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Field dissociation atomic tunneling

A compound ion may dissociate in a high applied electric field into a neutral atom and an ion. This dissociation process, generally known as field dissociation, was theoretically treated by Hiskes123 in 1961 as an atomic tunneling phenomenon. It is similar to field ionization of an atom... [Pg.78]

Fig. 2.23 When r , which points from the neutral atom to the ion, lines up in the same direction as the applied field F, the potential energy of the system is reduced on one side by the field. Thus the compound ion, in one of its vibrational states, can dissociate by particle tunneling. If r is anti-parallel to F, then the potential energy bends upward, and field dissociation becomes impossible. The direction of r is denoted by the arrow of the He - Rh2+ bond. Fig. 2.23 When r , which points from the neutral atom to the ion, lines up in the same direction as the applied field F, the potential energy of the system is reduced on one side by the field. Thus the compound ion, in one of its vibrational states, can dissociate by particle tunneling. If r is anti-parallel to F, then the potential energy bends upward, and field dissociation becomes impossible. The direction of r is denoted by the arrow of the He - Rh2+ bond.
There are many other experiments in which surface atoms have been purposely moved, removed or chemically modified with a scanning probe tip. For example, atoms on a surface have been induced to move via interaction with the large electric field associated with an STM tip [78]. A scaiming force microscope has been used to create three-dimensional nanostructures by pushing adsorbed particles with the tip [79]. In addition, the electrons that are tunnelling from an STM tip to the sample can be used as sources of electrons for stimulated desorption [80]. The tuimelling electrons have also been used to promote dissociation of adsorbed O2 molecules on metal or semiconductor surfaces [81, 82]. [Pg.311]

Lastly, we mention one more excitation mechanism that has been observed in molecules. It is well-established that following strong field ionization in atoms and molecules, under certain conditions, the ionized electron can be driven back to the ion core where it can recombine to produce high-harmonic radiation, induce further ionization, or experience inelastic scattering. However, there is also the possibility of collisional excitation. Such excitation was observed in [43] in N2 and O2. In both molecules, one electron is tunnel ionized by the strong laser field. When the electron rescatters with the ion core, it can collisionally ionize and excite the molecular ion, creating either N + or Ol+ in an excited state. When the double ion dissociates, its initial state can... [Pg.16]

These states are formed inside the continuous spectra of the total Hamiltonian and are responsible for phenomena such as resonances in electron scattering from atoms or molecules, autoionization, predissociation, etc. Furthermore, in this work we also consider as unstable states those states that are constructs of the time-independent theory of the interaction of an atom (molecule) with an external field which is either static or periodic, in which case the effect of the interaction is obtained as an average over a cycle. In this framework, the "atom - - field" state is inside the continuous (ionization or dissociation) spectrum, and so certain features of the problem resemble those of the unstable states of the field-free Hamiltonian. The probability of decay of these field-induced unstable states corresponds either to tunneling or to ionization-dissociation by absorption of one or more photons. [Pg.167]

The continuous spectrum is also present, both in physical processes and in the quantum mechanical formalism, when an atomic (molecular) state is made to interact with an external electromagnetic field of appropriate frequency and strength. In conjunction with energy shifts, the normal processes involve ionization, or electron detachment, or molecular dissociation by absorption of one or more photons, or electron tunneling. Treated as stationary systems with time-independent atom - - field Hamiltonians, these problems are equivalent to the CESE scheme of a decaying state with a complex eigenvalue. For the treatment of the related MEPs, the implementation of the CESE approach has led to the state-specific, nonperturbative many-electron, many-photon (MEMP) theory [179-190] which was presented in Section 11. Its various applications include the ab initio calculation of properties from the interaction with electric and magnetic fields, of multiphoton above threshold ionization and detachment, of analysis of path interference in the ionization by di- and tri-chromatic ac-fields, of cross-sections for double electron photoionization and photodetachment, etc. [Pg.256]


See other pages where Field dissociation atomic tunneling is mentioned: [Pg.87]    [Pg.78]    [Pg.79]    [Pg.79]    [Pg.81]    [Pg.82]    [Pg.82]    [Pg.83]    [Pg.85]    [Pg.85]    [Pg.185]    [Pg.113]    [Pg.179]    [Pg.208]    [Pg.40]    [Pg.44]    [Pg.186]   


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