1.2 How Can We Synthesize Superheavy Elements in Collisions with Deformed Nuclei?


Fig. 1-3 Calculated fusion barrier in the 76Ge + 150Nd reaction
The nucleus 150Nd is deformed like a rugby-ball, and the fusion barrier varies as a function of the collision angle. When 76Ge collides with the longest axis of 150Nd, the fusion barrier becomes lowest and the distance between the mass centers of the two colliding nuclei is the largest. On the other hand, when 76Ge collides with the side of 150Nd, the fusion barrier becomes the highest and the distance is the shortest. It is a key point for fusion that the touching configuration is compact.


Fig. 1-4 Dependence of fusion probability on incident energy

The horizontal axis shows the ratio of incident energy to the fusion barrier of a spherical nucleus to compare experimental results for the two different reaction systems. In the 76Ge + 150Nd fusion reaction, the collision with the longest axis of 150Nd is dominant at a normalized incident energy of less than 1 and the collision with the side of 150Nd is dominant at a normalized incident energy larger than 1. Although the fusion between 76Ge and 150Nd is hindered at a normalized incident energy less than 1, the fusion probability becomes approximately 100% at a normalized incident energy larger than 1. (The origin of the downward arrow means the upper limit of the measured fusion probability and the downward direction means that the fusion probability may become zero.) It is seen that the fusion probability decreases for the fusion reaction system of 82Se and spherical Ce nucleus. It is found that from the present result fusion reactions including deformed nuclei are a promising reaction system for the production of heavy elements.




The nucleus which has an atomic number of 114 and a neutron number of 184 is called a superheavy element and its existence has been theoretically predicted. Many efforts have been made to synthesize superheavy elements by using accelerators, but they have not yet succeeded. Until now heavy elements up to atomic number 112 have been synthesized with an extremely low production rate, which was technically the limit.
In order to overcome this difficulty, we started to research a new fusion process using a deformed nucleus. Figure 1-3 shows the calculated fusion barrier and the distance between mass centers in the collision with a projectile 76Ge and a largely deformed 150Nd target. The fusion barrier is the lowest for the collision at the longest axis of the deformed nucleus, while the distance between mass centers is the largest. On the other hand, for a side collision the fusion barrier is high, while the distance is short. We investigated which collision tends to fuse these nuclei. The experimental result is shown in Fig. 1-4. It is found that the two nuclei fuse at a side collision, but not at a tip collision. The fusion probability for the collision between the projectile 82Se and the spherical target Ce is also shown for comparison in Fig. 1-4. It has been found that as can be seen in the collision between 82Se and Ce, the fusion probability becomes small for the reaction system where the charge product ZtZp of atomic numbers of projectile and target is around 2,000. This was the difficulty for the synthesis of heavy elements. We overthrew this established theory and found that when the projectile collides with the side of the deformed nucleus, the fusion probability becomes larger because of the close contact. We are studying further whether this advantage for fusion with deformed nuclei is also maintained for a heavier reaction system.



Reference
K. Nishio et al., Fusion of Deformed Nuclei in the Reactions of 76Ge+150Nd and 28Si+198Pt at the Coulomb Barrier Region, Phys. Rev. C, Nucl. Phys., 62, 014602 (2000).

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