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We discuss a controversy associated with the quiescent bilayer structure in the context of boundary lubricant interfacial structures.
Sobolev spaces of functions on time scales, which were first introduced in [15], opened a very fruitful new approach in the study of dynamic equations on time scales: the use of variational methods in the context of boundary value problems on time scales (see [16, 17]) or in second-order Hamiltonian systems [18].
Also, hippocampal projections to peripheral early visual regions have been demonstrated in the context of boundary extension for scene processing [ 30].
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This paper describes a numerical method for the implementation of free-slip boundary conditions in the context of immersed boundary methods.
Triple junctions are recognized as important microstructural features in the context of grain boundary network topology and grain boundary sensitive materials properties.
In the context of fractional boundary value problems, there has been a much development in the last ten years; for instance, see [6 25] and the references cited therein.
We recall that in the context of quasi boundary triples, the extension (A_{1,-}) of (S_-) corresponding to (ker (Gamma _1^-)) is always symmetric, but generally not self-adjoint.
Though the technique applied to establish the existence results for the problem is a standard one, yet its results are new in the context of integral boundary conditions.
According to this radiation condition, only outgoing waves are allowed from a body immersed in a free space in the context of exterior boundary value problems [33], thereby ensuring the well-posedness of mathematical problems [11].
These conditions ensure the existence of the global minimizer of the total elastic energy and for this reason are very important in the context of a boundary value problem.
In the context of DV boundary formation of the Drosophila wing, continuous [25] and, more recently, Boolean [26] regulatory networks have also been proposed.
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