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We also provide the missing convergence theory for it.
A convergence theory for the algorithm is established, and an effective numerical implementation of the method is presented for flux-conserving tokamak equilibria.
We discuss well-posedness and convergence theory for the DPG method applied to a general system of linear Partial Differential Equations (PDEs) and specialize the results to the classical Stokes problem.
We develop a complete convergence theory for the Maximum Entropy method based on moment matching for a sequence of approximate statistical moments estimated by the Multilevel Monte Carlo method.
In this paper, taking advantage of the well developed affine covariant convergence theory for Newton-type methods, we study a predictor corrector continuation strategy in time with an adaptive choice of the continuation steplength.
In [21] a rigorous convergence theory for MEgPC and a fully adaptive scheme in time and random space has been developed.
Similar(49)
Stability and convergence theories for linear and nonlinear problems.
Our results have application on the summability of monomial coefficients of m-homogeneous polynomials P:ℓ∞→ℓp, as well as for the convergence theory of products of vector valued Dirichlet series.
In this paper we extend the stiff order conditions and the convergence theory developed for the exponential Rosenbrock methods to the EPIRK integrators.
The convergence theory is established for the parallel multisplitting method with self-adaptive weightings.
To the best of our knowledge there is no convergence theory to the ADMM method for a quasiconvex problem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com