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The following sections discuss how the limitations of Lewis' approach can be overcome, first by extending the theory to account for molecular shapes and then by developing more thorough quantum mechanical theories of the chemical bond.
The following sections discuss how the limitations of Lewis's approach can be overcome, first by extending the theory to account for molecular shapes and then by developing more thorough quantum mechanical theories of the chemical bond.
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On the other hand, considering the crystalline structure represented by a delocalized picture, the refractive index will be closely related to the energy band structure of the material, thorough quantum-mechanical analysis required is complicated and the results obtained are very particular [22 24].
Accordingly, the artificial molecule provides an excellent model system in which the thorough investigation of quantum many-body properties in a confined geometry can be performed[1 6].
In general, reliable conclusions about determinants of selectivity will require the calculation of activation energy barriers for enzyme-catalyzed reactions, including thorough consideration of conformational sampling and reliable quantum chemical (or empirical valence bond) methods.
We point here that general conclusions for nanowire quantum dot systems should be made after thorough study of many different systems varying with heights and diameters [16] and including alloying effects.
See his paper for a precise formulation and Strocchi (2008) for a thorough and rigorous treatment of symmetry breaking in classical and quantum physics.
In order to fully realize its potential as a building block of future devices, it is highly desirable to obtain thorough understanding of the basic properties of a delta-doped quantum well with additional modulation doping.
For example, we can mention that the thorough study of the spectrum of the hydrogen atom was an early test of the theory of quantum electrodynamics (QED).
a thorough quantitative and conceptual understanding of the core areas of physics, including mechanics, electricity and magnetism, thermodynamics, statistical physics, and quantum mechanics, at a level compatible with admission to graduate programs in physics at peer institutions.
It is shown that all important features of a C∗-algebraic quantum group (A,Δ) defined by a modular multiplicative W depend only on the pair (A,Δ) rather than the multiplicative unitary operator W. The proof is based on thorough study of representations of quantum groups.
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