Martins, R., Luisa Pereira, P. Barquinha, I. Ferreira, R. Prabakaran, G. GONCALVES, A. Goncalves, and E. Fortunato. "
{Zinc oxide and related compounds: order within the disorder}." Eds. Ferechteh H. Teherani, Cole W. Litton, and David J. Rogers. Vol. 7217. 2009. 72170B–13.
Abstractn/a
Paulino, Hervé, and Carlos Tavares. "
SeDeUse: A Model for Service-oriented Computing in Dynamic Environments."
Mobile Wireless Middleware, Operating Systems and Applications. Second International Conference, Mobilware 2009, Berlin, Germany, April 28-29, 2009. Ed. Carlo; Magedanz Thomas Bonnin, Jean-Marie; Giannelli. Lecture Notes of the Institute for Computer Sciences, Social-Informatics and Telecommunications Engi. Springer-Verlag, 2009. 157-170.
Abstractn/a
Karlovich, Alexei Yu. "
Asymptotics of Toeplitz matrices with symbols in some generalized Krein algebras."
Modern Analysis and Applications: Mark Krein Centenary Conference, Vol. 1. Operator Theory Advances and Applications, 190. Eds. V. Adamyan, Y. Berezansky, I. Gohberg, M. Gorbachuk, V. Gorbachuk, A. Kochubei, H. Langer, and G. Popov. Basel: Birkhäuser, 2009. 341-359.
AbstractLet \(\alpha,\beta\in(0,1)\) and
\[
K^{\alpha,\beta}:=\left\{a\in L^\infty(\mathbb{T}):\
\sum_{k=1}^\infty |\widehat{a}(-k)|^2 k^{2\alpha}<\infty,\
\sum_{k=1}^\infty |\widehat{a}(k)|^2 k^{2\beta}<\infty
\right\}.
\]
Mark Krein proved in 1966 that \(K^{1/2,1/2}\) forms a Banach algebra. He also observed that this algebra is important in the asymptotic theory of finite Toeplitz matrices. Ten years later, Harold Widom extended
earlier results of Gabor Szegö for scalar symbols and established the asymptotic trace formula
\[
\operatorname{trace}f(T_n(a))=(n+1)G_f(a)+E_f(a)+o(1)
\quad\text{as}\ n\to\infty
\]
for finite Toeplitz matrices \(T_n(a)\) with matrix symbols \(a\in K^{1/2,1/2}_{N\times N}\). We show that if \(\alpha+\beta\ge 1\) and \(a\in K^{\alpha,\beta}_{N\times N}\), then the Szegö-Widom asymptotic trace formula holds with \(o(1)\) replaced by \(o(n^{1-\alpha-\beta})\).
Biscaia, H., M. G. Silva, and C. Chastre Bond GFRP-Concrete under environmental exposure. 15th International Conference on Composite Structures ICCS 15. Porto: FEUP, 2009.
AbstractFiber reinforced polymers (FRP) are often used to strengthen RC structures.
Despite intense research, durability of reinforced concrete (RC) retrofitted with FRP remains insufficiently known. Long time behavior of the bond laminate-concrete, in flexural strengthening, under environmental action is not well known, conditioning Codes and engineers. An experimental program that subjected RC beams, externally reinforced with Glass FRP (GFRP) strips, to temperature and salt water cycles, for up to 10000h is reported.
At selected intermediate times, the RC beams were loaded to failure in bending. Rupture took place, normally, by tensile failure of concrete at a short distance from the interface with GFRP. The results showed that freeze-thaw cycles were the most severe of the environmental
conditions. The study also generated also non-linear bond-slip relationships from the experimental data. Numerical modeling has been undertaken, based on a commercial code.
The model is based on smeared cracking. Parameters needed for the characterization, namely cohesion and friction angle, were obtained from shear tests conceived for the effect.