存在缓冲气体的Na—Cs混合蒸汽中的三体碰撞

Ｎａ－Ｃｓ混合蒸汽中的碰撞能量合并已在［２］中研究过。当在池中充入缓冲气体后，碰撞过程出现新的特点，缓冲气体增大了Ｎａ（３Ｐ）和Ｃｓ（６Ｓ）间的能量转移，这可从测量由Ｎａ（３Ｐ）／Ｃｓ（６Ｐ）和Ｃｓ（６Ｐ）／Ｃｓ（５Ｄ）碰撞而被布居的高能级所发射的荧光得到证实。得到三体碰撞速率系数ｋ３＝５．９×１０－２７ｃｍ６ｓ－１。     

The qualitative and quantitative analysis of Sarıkamış ore by energy dispersive X-ray fluorescence

The aim of this study was to determine the concentration of trace elements present in Sarkam ore by the standard addition method. The elements determined were Ca, Ti, Fe, Sr, Ba. The equipment used for this study was a Si(Li)-detector, a multichannel analyzer and ⁵⁵Fe and ²⁴¹Am radioisotope sources. The physical basis of the analytical method used, the procedure of sample preparation and the results are presented.     

Effect of various treatment and glazing (coating) techniques on the roughness and wettability of ceramic dental restorative surfaces

Surface treatment procedures such as grinding and polishing are needed to provide the ceramic dental restorative materials with proper fitting and occlusion. The treated surfaces are customarily glazed to improve the strength and smoothness. Though smoothness and wetting of the dental surfaces are important to minimize bacterial plaque retention, influence of the surface treatment and glazing procedures on the final surface roughness and its correlation to wettability are overlooked.

In this work, effect of various treatment (diamond fraising, stoning, sanding and aluminum oxide and rubber polishing) and glazing (auto and overglazing) techniques on the final roughness and the resulting wettability of dental ceramic surfaces were investigated using scanning electron microscopy (SEM) observations and atomic force microscopy (AFM) scans, 75 scans per sample. The surfaces were characterized and assigned an average roughness measure, R_a. The wettability of the same surfaces was evaluated using micro-contact angle measurements (25 micro-bubbles placed on a grid on each surface) to correlate the final surface roughness and wettability.

The results show that overglazing prevails over surface irregularities from different treatment procedures and provides homegeneously smooth surfaces with mean R_a < 10 nm. It also produces uniformly wetted surfaces with low contact angles around 20°. The autoglazed surfaces are less smooth (mean R_a around 50 nm) and displays sporadic topographic irregularities. They display larger and less uniform contact angles ranging between 35° and 50°. The results suggest that overglazing should be preferred after surface treatment to obtain a smooth and well-wetted dental ceramic surface.     

Retract-collapsible graphs and invariant subgraph properties

A (finite or infinite) graph G is retract-collapsible if it can be dismantled by deleting systematically at each step every vertex that is strictly dominated, in such a way that the remaining subgraph is a retract of G, and so as to get a simplex at the end. A graph is subretract-collapsible if some graph obtained by planting some rayless tree at each of its vertices is retract-collapsible. It is shown that the subretract-colapsible graphs are cop-win; and that a ball-Helly graph is subretract-collapsible if and only if it has no isometric infinite paths (thus in particular if it has no infinite paths, or if it is bounded). Several fixed subgraph properties are proved. In particular, if G is a subretract-collapsible graph, and f a contraction from G into G, then (i) if G has no infinite simplices, then f(S) = S for some simplex S of G; and (ii) if the dismantling of G can be achieved in a finite number of steps and if some family of simplices of G has a compacity property, then there is a simplex S of G such that f(S) ? S. This last result generalizes a property of bounded ball-Helly graphs. © 1995 John Wiley & Sons, Inc.     

Couplages et transversaux généralisés d'un hypergraphe infini

Let $\text{A}$ be a hypergraph possibly infinite but whose edges are finite sets. An s-transversal of $\text{A}$ is a set of vertices of $\text{A}$ whose intersection with each edge A has a power greater than or equal to some cardinal s(A). Three successively stronger kinds of matchings of $\text{A}$ are defined: the s-maximal, the strongly s-maximal, and the s-perfect matchings. The first two generalize matchings of maximal cardinality, whereas a matching $\text{C}$ is s-perfect iff $\text{A}$ has an s-transversal T with T ? ∪ $\text{C}$ and |T ∩ C| = s(C) for every C ∈ $\text{C}$. Several classes of hypergraphs having strongly s-maximal or s-perfect matchings are characterized.     

Thermal and magnetic properties of a ferrimagnetic nanoparticle with spin-3/2 core and spin-1 shell structure

Intensive Monte Carlo simulations based on standard Metropolis algorithm have been applied to investigate the phase diagrams of a ferrimagnetic cubic nanoparticle (nanocube) with a spin-3/2 core surrounded by a spin-1 shell layer with antiferromagnetic interface coupling. It has been shown that occupation of sites of particle core by spin-3/2 plays an important role on the shape of the phase diagrams. In addition, effects of the crystal field interaction as well as exchange interactions on the thermal and magnetic properties of the system have also been discussed in detail, and some interesting features have been observed for the temperature dependence of total magnetization curves of particle.     

Generalized Alexandroff Duplicates and CD 0(K) spaces

We define and investigateCD _Σ,Γ(K, E)-type spaces, which generalizeCD ₀-type Banach lattices introduced in [1]. We state that the space CD _Σ,Γ(K, E) can be represented as the space of E-valued continuous functions on the generalized Alexandroff Duplicate of K. As a corollary we obtain the main result of [6, 8].     

The effect of Benzo Substitution on Complexation of Diaza 18-crown-6 ethers Derivatives with NaClO4

The complexation of the crown ethers with Na⁺ ion was studied. ¹H-NMR chemical shifts are discussed in terms of structural modification as well as also binding studies with UV–vis spectra were included. This revised version was published online in July 2005 with a corrected issue number. An erratum to this article is available at .