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Radius nucleus

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]

The calculation for the important case of two-dimensional nuclei growing only in the plane of the substrate will be based on the assumption that these are circular and that the electrode reaction occurs only at their edges, i.e. on the surface, 2nrhy where r is the nucleus radius and h is its height (i.e. the crystallographic diameter of the metal atom). The same procedure as that employed for a three-dimensional nucleus yields the following relationship for instantaneous nucleation ... [Pg.381]

The result in (6.3) needs some clarification. In the derivation above it was implicitly assumed that the photon-nucleus vertex is determined by the expression in (6.1). However, for a nucleus with spin this interaction depends on more than one form factor, and the effective slope of the photon-nucleus vertex contains in the general case some additional terms besides the nucleus radius. We will consider the real situation for nuclei of different spins below. [Pg.110]

The critical nucleus radius, Rc, is found by setting = 0, with the result... [Pg.492]

Figure IS Shielding factor cr(r) in the ground state of helium as a function of the distance r from the nucleus. a(r) is the difference between the charge Z = 2 of the bare nucleus and the effective charge ZtH seen by one of the electrons due to the presence of the other electron. indicates the mean distance of the ls-electron from the nucleus ( radius of the Is shell). Data from [WLi35], cf [BSa57] with ZM = Z9. Figure IS Shielding factor cr(r) in the ground state of helium as a function of the distance r from the nucleus. a(r) is the difference between the charge Z = 2 of the bare nucleus and the effective charge ZtH seen by one of the electrons due to the presence of the other electron. <r> indicates the mean distance of the ls-electron from the nucleus ( radius of the Is shell). Data from [WLi35], cf [BSa57] with ZM = Z9.
Electron density at the nucleus Radius of the excited state Radius of the ground state Velocity of light Nuclear spin... [Pg.359]

The mechanism of bubble formation by nucleation requires supersaturation of the dissolved gas [11-13] and a nucleus radius greater than the critical [7], The main sources of heterogeneous nucleation are usually surface irregularities capable of containing entrapped gas, e.g. pits and scratches. The bubbles typically develop over the electrode surface, grow in size until they reach a break-off diameter and subsequently detach into the electrolyte. After detachment, some residual gas remains at the nucleation site and another bubble will form at the same place [2,13,14], In most two-phase flow simulations [15-19], it is assumed that bubbles detach with a constant diameter, although from experiments [20,21] it is know that electrochemically formed bubbles show a size distribution. [Pg.110]

Assuming the nuclei to be spherical, Equation (13.4) can be given in terms of the nucleus radius r... [Pg.253]

Figure3.14 Illustration of the dependence of the work of the new phase formation N on the nucleus radius r... Figure3.14 Illustration of the dependence of the work of the new phase formation N on the nucleus radius r...
In the fitting procedure for lymphocytes, the following parameters were fixed the radius of the measured cell the cell membrane thickness (d=7 nm) (188) the nuclear envelope thickness (djj = 40 nm) (188, 191) and the ratio of the nucleus radius to the cell radius (R,jR = (0.6) ). These foirr values represent only three geometrical parameters of the double-shell model (188, 190, 191). Two other fixed parameters were the dielectric permittivity of the cytoplasm (s = 60) (188) and the dielectric permittivity of the nucleoplasm (enp = 120) enp was chosen as the middle value from the range presented in other papers (188,191). More-... [Pg.157]

The Gibbs energy of the nucleus that has formed as a cluster and as a function of the size with the semi-sphere approximating the nucleus radius is the sum of bulk free energy and surface free energy... [Pg.195]

FIGURE 10.5 Diagram of the Gibbs free energy versus nucleus radius at three different contact angles (0 = 90°, 110°, 180°). The curves attain their maximum value in correspondence of the critical radius R. Input data dc = 1.5 = 1.9 x 10" m = 0.004 J/m. ... [Pg.340]


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