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Nucleus shell

The above qualitative conclusions made on the basis of the results of [116, 124-127] correlate with the results of [129,130] in which the calculation is based on composite models with nucleus-shell inclusions. The authors illustrate this with the calculation of a system consisting of a hard nucleus and elastomeric shell in a matrix of intermediate properties, and a system where the nucleus and matrix properties are identical whereas the shell is much more rigid. The method may, however, be also applied to systems with inclusions where the nucleus is enclosed in a multi layer shell. Another, rather unexpected, result follows from [129,130] for a fixed inclusions concentration, the relative modulus of the system decreases with increasing nucleus radius/inclusion radius ratio, that is with decreasing shell thickness. [Pg.16]

Further extension of methodological discussion seems quite pointless here. Instead, the usefulness of the SW method should be exemplified by a brief review of some of its applications to environmental effects on nucleus-shell interactions and the processes of creation and decay of inner-shell vacancies. [Pg.375]

Atoms consist of a nucleus, shells of inner or core electrons, and a shell of outer or valence electrons. Except for hydrogen and helium, the number of valence electrons is given by the group number, N. [Pg.91]

Figure 13 Structure of a single-phase hybrid of the nucleus—shell type. 1, a shell 2, a nanoparticle of zero-valent chroiniimi. ... Figure 13 Structure of a single-phase hybrid of the nucleus—shell type. 1, a shell 2, a nanoparticle of zero-valent chroiniimi. ...
An example for the latter case is introducing atomic structure by a JC (Eilks Leerhoff, 2001). The JC itself contains three different areas each carried out by two expert groups. In the expert groups the students work out (a) Rutherford s experiment and the nucleus-shell-structure, (b) the structure of the atomie nucleus. [Pg.201]

Rutherfords experiment and the nucleus-shell-structure of the atom Radio activity... [Pg.202]

Sinzig,)., Radtke, U., Quinten, M. and Kreibig, U. (1993) Binary clusters homogeneous alloys and nucleus-shell structures. ZeitschrijifUr Physik D, 26, 242-5. [Pg.536]

Where Coulomb potential of nucleus At atomic shell electrons... [Pg.1626]

Lanthanide and actinide compounds are difficult to model due to the very large number of electrons. However, they are somewhat easier to model than transition metals because the unpaired / electrons are closer to the nucleus than the outermost d shell. Thus, all possible spin combinations do not always have a significant effect on chemical bonding. [Pg.289]

Orbitals are described by specifying their size shape and directional properties Spherically symmetrical ones such as shown m Figure 1 1 are called y orbitals The let ter s IS preceded by the principal quantum number n n = 2 3 etc ) which speci ties the shell and is related to the energy of the orbital An electron m a Is orbital is likely to be found closer to the nucleus is lower m energy and is more strongly held than an electron m a 2s orbital... [Pg.8]

The spin density defines the excess probability of finding spin-up over spin-down electrons at a point in space and is zero everywhere for closed-shell RHF situations. The spin density at the position of a nucleus is a prime determinant of electron spin resonance (ESR) spectra. [Pg.243]

Thus for H and He, the basis set consists of one orbital, a Is atomic orbital. For atomsLi to Ne the 2 inner-shell electrons are combined with the nucleus and the basis set consists of 4 orbitals, the 2s, 2p, ... [Pg.269]

The effects of a rather distinct deformed shell at = 152 were clearly seen as early as 1954 in the alpha-decay energies of isotopes of californium, einsteinium, and fermium. In fact, a number of authors have suggested that the entire transuranium region is stabilized by shell effects with an influence that increases markedly with atomic number. Thus the effects of shell substmcture lead to an increase in spontaneous fission half-Hves of up to about 15 orders of magnitude for the heavy transuranium elements, the heaviest of which would otherwise have half-Hves of the order of those for a compound nucleus (lO " s or less) and not of milliseconds or longer, as found experimentally. This gives hope for the synthesis and identification of several elements beyond the present heaviest (element 109) and suggest that the peninsula of nuclei with measurable half-Hves may extend up to the island of stabiHty at Z = 114 andA = 184. [Pg.227]

Many terms have been used to describe the contents of a microcapsule active agent, actives, core material, fill, internal phase (IP), nucleus, and payload. Many terms have also been used to describe the material from which the capsule is formed carrier, coating, membrane, shell, or wall. In this article the material being encapsulated is called the core material the material from which the capsule is formed is called the shell material. [Pg.317]

These are shown in Fig. 2.3 and illustrate most convincingly the various quantum shells and subshells described in the preceding section. The energy required to remove the I electron from an atom of hydrogen is 13.606 eV (i.e. 1312 kJ per mole of H atoms). This rises to 2372 kJ mol for He (Is-) since the positive charge on the helium nucleus is twice that of the... [Pg.24]

For H and He, the atomic basis set consists of a single Is orbital. For Li through Ne, the inner-shell electrons are treated as part of the nucleus and the basis functions used are atomic 2s, 2p c, 2py and 2p .. For Na through Al, the inner shell is treated as part of the nucleus and we consider only 3s, 3p, 3pj, and 3pj. orbitals. For Si through Cl we have to decide on whether or not to include the atomic 3d-orbitals in addition, and practice varies. Most authors include them. [Pg.130]

Some authors also recommended that the inner-shell octet of a second-row atom should be represented by four doubly occupied FSGOs arranged tetrahe-drally round the nucleus. [Pg.304]


See other pages where Nucleus shell is mentioned: [Pg.10]    [Pg.12]    [Pg.150]    [Pg.488]    [Pg.31]    [Pg.28]    [Pg.10]    [Pg.424]    [Pg.28]    [Pg.152]    [Pg.10]    [Pg.12]    [Pg.150]    [Pg.488]    [Pg.31]    [Pg.28]    [Pg.10]    [Pg.424]    [Pg.28]    [Pg.152]    [Pg.1469]    [Pg.1625]    [Pg.54]    [Pg.269]    [Pg.269]    [Pg.274]    [Pg.226]    [Pg.455]    [Pg.455]    [Pg.316]    [Pg.284]    [Pg.66]    [Pg.103]    [Pg.283]    [Pg.359]    [Pg.21]    [Pg.1036]    [Pg.158]    [Pg.276]    [Pg.1177]    [Pg.1280]    [Pg.279]    [Pg.156]   


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Atomic nucleus shell model

Deformed-shell nuclei

Energy levels in closed shell nuclei

Nucleus accumbens shell

Nucleus closed shells

Nucleus shell model

Shell model of the nucleus

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