首页> 外文期刊>Facta Universitatis. Series Mathematics and Informatics >WELL-POSEDNESS AND ASYMPTOTIC STABILITY OF SOLUTIONS TO A BRESSE SYSTEM WITH TIME VARYING DELAY TERMS AND INFINITE MEMORIES
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WELL-POSEDNESS AND ASYMPTOTIC STABILITY OF SOLUTIONS TO A BRESSE SYSTEM WITH TIME VARYING DELAY TERMS AND INFINITE MEMORIES

机译:具有时变时滞项和无限记忆的时滞系统解的适定性和渐近稳定性

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We consider the Bresse system in bounded domain with time varying delay terms in the internal feedbacks and innite memories acting in the three equations of the system. First, we prove the well-posedness of its solutions in Sobolev spaces by means of semigroup theory. Furthermore, the asymptotic stability is also discussed by using an appropriate Lyapunov functional. We consider the Bresse system in bounded domain with timevarying delay terms in the internal feedbacks and innite memories actingin the three equations of the system. First, we prove the well-posedness ofits solutions in Sobolev spaces by means of semigroup theory. Furthermore,the asymptotic stability is also discussed by using an appropriate Lyapunovfunctional.
机译:我们认为Bresse系统处于有界时域,内部反馈中存在时变时延项,并且内部记忆作用于系统的三个方程式。首先,我们通过半群理论证明了其在Sobolev空间中解的适定性。此外,还通过使用适当的Lyapunov泛函讨论了渐近稳定性。我们考虑带时变延迟项的有界域中的Bresse系统在内部反馈中的作用,并且无限记忆作用于系统的三个方程式。首先,我们利用半群理论证明了其在Sobolev空间中解的适定性。此外,还通过使用适当的Lyapunov泛函讨论了渐近稳定性。

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