On Uniform Polynomial Stability of Variational Nonautonomous Difference Equations in Banach Spaces

.blurhash-client-img { display: none !important; }

Open Access

|Jan 2014

[1] E. A. Barbashin, Introduction in Stability Theory, Izd. Nauka, Moskva, 1967.
Search in Google Scholar
[2] L. Barreira and C. Valls, Polynomial growth rates, Nonlinear Analysis, 7, (2009), 5208-5219.
Open DOI Search in Google Scholar
[3] R. Datko, Uniform asymptotic stability of evolutionary processes in a Banach spaces, SIAM J.Math. Anal., 3, (1973), 428-455.
Open DOI Search in Google Scholar
[4] A. Lyapunov, The General Problem of the Stability of Motion, Taylor end Francis, 1992.
Open DOI Search in Google Scholar
[5] M. Megan, T. Ceauşu, and M. L. Rămneanţu, Polynomial stability of evolution operators in Banach spaces, Opuscula Mathematica, 31/2, (2011), 279-288.
Open DOI Search in Google Scholar
[6] M. Megan, T. Ceauşu, and M. A. Tomescu, On exponential stability of variational nonautonomous difference equations in Banach spaces, Ann. Acad. Rom. Sci, Ser. Math. Appl., 4/1, (2012), 20-31.
Open DOI Search in Google Scholar
[7] M. Megan and C. Stoica, Discrete asymptotic behaviors for skew-evolution semiows on Banach spaces, Carpathian J. Math., 24, (2008), 348-355.
Search in Google Scholar