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Sometimes an algorithm cannot exist for solving an infinite class of problems, particularly when some further restriction is made upon the accepted method.
A number of methods exist for solving the problem of electromagnetic scattering by atmospheric ice crystals.
Already many iteration methods exist for solving such inequalities; see, for example [5 9].
Numerous algorithms exist for solving A ≈ WH (Cichocki et al. 2009; Kim et al. 2014).
While numerical algorithms exist for solving this problem, such as interior-point or Newton-like algorithms, in this paper we propose an approach based on symbolic computation.
Various numerical methods now exist for solving hyperbolic conservation laws that have yet to be applied to non-linear elastic theory.
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No simple solution exists for solving the Iranian nuclear problem.
This procedure is particularly interesting when the linear constraints are flow conservation equations, as there exist efficient techniques for solving nonlinear network problems.
Moreover, according to the no-free-lunch (NFL) theorem, there cannot exist any algorithm for solving all problems that is generally superior to its peers [74].
Despite the fact that the operator of fractional derivative is more complicated than the classical one, there exist numerical methods for solving systems of nonlinear differential equations [16].
To check this criterion we prepared the thermal state of the untrapped gas with Metropolis algorithm and then propagated it in real time with Gross Pitaevskii equation (there exist efficient algorithms for solving real-time GPE, see e.g. [20,21]).
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