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In the paper the comparison method is used to prove the convergence of the Picard iterations, the Seidel iterations, as well as some modifications of these methods applied to approximate solution of systems of differential algebraic equations. The both linear and nonlinear comparison equations are emloyed.
We study the spectral stability of solitary wave solutions to the nonlinear Dirac
equation in one dimension. We focus on the Dirac equation with cubic nonlinearity, known
as the Soler model in (1+1) dimensions and also as the massive Gross-Neveu model.
Presented numerical computations of the spectrum of linearization at a solitary wave show
that the solitary waves are spectrally stable. We corroborate our results by finding
explicit expressions for...
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