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In this section, applying Theorem 3.1, we study an approximation method for the following variational inequality problem.
In this section, applying some ideas of [6], we generalize some interpolations for an arbitrary unitarily invariant norm.
In this section, applying Lemma 2.1, we will give the proof of Theorem 1.5 and Theorem 1.7.
In this section, applying the fixed-point index theorem, we will discuss the multiplicity of positive solutions for BVP (1.1).
In this section, applying Lemma 2.6, we consider a nonexpansive mapping and analyze several iterative schemes and convergence theorems for solving EP ( f ) ∩ VI ( K, T ) ∩ F ( S ).
In this section, applying classical integral inequalities like Chebychev's inequality for synchronous and asynchronous mappings and the Hölder-Rogers inequality, we derive several inequalities for extended beta functions.
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The provisions of House Rule 3, clause 1, as discussed in this section, apply only to Member voting on the House floor.
The results presented in this section apply to both recombining and nonrecombining sequences, as the expected SFS is the same in both cases (Gutenkunst et al. 2009).
The analysis in this section applies specifically to the case of TB drug development, and will not necessarily apply to research on other types of products or services such as diagnostics or operations research.
Other than form-factor, most of the other specifications discussed in this section apply to both desktop and laptop memory.
In this section by applying Theorem 2.1, the BVP for the anisotropic type convolution equations is studied.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com