Sentence examples for materials have the same from inspiring English sources

Exact(5)

All the materials have the same crystal structure, and calculations suggest that vibrations simply do not provide enough pull to account for such high critical temperatures.

In this case, the two materials have the same crystalline structure and the CeO2 has a lattice misfit of about −5.6 % with respect to the substrate.

The two-step method consisting of RDE and MBE to form BaSi2 thin films on Si substrates is applicable to fabricating SrGe2 thin films on Ge substrates because these materials have the same crystal structure [14].

However, it is observed that when two materials have the same peak strength, the heterogeneous model has more released energy than the homogeneous model due to the difference in the failure mode.

These novel materials have the same viscosity of silicone oils but a lower tendency to emulsification.

Similar(55)

Both materials had the same composition, but EMLA® was a cream and Oraqix® existed as a gel.

To determine whether metal ions in MOF materials affect the photocatalytic hydrogen (H2) evolution activity, very few studies investigated MOF materials having the same crystal structures and ligands.

The extraordinary properties of NPs such as ductility, high yield strength, hardness, flexibility, rigidity, high surface-to-volume ratio, macroquantum tunneling effect, and quantum size are attributable as compared to properties of bulk materials having the same chemical composition [3].

Predictions in heterogeneous free-standing bilayers are compared to results for the homogeneous elasticity problem (i.e., both materials having the same stiffness) and the limiting case of infinite bicrystals.

The pattern revealed that the Cr3+ and F− compound-doped materials had the same diffraction peaks as the undoped sample, suggesting that the samples were synthesized without impurity phases and that Cr3+ and F− compound doping would not change the spinel crystal structure.

A universal form of the nonlinear differential equations describing the deformation of a flexible membrane is presented here, showing that their solution is valid for membranes having the same thickness to radius ratio and made of materials having the same flexural rigidity and Poisson ratios.

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