Titlebook: Neurology in Migrants and Refugees; Mustapha El Alaoui-Faris,Antonio Federico,Wolfgang Book 2022 Springer Nature Switzerland AG 2022 Brain

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书目名称Neurology in Migrants and Refugees网络公开度学科排名




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不法行为

Giovanni Braccoered. A special attention is payed to the influence of the scaling parameter (which maps the half-line into itself) on the repartition of the Laguerre nodes. We manually tune this geometrical parameter in order resolve narrow regions with high variations of solutions, i.e., the so called boundary or

pineal-gland

口味

J. Reis,K. Gerdau,A. Buguet,P. S. Spencer to set the stage for subsequent applications. The book is authored by practitioners, and is primarily intended for researchers or graduate students in computational mathematics, physics, or ?uid dynamics. The book assumes familiarity with elementary methods for the numerical solution of time-depend

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Bureaucracy

Erich Schmutzhard,Bettina Pfauslerh publications. We consider radial integrals that occur in density functional theory, integrals for chemical and nuclear fusion rate coefficients and also for the solution of the Boltzmann equation. The numerical evaluation of matrix elements in kinetic theory and quantum mechanics is also presented

窝转脊椎动物

Lydia Navarro-Román,Gustavo C. Román problems. The Gaussian quadrature rule based on the nonclassical Rys polynomials orthogonal with respect to the weight function ., used to evaluate integrals in molecular quantum mechanics is presented. For . and ., the Rys polynomials are the Legendre and scaled Hermite polynomials, respectively.

lymphedema

Serefnur Ozturkield and partly because of the coverage provided by Haltiner and Williams (1980). The success of spectral methods in practical computations has led to an increasing interest in their theoretical aspects, especially since the mid-1970s. Although the theory does not yet cover the complete spectrum of

Leaven

类人猿

R. Gouider,S. Mrabet,A. Souissi,I. Sghaier,I. Kacem means that ... = .(.)., for any . ∼ .), one can usually conclude that the equality .(.(·)) = 0 holds (for this purpose, we “convey” the vector . through the expression for .). In other words, every eigenvalue from .(.) satisfies the equation .(.(·)) = 0 and, therefore, the region of integration in