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nuclear binding energy |
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nuclear binding energy [′nü·klē·ər ′bīnd·iŋ ‚en·ər·jē]
(nuclear physics) The energy required to separate an atom into its constituent protons, neutrons, and electrons. Nuclear binding energy The amount by which the mass of an atom is less than the sum of the masses of its constituent protons, neutrons, and electrons expressed in units of energy. This energy difference accounts for the stability of the atom. In principle, the binding energy is the amount of energy which was released when the several atomic constituents came together to form the atom. Most of the binding energy is associated with the nuclear constituents (protons and neutrons) or nucleons, and it is customary to regard this quantity as a measure of the stability of the nucleus alone. See Nuclear structure A widely used term, the binding energy (BE) per nucleon, is defined by the equation below, ![]() The binding energy, when expressed in mass units, is known as the mass defect, a term sometimes incorrectly applied to quantity M - A, where M is the mass of the atom. See Mass defect The term binding energy is sometimes also used to describe the energy which must be supplied to a nucleus in order to remove a specified particle to infinity, for example, a neutron, proton, or alpha particle. A more appropriate term for this energy is the separation energy. This quantity varies greatly from nucleus to nucleus and from particle to particle. For example, the binding energies for a neutron, a proton, and a deuteron in 16O are 15.67, 12.13, and 20.74 MeV, respectively, while the corresponding energies in 17O are 4.14, 13.78, and 14.04 MeV, respectively. The usual order of neutron or proton separation energy is 7–9 MeV for most of the periodic table. Want to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit the webmaster's page for free fun content. |
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