Modeling Vacancy-Interstitial Clusters and Their Effect on Carrier Transport in Silicon E. Žąsinas, J. Vaitkus, E. Gaubas, Vilnius University Institute.

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Presentation transcript:

Modeling Vacancy-Interstitial Clusters and Their Effect on Carrier Transport in Silicon E. Žąsinas, J. Vaitkus, E. Gaubas, Vilnius University Institute of Applied Research

Cluster of intersititial and vacancy defects is modeled as a region of randomly displaced atoms from their crystaline positions. DOS Example of defect cluster: Number of atoms displaced – 17 Size of cluster ~2 nm Energy (eV) Density of electron states (DOS) in crystal with defect clusters (black) compared with the one in perfect crystal (red). Vertical lines indicate the highest energy level occupied states. DOS is calculated for 25 different randomly generated defect clusters. All defect clusters have states with energy levels in band gap ! Density functional calculations were performed on C165H100 cluster with ORCA program (F. Neese, MPI) using BP86 exchange correlation potential and and SVP basis function

Structure relaxation (DFT simulation). Selected example of defect cluster structure which relaxes to extended defect. Simultaneously are shown development of structure, its total energy and DOS Structure relaxation (DFT simulation). Energy (eV) Density of states evolution Total energy convergence

Trapped electron charge distribution (yellow) within the acceptor type cluster defect.

Selected example of defect cluster structure which relaxes to perfect crystal (Annealing) E. Holmström et al, Phys. Rev. B 82, 104111 (2010) This part of investigation was funded by EU structural assistance for Lithuania project “ Radiation nanoclusters in Si and GaN” (VP1-3.1-ŠMM-07-K-03-010)

Study of nano size defect clusters effect on macroscopic features of material. High energy particles bombardment creates damaged regions with trap levels: 1) Damaged region is treated as a spheric inclusion of different material with its own properties such as gap, effective mass, mobility, midgap states, etc. 2) According to literature, cluster dimensions ~20-100 nm, Concentration of traps within a cluster ~1018 – 1020 cm-3 Gossick model: sphere shape cluster of acceptor type traps. Size of cluster 50 nm, acceptor energy levels Ec-0.55eV, concentration 1019 cm-3. Charge collected by traps creates potential, which is screened by conduction electrons. Doping Nd = 1012 cm-3, screening radius 0.4 um.

and sample with homogeneously distributed point defects Voltamperic characteristics of clean Si sample, sample with defect clusters and sample with homogeneously distributed point defects Electrostatic potential distribution within a sample with cluster defects with 0 Volts potential difference at left and right contacts (Synopsys INC. TCAD simulation). Sample with clusterized traps (red curve ) at high voltages reproduces I-V trend of pure crystal (black curve). All clusters at high voltages are screened and the sample acts as pure n-type semiconductor. Below some critical external voltage screening remains too wide and cluster barriers too high for electrons to overcome resulting to decreased electron mobility. If the same number of all traps were distributed homogeneously, with concentration: (Number of clusters)* 1019 cm-3 * pi* (50nm)2 /(1um)2 ~ 1015 cm-3 >> Nd = 1012 cm-3 then the sample would be of the p-type (blue line) with smaller conductivity than clean sample (black line).

Total current components – electron and hole currents – compared in clean n-type silicon, silicon with point defects, and silicon with cluster defects Homogeneously distributed point defects compensate donor doping and changes it into p-type silicon. TRAP OCCUPANCY = 1 P- type silicon Same amount of point defects collected into clusters do not change the type of doping. The charge of trapped electrons forms electrostatic barrier around the cluster preventing further electron full trapping within the cluster. TRAP OCCUPANCY ~0.3 – 0.8 ! Thus formed random electrostatic barriers significantly reduce charge carriers mobility.

This part of investigation was funded by Screening of cluster collected charge electric by external applied voltage field Conduction band energy cuts along x-axis at 0 V and 4 V Conduction band energy map evolution with increasing applied voltage along x-coordinate from 0 V to 10 V. This part of investigation was funded by Lithuanian Science Academy grant for CERN and Vilnius University collaboration (CERN-VU_02)

Fast Response detector based on GaN Schottky diode J. Vyšniauskas, E. Gaubas, E. Žąsinas Shallow traps rapidly detrap and carrier drift is negligible. With increasing level depth detrapping slows and return to normal state takes time.

Capacitancy change of diode by increasing its width effects on response behaviour Optically excited area far from Shottky barrier Optically excitted area within the Shottky barrier region This part of investigation was funded by EU structural assistance for Lithuania project “ Radiation nanoclusters in Si and GaN” (VP1-3.1-ŠMM-07-K-03-010)

Thank You for Your Attention, Vilnius University team.