Sentence examples for a minimum sheet from inspiring English sources

When the optimal amount of AgNO3 is 10 mg, a minimum sheet resistance of approximately 600 Ω/□ for graphene-Ag composite films is obtained.

All films had a hexagonal wurtzite crystal structure, and a minimum sheet resistance of 3.3 × 103 Ω/□ was obtained for 1.5-mol% Ga-doped ZnO thin film.

For the AMM film, the minimum sheet resistance has a value of approximately 21 Ω/□ and is obtained using a pulse energy of 1 μJ and a repetition rate of 150 kHz.

This can be observed as a large parity between the maximum and minimum sheet resistances.

For a typical monolayer after repair and reduction, the minimum sheet resistance at the Dirac point and the Raman D/G peak intensity ratio are about 9.0 kΩ/□ and ∼0.53, respectively.

Similarly, for the IA2AM film, the minimum sheet resistance is equal to 15 Ω/□ and occurs using a pulse energy of 0.91 μJ and a repetition rate of 400 kHz.

The surface morphology of electrically discontinuous (7 nm), electrically continuous (18 nm), and electrically continuous layer with minimum sheet resistance (35 nm) was chosen for the analysis.

The minimum sheet resistance formed from the composite powders obtained from the spray solution of 0.5 M is as low as 16 mΩ/sq.

The largest conductivity is up to 1,240 S/cm and the minimum sheet resistance is about 103 Ω/sq, showing that the graphene films have very low resistivity and completely satisfy the need for transparent conducting films.

The maximum sheet resistance was obtained at annealing temperatures of 400°C and 550°C for ion fluences of 1×1017 and 3×1017 ions/cm2, respectively, while the minimum sheet resistance was obtained at annealing temperatures above 800°C for both ion fluences.

A pre hoc power analysis at 80% power, α = 0.05, Δ: 1.1, and SD: 1.5, was performed, and it was determined that a minimum of 30 sheets in each group were necessary when comparing Group AR , Group Ti and Group D. All data were analyzed with the statistical package for social sciences, 22.0 (SPSS for Windows; SPSS Inc., Chicago, Illinois, USA).