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By introducing some transformations u = v m, t = m τ (1.5) takes the form u t = u p ( Δ u + a u r ∫ Ω u s d x ).
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The governing partial differential equations are transformed to a non similar form by introducing appropriate transformations and are solved numerically using an implicit finite difference scheme.
However, it is possible to discriminate classes with more complex decision boundaries by introducing nonlinear transformations of the original input features.
By introducing appropriate transformations of coordinates, the problems of control design are converted into the problems of finding some parameters, which can be certainly obtained by solving relevant matrix inequalities.
By introducing the transformation errors, the original system with prescribed performance constraints are transformed into a class of new systems without constraints.
The fractional order indirect Lyapunov method is available for the 0<α<1 case, by introducing the appropriate transformations of frequency distributed model.
By introducing appropriate transformation, the multiconsensus problem is converted into the stability problem of fractional-order systems.
Reduce the order of the momentum equation for f by introducing the transformation f ′ = p and express the original equation in terms of p.
For self-similar boundary layer problems, the SRM algorithm may be summarized as follows: 1. Reduce the order of the momentum equation for f by introducing the transformation f ′ = p and express the original equation in terms of p . 2.
In such problems, we propose a new fuzzy approach to obtain a satisfactory (or near-optimal) solution by introducing a transformation that changes fractional quadratic fuzzy membership constraints into an equivalent non-fractional quadratic forms.
First, we provide a brief description of Legendre polynomials, and then we try to find the relation between the Legendre polynomials and the normalized Bernstein polynomials by introducing the transformation matrices W and G.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com