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Titlebook: Applied Mathematical Analysis and Computations I; 1st SGMC, Statesboro Divine Wanduku,Shijun Zheng,Ephraim Agyingi Conference proceedings 2

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https://doi.org/10.1007/978-3-658-25435-3titioned by using the relationship between .  and one or more random variables ., where .. An application in multivariate analysis is given. Further, we generalize the total law of total covariance and show that the generalized law of total variance is a special case. Some examples are referenced.
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,Perturbed Fourier Transform Associated with Schrödinger Operators,square integrable functions. This provides a complete proof of the inversion formula for . that covers the class of short range potentials in .. Such paradigm has applications in the study of scattering problems in connection with the spectral properties and asymptotic completeness of the wave operators.
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Explicit Lump and Line Rogue Wave Solutions to a Modified Hietarinta Equation,tudy lump and rogue wave solutions of a new nonlinear non-evolutionary equation in 2+1 dimensions with the aid of a computer algebra system. We present illustrative examples and analyze the dynamical behavior of the solutions using graphical representations.
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Classical Solution to an Interfacial Flow with Kinetic Undercooling in a Time-Dependent Gap Hele-She obtain the local existence of classical solution of the moving boundary problem when the initial data is close to a circle. The methodology is to use complex analysis and reduce the free boundary problem to a Riemann-Hilbert problem and an abstract Cauchy-Kovalevskaya evolution problem, then apply Nash-Moser iteration.
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Silke Müller-Hermann,Roland Becker-Lenzhe mean-field and global levels of the HCSN are given. A statistical analysis of the MC is conducted to find a parameter for the basic reproduction number, ., of the “disease” in the network; and to find an . for .. The goodness-of-fit of the estimator is investigated by employing the ..
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Divisibility Arising from Addition,wledge of the subject has developed substantially and continues to develop. In this very brief survey, we will discuss the utility of modular functions in proving partition congruences, both theoretical and computational, and many of the problems in the subject that are yet to be overcome.
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