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By using the same method as that of Goel [6], we prove the following result.
By using the same method as that of Corollary 4.15 in Goldman et al. [1] on the interval ([0,1]), we can prove this corollary.
By using the same method as that of Theorem 4.7 in the work of Goldman et al. [1], we can prove this corollary.
In order to validate the indentation force curves of DSPC monolayer LB film, monolayer film of another phospholipid (DLPC) was researched with the same method as that of DSPC monolayer film in both sample preparation and sample characterization.
By using the same method as that of Doha et al. [4], we apply the unification of the Bernstein-type polynomials S m ( b, s, x ) to the Bernstein-Galerkin approximation for solving (24); that is, Y m = { S m ( b, s, x ) : m ≥ b s }. and Z m = { u ∈ Y m : u ( v ) ( 0 ) = 0, u ( v ) ( 1 ) = 0 ; 0 ≤ v ≤ m − 1 }.
Using the same method as that of Kaplan [1], Noor [6] extend the result of Kaplan given in (1.1), and proved that a locally univalent function f z) is in the class T k, if and only if ∫ θ 1 θ 2 Re 1 + z f ″ z f ′ z d θ > - k 2 π, z = r e i θ, (1.2). for each r ∈ (0,1) and every pair θ1, θ2 with 0 ≤ θ1 < θ2 ≤ 2π.
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MicroRNA microarraying of each pooled sample was performed by the same method as that described above.
Then rinse all the soap of using the same method as step one.
Endocytosis of nephrin was measured by the same method as mentioned above.
Bioanalysis of PK was performed using the same method as used for the preclinical samples.
Removal of coextracted lipids was performed using the same method as for serum.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com