Possible origins of α-damage in diamonds from kimberlite and alluvial sources

1973 ◽  
Vol 39 (303) ◽  
pp. 349-360 ◽  
Author(s):  
E. R. Vance ◽  
J. W. Harris ◽  
H. J. Milledge

SummaryHeating experiments provide strong evidence that the transparent green coats on some diamonds from each of many localities are caused by α-particle irradiation after kimberlite injection and subsequent cooling. The natural diamonds with more or less homogeneous transparent green coats, studied in this work, appear to have received doses of at least 5 × 1013−1 × 1014 α.cm−2. For Pre-Cambrian kimberlites, such doses could occur if certain regions of the diatremes contained ⩾20 ppm by weight of equivalent uranium, after kimberlite injection and solidification.Such considerations lead to the prediction that the radioelement concentrations in the Finsch kimberlite diatreme and the Bellsbank fissure kimberlite are considerably greater than those in the Premier mine, though radioelement segregation could produce the required local concentrations. Some exploratory autoradiographic measurements made on two kimberlite rock samples from Premier and De Beers Mines indicated that the radioelements were apparently distributed on a submicron scale, which would be a necessary, but not sufficient, condition for uniform α-irradiation of diamonds.Diamonds from various alluvial sources showing green and brown spots arising from much heavier and more localized radiation damage are also discussed.

1994 ◽  
Vol 3 (4-6) ◽  
pp. 932-935 ◽  
Author(s):  
Alan T. Collins ◽  
Lars Allers ◽  
Christopher J.H. Wort ◽  
Geoffrey A. Scarsbrook

1996 ◽  
Vol 5 (3) ◽  
pp. 297-306 ◽  
Author(s):  
Rachid Saad

Jackson [10] gave a polynomial sufficient condition for a bipartite tournament to contain a cycle of a given length. The question arises as to whether deciding on the maximum length of a cycle in a bipartite tournament is polynomial. The problem was considered by Manoussakis [12] in the slightly more general setting of 2-edge coloured complete graphs: is it polynomial to find a longest alternating cycle in such coloured graphs? In this paper, strong evidence is given that such an algorithm exists. In fact, using a reduction to the well known exact matching problem, we prove that the problem is random polynomial.


The wartime nuclear energy efforts in the United States had led to considerable work on the problems associated with the displacement of atoms in crystals by particle irradiation. Naturally at first the interest was concentrated on the changes induced by neutrons or fission fragments. The group at the Atomic Energy Research Department of North American Aviation, Inc., at Downey, California (M. M. Mills, W. E. Parkins, A. Yockey) was the first to appreciate the advantages of radiation damage studies by means of charged-particle irradiation. M. M. Mills (who unfortunately was killed in an aeroplane accident not long afterwards) recognized the important fact that electrons coming from the usual electron accelerators have just the right energy to transfer to atoms in metals kinetic energies comparable with or somewhat larger than the threshold energies required for creating permanent displacements. Thus the use of charged-particle irradiation, and in particular of electron irradiation, which still dominates the field of radiation damage in metals, had its origin in the Atomic Energy Research Department of North American Aviation. It has been continued until the present at Atomics International.


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