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By the usual technique of approximation, we may replace (X) by a pseudoconvex domain (Omega subset X), and we may assume that all metrics are smooth.
We apply the modern technique of approximation of multivariate functions – tensor train cross approximation – to the problem of the description of physical interactions between complex-shaped bodies in a context of computational nanomechanics.
The existence and uniqueness of the solution is studied using the technique of approximation by upper and lower solutions.
By presenting a technique of constructing a sequence of successive approximations, we obtain some interesting results that improve many existing results.
First we discuss the technique of Padé approximation for obtaining wavelet approximations.
Firstly, we introduce the main technique of Padé approximation and establish some Padé approximants for arcsinx and arctanx.
But the technique of harmonic approximation is to show that a function which is "approximately-harmonic" lies close to some harmonic function.
The equations of motion are transformed by using the technique of modal approximation.
This technique is the natural extension of the technique of harmonic approximation.
The technique of harmonic approximation allows the author to simplify the original -regularity theorem due to Schoen and Uhlenbeck [9].
This method is based on Simon's technique of harmonic approximation ([30]) and generalized by Duzaar and Grotowski in [31] in order to deal with partial regularity for nonlinear elliptic systems.
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