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We suggested that the genome point of view might contribute to the future progress of population genomics, in both theoretical and applicable aspects.
And it possesses both theoretical and applicable value to many fields, such as quantum mechanics, quantum field theory [2], projective geometry, computer graphics [3 5], neural network theory [6, 7], and so on.
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The purpose of this review is to present the current state of knowledge related to the risks of the engineered nanoparticles and to assess the potential of efficient expansion and development of new approaches, which are offered by application of theoretical and computational methods, applicable for evaluation of nanomaterials.
We examine theoretical and numerical results applicable to the optimal control of evolutionary magnetically conducted flows.
The key concepts are that it ensures that potential influenceable determinants related to the target problem are taken into account and that the best applicable theoretical methods and applications are used to address these determinants.
The theoretical approach nonetheless is general and applicable also to systems with complex binding stoichiometries, complex labeling distributions, and fluorophore quenching, where brightness changes occur upon binding.
Theoretical and experimental modal correction data applicable to this path are given taking into account the directivity characteristic of a microphone equipped with a turbulence screen.
After recalling and rearranging the theoretical concepts applicable to the aeroelastic behaviour of flat plates, to be used as a reference for the validation process, two different numerical approaches are herein presented.
Developing and testing new theoretical methods applicable to large quantum coherent systems would be valuable for the whole field of quantum technologies, including quantum computing.
The numerical simulations agree well with available experimental data and theoretical approximations where applicable.
By performing a theoretical analysis, they conclude that none of these methods is robust and applicable for all curve types.
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