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It accounts for the single diffraction using the uniform theory of diffraction (UTD) [8].
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A different approach was proposed by Tsingos et al. [14], who proposed to use the uniform theory of diffraction (UTD) [15] by building secondary beam-trees originated from the diffractive edges.
Using the uniform persistence theory for infinite dimensional dynamical systems, the global threshold dynamics of the model determined by the predator's net reproductive number (Re_{P}) are established: the predator-free equilibrium is globally stable if (Re_{P}<1), while the predator persists if (Re_{P}>1).
Experimental results varying with position of the substrate are fitted to the theory of evaporation and the simulation of film uniformity using the uniform evaporation method was examined.
In RDF, objects are identified using the Uniform Resource Identifiers (URIs), a generalized form of Uniform Resource Locators (URLs).
We also performed analysis using the uniform prior for comparison.
Results using the uniform prior were similar (Table S1).
The uniform theory of diffraction has been used to calculate the total received signal due to multi-reflection diffraction for both linear and circular polarization.
Using the theory of uniform global attractors for multi-valued semiprocesses, we prove the existence of attractors for quasilinear parabolic equations related to Caffarelli-Kohn Nirenberg inequalities, in which the conditions imposed on the nonlinearity provide the global existence of weak solutions but not uniqueness, in both autonomous and non-autonomous cases.
The analysis of the radiation from an axisymmetric duct using the Geometrical Theory of Diffraction and uniform asymptotics, presented in a companion paper, is extended to an asymmetric, scarfed cylinder.
By using the persistence theory for infinite dimensional system, the uniform persistence of the system is established when the basic reproduction number is greater than unity.
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