euler and Poisson Kirchhoff type is studied by Lie transformation group methods.
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In this study, we investigate the existence of integro-differential solutions for a class of abstract partial impulsive differential equations.
We investigate solution properties of a class of evolutionary partial differential equations (PDEs) with viscous and inviscid regularization.
A robust adaptive neural observer design is proposed for a class of parabolic partial differential equation (PDE) systems with unknown nonlinearities and bounded disturbances.
This work addresses the output regulation of flow systems described by a class of nonlinear partial differential equation (NPDE) systems with either one or two manipulated inputs.
In this paper we design exponentially convergent observers for a class of parabolic partial integro-differential equations (P(I DEs) with only boundary sensing available.
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