2000AIP conference proceedingsRequires access

Theoretical approaches and experiments on proton decay

S. G. Kadmensky

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Abstract

It is shown that the multiparticle theory of proton radioactivity (MTPR), based on the integral formulas for proton widths, has sufficiently high accuracy and totality for description of deep subbarrier proton decay of nuclei. The theoretical scheme of calculation for proton widths of odd-odd deformed nuclei is created. The connection of fine proton spectrum structure with types of proton orbit in 141Ho 141Ho is analyzed. It is shown that nuclear deformation parameters, found for investigation of proton decay of deformed odd-even and odd-odd nuclei and predicted by some systematics are the same.

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It is shown that the multiparticle theory of proton radioactivity (MTPR), based on the integral formulas for proton widths, has sufficiently high accuracy and totality for description of deep subbarrier proton decay of nuclei. The theoretical scheme of calculation for proton widths of odd-odd deformed nuclei is created. The connection of fine proton spectrum structure with types of proton orbit in 141Ho 141Ho is analyzed. It is shown that nuclear deformation parameters, found for investigation of proton decay of deformed odd-even and odd-odd nuclei and predicted by some systematics are the same.

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Available abstract

It is shown that the multiparticle theory of proton radioactivity (MTPR), based on the integral formulas for proton widths, has sufficiently high accuracy and totality for description of deep subbarrier proton decay of nuclei. The theoretical scheme of calculation for proton widths of odd-odd deformed nuclei is created. The connection of fine proton spectrum structure with types of proton orbit in 141Ho 141Ho is analyzed. It is shown that nuclear deformation parameters, found for investigation of proton decay of deformed odd-even and odd-odd nuclei and predicted by some systematics are the same.

Key concepts: Proton, Physics, Proton decay, Proton emission, Nuclear physics, Orbit (dynamics), Deformation (meteorology), Connection (principal bundle)

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