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Ion Implantation and Synthesis of Materials - Studium

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82 7 Displacements <strong>and</strong> Radiation Damage7.4 Primary Knock-on-Atom Damage EnergyA PKA loses energy in both electronic <strong>and</strong> nuclear collisions as it slows down <strong>and</strong>comes to rest in a crystal. Only the latter process creates lattice disorder around theion track <strong>and</strong> is responsible for radiation-damage effects. Therefore, in consideringthe disorder created by a PKA, one must first determine the partition <strong>of</strong> energybetween electronic <strong>and</strong> nuclear processes. A similar procedure was used in determiningthe range distribution <strong>of</strong> implanted atoms in Chap. 6. The differencebetween range <strong>and</strong> disorder calculations is that, in the latter case, the energy partition<strong>of</strong> the displaced atoms must be considered as well. As in the case <strong>of</strong> ion-rangedistributions, the crystal structure can influence the amount <strong>of</strong> energy lost in nuclearcollisions. For example, a well-channeled particle loses more <strong>of</strong> its energy in electronicprocesses, <strong>and</strong> so creates less disorder, than a particle whose initial directiondirection <strong>of</strong> motion is not aligned with any low-order lattice axis or plane. However,for the moment, we will exclude consideration <strong>of</strong> the influence <strong>of</strong> channeling effects.As a theoretical treatment for the distribution <strong>of</strong> energy between electronic <strong>and</strong>nuclear processes for both the primary <strong>and</strong> the secondary knocked-on particles,consider η as the sum total <strong>of</strong> the energy given to electrons, ν as the total energyending up in atomic motion, <strong>and</strong> η + ν = E ≡ the energy <strong>of</strong> the incoming particle.Figure 7.3 shows ν/E, the fraction <strong>of</strong> PKA energy deposited in the solid in theform <strong>of</strong> atomic collision, as a function <strong>of</strong> PKA energy for several monatomicmaterials for the case M 1 = M 2 .1.0Damage Efficiency (ν(E)/E)0.80.60.40.2BeCAlUNbCuAu0.010 1 10 2 10 3 10 4 10 5 10 6PKA Energy (E), eVFig. 7.3. The fraction <strong>of</strong> the PKA energy deposited in atomic collisions (damage efficiency,v(E)/E) as a function <strong>of</strong> PKA energy <strong>and</strong> self-ion type. Here we define the PKA energy as E(after Robinson 1965)

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