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191.
《Journal of the mechanics and physics of solids》1966,14(6):375-391
A short review is given of the Green-Rivlin theory of nonlinear materials with memory. Small viscoelastic deformation following instantaneous finite elastic response is analysed by linearization of the added viscoelastic deformation. Incompressible, initially isotropic, materials are considered. Such an approach can simplify the analysis of the technologically important problem of stress analysis following sudden loading, which does not fall within the scope of the more common perturbation about a steady or equilibrium strain configuration. The method is applied to the problem of simple tension of a nonlinear viscoelastic rod. Measurement of the mechanical behaviour of real materials is considered. It is shown how material behaviour, in the form of the kernel functions (relaxation moduli) of the linearized constitutive equation, may be determined by a series of two-step simple relaxation tests. Use of the linearization in stress analysis problems is discussed. In addition to being able to determine the kernel functions of the linearized equation by a simple series of experiments, there is the additional practical advantage over the general nonlinear theory of speed of computation. 相似文献
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《Talanta》1963,10(3):314-315
Because vanadium sulphate solutions are very stable, they make useful analytical reagents. A solution of quinquevalent vanadium sulphate in dilute sulphuric acid can be used for the determination of PeII, TiIII and VIII ions present in solid oxides. A similar solution of quadrivalent vanadium can be used for the determination of CoIII, MnIII and MnIV. The importance of the method in studies of mixed transition-metal oxides is briefly discussed. 相似文献
195.
《Chemical physics letters》1971,10(3):331-333
Oscillator strengths for triplet-triplet transitions in fluid solution are reported. From these results and from a comparison with previous work, experimental support is provided for the constancy of triplet-triplet oscillator strengths under various solvent and temperature conditions. 相似文献
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In this paper, we consider the following Schr\"odinger-Poisson system with a cubic termbegin{equation}label{000}left{begin{aligned}&-Delta u+V(|x|)u+ lambdaphi u=|u|^2uquadmbox{in }mathbb{R}^3,&-Delta phi=u^{2}quadmbox{in }mathbb{R}^3,end{aligned}right.end{equation}where $lambda>0$ and the radial function $V(x)$ is an external potential. By taking advantage of the Gersgorin disc theorem and Miranda theorem, via the variational method and blow up analysis, we prove that for each positive integer $k$, problem eqref{000} admits a radial nodal solution $U_{k,4}^lambda$ that changes sign exactly $k$ times. Furthermore, the energy of $U_{k,4}^{lambda}$ is strictly increasing in $k$ and the asymptotic behavior of $U_{k,4^{lambda}$ as $lambdato 0_+$ is established. These results extend the existing ones from the super-cubic case in cite{Kim-Seok} to the cubic case. 相似文献
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Nie Zhuo-Yun Liu Rui-Juan Wang Qing-Guo Guo Dong-Sheng Ma Yi-Jing Lan Yong-Hong 《Nonlinear dynamics》2019,95(2):1053-1066
Nonlinear Dynamics - A new identification approach for a nonlinear system with hysteresis, namely a cascading Bouc–Wen hysteresis model with linear dynamics, is proposed in this study. The... 相似文献