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Kinetic energy of the charged particle

Today hundreds of radionuclides have been produced in laboratories all over the world. Many of these isotopes have been made in different kinds of particle accelerators, which use electric fields to increase the kinetic energy of the charged particles that bombard nuclei (Fig. 20.12). Particle accelerators are manufactured in two basic designs, linear and circular. Among the earliest and best-known accelerators is the cyclotron, so named because of its circular shape. It was invented by Ernest Lawrence at the University of California, Berkeley, who won the 1939 Nobel Prize in Physics for his efforts. [Pg.606]

Scintillation methods offer the possibility of high-efficiency detectors with a more rapid time response than the BF3 counter. As mentioned in the previous section, the basis of the scintillation detector is the conversion, in a suitable crystal, such as thallium-activated sodium iodide, Nal(Tl), of the kinetic energy of the charged particle to light, which can be amplified by a photomultiplier tube to provide an electrical pulse. Again, the neutron has to interact to produce either a charged particle or a 7 ray, the latter of which may in turn interact to produce ionizing particles. [Pg.43]

In order to find the total loss of the kinetic energy by the charged particle to the atomic electrons in the medium, the number of electrons, dn, affected by the charged particle must be known. It follows... [Pg.119]

Scintillation The conversion of the kinetic energy of a charged particle or photon to a flash of light. Serum The liquid portion of blood remaining after clotting has occurred. [Pg.415]

NUCLEAR TRANSMUTATIONS (SECTION 21.3) Nuclear transmutations, induced conversions of one nucleus into another, can be brought about by bombarding nuclei with either charged particles or neutrons. Particle accelerators increase the kinetic energies of positively charged particles, allowing these particles to overcome their electrostatic repulsion by the nucleus. Nuclear transmutations are used to produce the transuranium elements, those elements with atomic numbers greater than that of uranium. [Pg.944]

Range Mass per unit area of a particular material which is sufficient to absorb all the kinetic energy of a charged particle having a well-defined initial energy (usually expressed in milligrams per square centimeter). [Pg.148]

Charged particles lose their energy in target materials by two processes electronic interaction and nuclear interaction. In the electronic interaction, kinetic energy of the incident particles is transferred to electrons of the target and finally dissipated as heat. In the nuclear interaction, point defects... [Pg.191]

Stopping power due to ionization, according to the Bethe-Bloch equation, vs. kinetic energy of heavy charged particles in copper... [Pg.371]

In addition, if the hole created during the photoemission is not neutralized immediately, the unit positive charge appears as a surface charge on the nanoparticle. The Coulomb interaction between the charged particle and the photoelectron tends to decrease the kinetic energy of the latter, which again results in a BE shift towards higher values [80,97]. [Pg.89]

The individual terms in (5.2) and (5.3) represent the nuclear-nuclear repulsion, the electronic kinetic energy, the electron-nuclear attraction, and the electron-electron repulsion, respectively. Thus, the BO Hamiltonian is of treacherous simplicity it merely contains the pairwise electrostatic interactions between the charged particles together with the kinetic energy of the electrons. Yet, the BO Hamiltonian provides a highly accurate description of molecules. Unless very heavy elements are involved, the exact solutions of the BO Hamiltonian allows for the prediction of molecular phenomena with spectroscopic accuracy that is... [Pg.139]

The first two tenns in Eq. (2) represent the kinetic energy of the nuclei and the electrons, respectively. The remaining three terms specify the potential energy as a function of the interaction between the particles. Equation (3) expresses the potential function for the interaction of each pair of nuclei. In general, this sum is composed of terms that are given by Coulomb s law for the repulsion between particles of like charge. Similarly, Eq. (4) corresponds to the electron-electron repulsion. Finally, Eq. (5) is the potential function for the attraction between a given electron (<) and a nucleus (j). [Pg.150]


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Charge of particles

Charged particles

Charging energy

Charging kinetics

Charging of particles

Energy charge

Kinetic energy, of particles

Kinetics particles

Particle charge

Particle charging

Particle energy

Particle of energy

Particles kinetic energy

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