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Ion Implantation and Synthesis of Materials - Studium

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74 6 <strong>Ion</strong> Range <strong>and</strong> Range Distributionthat cause defections in the arsenic’s flight path. Figure 6.8 shows the ion distributionobtained from the statistics <strong>of</strong> 20 × 10 3 ion histories. Note that the MonteCarlo calculation gives a projected range <strong>of</strong> 398 Å <strong>and</strong> a longitudinal range straggling<strong>of</strong> 139 Å in good agreement with the analytical results presented inFig. 6.5. Note that the y-axis is in units <strong>of</strong> atoms cm −3 ions −1 cm −2 , which is atomicdensity normalized by dose. For example, the number <strong>of</strong> As ions in the peak <strong>of</strong> thedistribution is roughly 28 × 10 4 atoms cm −3 ions −1 cm −2 which, for a dose <strong>of</strong>1 × 10 14 As ions cm −2 , converts to(28 × 10 4 ) × (1 × 10 14 ) = 2.8 × 10 19 As cm −3 .Using (6.8) <strong>and</strong> N Si = 5 × 10 22 atoms cm −3 , the peak concentration <strong>of</strong> As in Si for adose <strong>of</strong> 1 × 10 14 As ions cm −2 is 0.06 atomic%.50 keV As in Si2824<strong>Ion</strong> RangeStraggle= 398 A= 139 A3 2(Atoms/cm ) ⁄ (<strong>Ion</strong>s/cm )52016128400100 200 300 400 500 600 700 800Target Depth (Angstroms)Fig. 6.8. The ion implantation distribution for 50 keV As implanted into Si calculated withthe SRIM Monte Carlo simulation. Units <strong>of</strong> the y-axis are As atomic density normalized byAs ion doseReferencesBiersack, J.P.: Calculation <strong>of</strong> projected ranges in analytical solutions <strong>and</strong> a simple generalalgorithm. Nucl. Instrum. Meth. 182/183, 199 (1981)Eckstein, W.: Computer Simulation <strong>of</strong> <strong>Ion</strong>–Solid Interactions. Springer, Berlin HeidelbergNew York (1991)

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