This work reveals the UV‐curing‐induced monomer‐rich domain, oligomer‐rich domain, and entangled oligomer domain. The cured submicron films in stressed state induce interlayer nano‐wrinkle structures during the deposition of the second layer. Stress‐free cured films in relaxed state form non‐diffusive, diffusive and semi‐diffusive interlayer ...
Shouzheng Chen +13 more
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Effect of Imaging Range on Performance of Terahertz Coded-Aperture Imaging. [PDF]
Teng Y, Yang H, Cui X, Li X, Shi Y.
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Predictive modeling and ranking of physicochemicals in <i>Aegle marmelos</i> using topological indices and multi-criteria decision-making techniques. [PDF]
Bhandari AN, B J.
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In-Orbit Optimal Safe Formation Control for Surrounding an Unknown Huge Target with Specific Structure by Using Relative Sensors Only. [PDF]
Wei B, Li C, Dang Z, Yue X.
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A Theoretical Study of Absorption-Emission Asymmetry from Franck-Condon-Herzberg-Teller Interference and Duschinsky Mixing. [PDF]
Poon C, Siu CH.
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The concept of optimal planning of a linearly oriented segment of the 5G network. [PDF]
Kovtun V +3 more
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Solution of an Extremal Problem
Theory of Probability & Its Applications, 1957Let N be a set of pairs of integers $\langle {i,j} \rangle ,i, j = 1,2, \cdots ,h$, and M a non-empty subset of N. We shall denote by $\mathcal{P}_M$ the class of all systems $P = \{ p_{ij} \} ,\langle {i,j} \rangle \in N$ satisfying the following conditions: \[ p_{ij} \geqq 0\quad {\text{for}}\quad \langle {i,j} \rangle \in N, \,p_{ij} = 0\quad {\text{
Rubinshteĭn, G. Sh., Urbanik, Kazimierz
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On the extreme solutions of an nonlinear matrix equation
2007 American Control Conference, 2007A quadratically convergent algorithm (QCA) for solving the extreme solutions of the matrix equation AX2+BX+C=0 was proposed by Bini and Meini. In this paper, we present a new derivation for this algorithm and a new proof for the convergence theory by using a structure-preserving transformation of a matrix pencil.
Xiaoxia Guo, Zhijian Ji
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Construction of Domains with All Solutions, and the Existence of Extreme Solutions
SIAM Journal on Numerical Analysis, 1981In this paper we construct domains with all solutions of an operator equation $Fu = 0$, and prove the existence of a minimal and maximal solution. For this one requires a suitable growth condition of F and the existence of a solution of $Fu = 0$ in intervals $[\Phi ,\Psi ]$, if $\Phi $ is a subsolrution and $\Psi $ is a supersolution for $Fu = 0$.
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