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21.
I. S. Ionova G. V. Ionova V. K. Mikhalko A. A. Samoilenko 《Russian Journal of Inorganic Chemistry》2010,55(1):75-77
The redox potentials E°(M147) (M = Au, Cu) were calculated on the basis of the shell model with inclusion of hybridized electronic configurations of atoms.
The prospects for studying E°(M
N
) for nanoparticles of other d metals were outlined. 相似文献
22.
We establish conditions under which solutions of weakly-perturbed systems of linear ordinary differential equations bounded on the entire axis R emerge from the point = 0 in the case where the corresponding unperturbed homogeneous linear differential system is exponentially dichotomous on the semiaxes R
+ and R
–. 相似文献
23.
24.
25.
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27.
A. S. Mellit V. I. Rabanovich Yu. S. Samoilenko 《Functional Analysis and Its Applications》2004,38(2):157-160
We describe the set
of values of the parameter for which there exists a Hilbert space H and n partial reflections A
1,...,A
n
(self-adjoint operators such that A
k
3
=Ak or, which is the same, self-adjoint operators whose spectra belong to the set {-1,0,1}) whose sum is equal to the scalar operator I
H
. 相似文献
28.
Edward W. Randall Andrei A. Samoilenko Riqiang Fu 《Solid state nuclear magnetic resonance》1999,14(3-4):173-179
We have observed Hahn-echoes resulting from Powles–Mansfield pulse-sequences for a variety of nitrogen containing solids which exhibit a range of 14N electric quadrupole coupling constants (Cq) from 0 to 4.9 MHz. Long echo-decays were frequently obtained which allowed the collection of many echoes in one echo-train, so that the method of Long Echo-Train Summation (LETS), could be used to accumulate signal. A one-dimensional STRAFI-profile is shown for solid ammonium nitrate. The spatial resolution is discussed as a function of Cq. 相似文献
29.
30.
A. S. Mellit Yu. S. Samoilenko M. A. Vlasenko 《Functional Analysis and Its Applications》2005,39(3):175-186
We consider associative algebras presented by a finite set of generators and relations of special form: each generator is annihilated by some polynomial, and the sum of generators is zero. The growth of this algebra in dependence on the degrees of the polynomials annihilating the generators is studied. The tuples of degrees for which the algebras are finite-dimensional, have polynomial growth, or have exponential growth are indicated. To the tuple of degrees, we assign a graph, and the above-mentioned cases correspond to Dynkin diagrams, extended Dynkin diagrams, and the other graphs, respectively. For extended Dynkin diagrams, we indicate the hyperplane in the space of parameters (roots of the polynomials) on which the corresponding algebras satisfy polynomial identities. 相似文献