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The classical non-repeatability of friction-induced vibration problems can be interpreted in light of those multiple stable dynamical states.
Moreover, this paper makes very clear that finding robust solutions to uncertain multi-objective optimization problems can be interpreted as an application of set-valued optimization.
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If the focus is limited to austerity – neoliberalism in its "shock doctrine" form – then the problem can be interpreted simply as one of crisis management.
Material selection problem can be interpreted as an intricate MCDM problem.
This problem can be interpreted as the stochastic stabilization about a PDF.
In this case, the optimization problem can be interpreted as a greedy-assignment scheme.
An optimal transportation problem can be interpreted as providing a weak or generalized solution to the Monge-Ampère mapping problem [3].
By suggesting our own approach, we construct modified Hilbert spaces and a linear operator in them in such a way that the considered problem can be interpreted as a spectral problem for this operator.
To analyze the spectrum of BVTP (1 -(4), we shall construct an adequate Hilbert space and define a symmetric linear operator in it in such a way that the considered problem can be interpreted as the eigenvalue problem of this operator.
We introduce a modified inner product in the direct sum space (L_{2}[a,c oplus L_{2} c,b]oplus C^{2}) and define a symmetric linear operator in it in such a way that the considered problem can be interpreted as an eigenvalue problem of this operator.
Since the solutions of equation (1) may have discontinuities at the interior points of the interval and since the values of the solutions and their derivatives at the interior points (xi_{i}) are not defined, an important question is how to introduce a new Hilbert space in such a way that the considered problem can be interpreted as a self-adjoint problem in this space.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com