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Particles energy transfer

From the development of a comprehensive model of the factors leading to instabilities in molecular discharges, Haas [87] has found that these systems are prone to several modes of instability. Of these modes, the conditions leading to the development of ionization and neutral particle energy transfer modes of instabilities have been found to be most easily satisfied under laser conditions. Ionization instabilities are produced when conditions enhance the temporal amplification of an imbalance between electron production and loss processes. The characteristic growth time for this type of instability that has been found to be independent of pressure and power density is in the 10-8-10 4 sec range [53, 78, 87], In contrast, neutral particle energy transfer instability modes that occur due to amplification of disturbances in translational... [Pg.457]

One of the most usefiil applications of the mean free path concept occurs in the theory of transport processes in systems where there exist gradients of average but local density, local temperature, and/or local velocity. The existence of such gradients causes a transfer of particles, energy or momentum, respectively, from one region of the system to another. [Pg.671]

In collisions where =M2 at 0 = 180° tlie incident particle is at rest after the collision, with all the energy transferred to the target atom. For 2.0 MeV helium ions colliding with silicon the recoil energy 2 is 0.88 MeV and from palladium is 0.28 MeV. [Pg.1831]

For example, the measured pressure exerted by an enclosed gas can be thought of as a time-averaged manifestation of the individual molecules random motions. When one considers an individual molecule, however, statistical thermodynamics would propose its random motion or pressure could be quite different from that measured by even the most sensitive gauge which acts to average a distribution of individual molecule pressures. The particulate nature of matter is fundamental to statistical thermodynamics as opposed to classical thermodynamics, which assumes matter is continuous. Further, these elementary particles and their complex substmctures exhibit wave properties even though intra- and interparticle energy transfers are quantized, ie, not continuous. Statistical thermodynamics holds that the impression of continuity of properties, and even the soHdity of matter is an effect of scale. [Pg.248]

Convection occurs in a moving fluid, generally from the fluid to a solid surface or vice versa. Although heat transfer between single particles is by conduction, it is the energy transfer with the matter that governs the heat transfer. The basic laws of heat and mass transfer have to be considered in order to describe convection mathematically. [Pg.104]

The basic principle is simple. A solid particle is struck and the energy transferred causes the particle to fragment creating a size distribution of smaller particles (Figure 5.9). [Pg.137]

The product of the collision energy E(L) and collision frequency f L) is integrated over all crystals in the distribution to obtain the total rate of energy transfer. Different approaches have been used to estimate E(L) and f L), both for particle impacts and turbulent fluid induced attrition. [Pg.149]

This is our principal result for the rate of desorption from an adsorbate that remains in quasi-equihbrium throughout desorption. Noteworthy is the clear separation into a dynamic factor, the sticking coefficient S 6, T), and a thermodynamic factor involving single-particle partition functions and the chemical potential of the adsorbate. The sticking coefficient is a measure of the efficiency of energy transfer in adsorption. Since energy supply from the... [Pg.442]

The sticking coefficient at zero coverage, Sq T), contains the dynamic information about the energy transfer from the adsorbing particle to the sohd which gives rise to its temperature dependence, for instance, an exponential Boltzmann factor for activated adsorption. [Pg.465]

Fig. 4.1.17 Graphic illustration of Forster-type resonance energy transfer from aequorin to Aequorea GFP. In the vessel at left, a solution contains the molecules of aequorin and GFP randomly distributed in a low ionic strength buffer. The vessel at right contains a solution identical with the left, except that it contains some particles of DEAE cellulose. In the solution at right, the molecules of aequorin and GFP are coadsorbed on the surface of DEAE particles. Upon an addition of Ca2+, the solution at left emits blue light from aequorin (Xmax 465 nm), and the solution at right emits green light from GFP (Xmax 509 nm). Fig. 4.1.17 Graphic illustration of Forster-type resonance energy transfer from aequorin to Aequorea GFP. In the vessel at left, a solution contains the molecules of aequorin and GFP randomly distributed in a low ionic strength buffer. The vessel at right contains a solution identical with the left, except that it contains some particles of DEAE cellulose. In the solution at right, the molecules of aequorin and GFP are coadsorbed on the surface of DEAE particles. Upon an addition of Ca2+, the solution at left emits blue light from aequorin (Xmax 465 nm), and the solution at right emits green light from GFP (Xmax 509 nm).
In horizontal flow, the flow pattern will inevitably be more complex because the gravitational force will act perpendicular to the pipe axis, the direction of flow, and will cause the denser component to flow preferentially nearer the bottom of the pipe. Energy transfer between the phases will again occur as a result of the difference in velocity, but the net force will be horizontal and the suspension mechanism of the particles, or the dispersion of the fluid will be a more complex process. In this case, the flow will not be symmetrical about the pipe axis. [Pg.182]

The method of exchange-luminescence [46, 47] is based on the phenomenon of energy transfer from the metastable levels of EEPs to the resonance levels of atoms and molecules of de-exciter. The EEP concentration in this case is evaluated by the intensity of de-exciter luminescence. This technique features sensitivity up to-10 particle/cm, but its application is limited by flow system having a high flow velocity, with which the counterdiffusion phenomenon may be neglected. Moreover, this technique permits EEP concentration to be estimated only at a fixed point of the setup, a factor that interferes much with the survey of heterogeneous processes associated with taking measurements of EEP spatial distribution. [Pg.294]

As for the energy transfer to the subsurface layers of zinc oxide from the singlet oxygen molecules, the transfer should lead to an intn ease in the electrical conductivity of semiconductor either due to ejection of electrons into the conduction band h-om shallow traps [67], or due to the injection of electrons into zinc oxide by excited particles [68]. Effects of this kind were observed in the interaction between a ZnO surface and excited pairs of benzophenone [70], and also in adsorption of singlet oxygen on the surface of ZnO monocrystal in electrolyte [69]. [Pg.298]

Linear Energy Transfer (LET)—A measure of the energy that a charged particle transfers to a material per unit path length. [Pg.279]

Low-LET—Energy transfer characteristic of light charged particles such as electrons produced by x and gamma rays where the distance between ionizing events is large on the scale of a cellular nucleus. [Pg.279]


See other pages where Particles energy transfer is mentioned: [Pg.439]    [Pg.56]    [Pg.439]    [Pg.56]    [Pg.672]    [Pg.2456]    [Pg.2796]    [Pg.62]    [Pg.36]    [Pg.429]    [Pg.545]    [Pg.517]    [Pg.517]    [Pg.517]    [Pg.12]    [Pg.479]    [Pg.550]    [Pg.413]    [Pg.466]    [Pg.194]    [Pg.198]    [Pg.132]    [Pg.149]    [Pg.21]    [Pg.199]    [Pg.66]    [Pg.67]    [Pg.125]    [Pg.857]    [Pg.341]    [Pg.88]    [Pg.1599]    [Pg.43]    [Pg.59]    [Pg.325]    [Pg.65]    [Pg.281]   
See also in sourсe #XX -- [ Pg.180 ]




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Charged particles linear energy transfer

Linear energy transfer particle

Particle energy

Particle transfer

Potential energy surface heavy particle transfer

Principal Considerations Related to Energy Transfer from Charged Particles

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