Access the full text.
Sign up today, get DeepDyve free for 14 days.
Yu. F. Smirnov (1977)
Theory of Optical Spectra of Transition-Metal Ions
G. B. Sergeev (2003)
Nanochemistry
N. N. Medvedev (2000)
Voronoi-Delone Method in Investigation of the Structure of Noncrystalline Systems
I. I. Sobel’man (1963)
Introduction into Theory of Atomic Spectra
M. Lines, A. Glass, G. Burns (1977)
Principles and Applications of Ferroelectrics and Related Materials
J. Doye, D. Wales, R. Berry (1995)
The effect of the range of the potential on the structures of clustersJournal of Chemical Physics, 103
U. Näher, U. Zimmermann, T. Martin (1993)
Geometrical shell structure of clustersJournal of Chemical Physics, 99
J. Mercier, G. Zambelli, W. Kurz (2003)
Structures of materials
L. A. Aslanov (1985)
Structure of Atoms, Molecules, Crystals
J. Schouten (1955)
Tensor analysis for physicists
R. Feynman, R. Leighton, M. Sands (1963)
The Feynman Lectures on Physics Addison-Wesley ReadingJournal of Multivariate Analysis
A. M. Glezer, private communication.
I. Bargatin, B. Grishanin, V. Zadkov (2001)
Entangled quantum states of atomic systemsPhysics-Uspekhi, 44
R. Galiulin (2002)
Crystallographic picture of the worldPhysics-Uspekhi, 45
M. Sands (1966)
The Feynman Lectures on Physics
G. K. Ivanov (2001)
Rydberg States of Atoms and Molecules and Elementary Processes with Their Participation
E. M. Lifshitz (1974)
, Vol. 3:
T. F. Veremeichik (2004)
Applied Geometry, Construction of Calculation Grids, and High-Efficiency Calculations
K. Hasimoto (1987)
Amorphous Metals
P. M. Zorkii (1986)
Symmetry of Molecules and Crystal Structure
B. K. Vainshtein (1987)
Problems of Crystallography
M. Stave, A. Depristo (1992)
The structure of NiN and PdN clusters: 4≤N≤23Journal of Chemical Physics, 97
W. Knight, Keith Clemenger, W. Heer, W. Saunders, M. Chou, M. Cohen (1984)
Electronic Shell Structure and Abundances of Sodium ClustersPhysical Review Letters, 52
Abstract The factors determining the self-organization of the electron system of an atom at different levels of the periodic table are considered. Specifically, these factors are the isotropy and three-dimensional nature of space and the indistinguishability of electrons. The concept of a simplex is used, whose vertices correspond to a regular system of particles (minimum in number for a given space) in the state of the global minimum of the system’s potential. These factors implement the principle of simplicity (small number of particles) and hierarchy in the periodic table of elements. The global minimum of the potential of s, p, d, and f shells is reached in odd-dimensional spaces. In a three-dimensional space, such a minimum is reached for d and f shells, in contrast to s and p shells, through shell mixing.
Crystallography Reports – Springer Journals
Published: Sep 1, 2005
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.