Sentence examples for behavior of the compact from inspiring English sources

The results from the morphological/structural analysis and transient photoluminescence studies clarify the different behavior of the compact layers in PSCs.

In this study, a numerical method, combining finite element method (FEM) and residual stress intensity factor (SIF) analysis, was used to predict the effect of LSP pattern on the crack propagation behavior of the compact tension (CT) samples.

Although the solvent influences the behavior of the compact materials, such as water sorption and thermal degradation, it does not play any role in the production of porous materials since highly interconnected pore structures similar to each other were obtained regardless of the solvent used.

Furthermore, our investigation highlights the more stringent blocking behavior requirements of the compact layers under low-level light illumination compared to when the device has to operate under STC.

Finally, we study the asymptotic behavior of the solutions compact operator equation and prove Theorem 1.3 in Section 4.

Then we use these J-descriptions to investigate the behavior of compact operators and weakly compact operators under logarithmic interpolation methods.

In this paper, we study further to explore the effects of temperature on the elastic behavior of short compact polymers.

The correlations between the fractal parameters and the properties of the excipients, including brittle fracture and indentation hardness, gave plausible explanations for the similarities between certain excipients, supporting a phenomenological understanding of the behavior of excipient compacts and their surfaces.

We use average energy per bond, average Helmholtz free energy per bond, elastic force f and energy contribution to elastic force fu to study the elastic behavior of adsorbed single compact chains in the process of tensile elongation.

In the power scale, the asymptotic behavior of the singular values of a compact Hankel operator is determined by the behavior of the symbol in a neighborhood of its singular support.

We also study the behavior of compact operators under these two extreme interpolation methods.