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Anomalous photovoltaic effect

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160:, a potential difference can be created between the illuminated and non-illuminated faces of a semiconductor slab. Generally this potential is created through the depth of the slab, whether it is a bulk semiconductor or a polycrystalline film. The difference between these cases is that in the latter, a photovoltage can be created in each one of the microcrystallites. As was mentioned above, in the oblique deposition process inclined crystallites are formed in which one face can absorb light more than the other. This may cause a photovoltage to be generated along the film, as well as through its depth. The transfer of 294: 134:, held at an angle with respect to the direction of the incident vapor. However, the photovoltage was found to be very sensitive to the conditions and procedure at which the samples were prepared. This made it difficult to get reproducible results which is probably the reason why no satisfactory model for it has been accepted thus far. Several models were, however, suggested to account for the extraordinary phenomenon and they are briefly outlined below. 330:, i.e. electrons are moving towards higher fermi level or holes are moving towards lower fermi level. This is unusual: For example, in a normal silicon solar cell, electrons move in the direction of decreasing electron-quasi-fermi level, and holes move in the direction of increasing hole-quasi-fermi-level, consistent with the 305:. The blue arrows indicate radiative transitions, i.e. an electron can absorb a UV photon to go from A to B, or it can emit a UV photon to go from B to A. The purple arrows indicate nonradiative transitions, i.e. an electron can go from B to C by emitting many phonons, or can go from C to B by absorbing many phonons. 353:
one or two unit cells or mean-free-paths (this displacement is sometimes called the "anisotropy distance"). This is required because if an electron is excited into a mobile, delocalized state, and then it scatters a few times, then its direction is now randomized and it will naturally start following
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pairs are generated and cause a compensation of the charge in the surface and within the crystallites. If it is assumed that the optical absorption depth is much less than the space charge region in the crystallites, then, because of their inclined shape more light is absorbed in one side than in the
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at the surface of crystallites is assumed to be hindered by the presence of some unspecified layer with different properties, thus cancellation of consecutive Dember voltages is being prevented. To explain the polarity of the PV which is independent of the illumination direction one must assume that
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When light is shining, an electron in response to the time-varying electric field of light will occasionally move right by absorbing a photon and going from A to B to C. However, it will almost never move in the reverse direction, C to B to A, because the transition from C to B cannot be excited by
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in the films. Among the first attempts to explain the APE were few that treated the film as a single entity, such as considering the variation of sample thickness along its length or a non-uniform distribution of electron traps. However, studies that followed generally supported models that explain
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This also explains why large open-circuit voltages tend to be seen only in crystals that (in the dark) have very low conductivity: Any electrons that can freely move through the crystal (i.e., not requiring photons to move) will follow the drift-diffusion equation, which means that these electrons
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For example, it might be the case that when an electron absorbs a photon, it is disproportionately likely to wind up in a state where it is moving leftward. And perhaps each time a photon excites an electron, the electron moves leftward a bit and then immediately relaxes into ("gets stuck in") an
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quickly relax back to an immobile state, but instead keeps moving around the crystal and scattering randomly, then the electron will eventually "forget" that it was moving left, and it will wind up being pulled rightward by the electric field. Again, the total leftward motion of an electron, per
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layer at the interface between the two structures. A potential barrier is formed due to a combination of the band gap difference and the electric fields produced at the interface. One should remember that this model can be invoked to explain anomalous PV effect only in those materials that can
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A consequence is that the quantum efficiency of a thick device is extremely low. It may require millions of photons to bring a single electron from one electrode to the other. As the thickness increases, the current goes down as much as the voltage goes up.
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Although the voltage is unusually high, the short-circuit current is unusually low. Overall, materials that exhibit the anomalous photovoltaic effect have very low power generation efficiencies, and are never used in practical power-generation systems.
76:, and occurs because of non-centrosymmetry. Specifically, the electron processes—photo-excitation, scattering, and relaxation—occur with different probabilities for electron motion in one direction versus the opposite direction. 125:
silicon systems. Observed photovoltages were found to reach hundreds, and in some cases even thousands of volts. The films in which this effect was observed were generally thin semiconducting films that were deposited by vacuum
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There are several aspects of the bulk photovoltaic effect that distinguish it from other kinds of effects: In the power-generating region of the I-V curve (between open-circuit and short-circuit), electrons are moving in the
259:, and occurs because of non-centrosymmetry. The electron processes like photo-excitation, scattering, and relaxation may occur with different probabilities for electrons moving one direction versus the opposite direction. 312:
Because the electrons undergo a "shift" each time they absorb a photon (on average), this dc photocurrent with amplitude proportional to the square of the applied field is sometimes called a "shift current".
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materials can develop stripes consisting of parallel ferroelectric domains, where each domain acts like a photovoltaic and each domain wall acts like a contact connecting the adjacent
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Shown at right is an example of a simple system that would exhibit the bulk photovoltaic effect. There are two electronic levels per unit cell, separated by a large energy gap, say 3
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the effect as resulting from a series of microelements contributing additively to the net photovoltage. The more popular models used to explain the photovoltage are reviewed below.
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other. Thus a difference in the reduction of the charge is created between the two sides. This way a photovoltage parallel to the surface is developed in each crystallite.
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and insulators. The "anomalous" refers to those cases where the photovoltage (i.e., the open-circuit voltage caused by the light) is larger than the
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In some cases, the current has a different sign depending on the light polarization. This would not occur in an ordinary solar cell like silicon.
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Each time one electron absorbs one photon (in the power-generating region of the I-V curve), the resulting electron displacement is, on average,
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because the quasi-fermi-levels are split. A bulk photovoltaic, by contrast, can generate power without any splitting of quasi-fermi-levels.
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A. M. Glass; D. von der Linde; T. J. Negran (1974). "High‐voltage bulk photovoltaic effect and the photorefractive process in LiNbO3".
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Reuter Herbert, Schmitt Heinz (1995). "Anomalous photovoltaic effect and negative photoconductivity in thin, amorphous GaAs‐Si films".
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Pal, U.; Saha, S.; Chaudhuri, A. K.; Banerjee, H. (1991). "The anomalous photovoltaic effect in polycrystalline zinc telluride films".
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through the microcrystallites, with an orientation such as to give a non-zero total photovoltage. This is equivalent to an array of
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immobile state—until it absorbs another photon and the cycle repeats. In this situation, a leftward electron current is possible
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Levi Aharoni, Hadar; Azulay, Doron; Millo, Oded; Balberg, Isaac (2008). "Anomalous photovoltaic effect in nanocrystalline Si/SiO
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H. Kallmann, B. Kramer, E. Haidenmanakis, W. J. McAleer, H. Barkemeyer, and P. I. Pollak, J. Electrochem. Soc. 108, 247 (1961).
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region in the crystallites, in case that the crystallites are small enough. Under illumination of the inclined crystallites
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It was suggested by Starkiewicz that the anomalous PV is developed due to a distribution gradient of positive and negative
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photons, but instead requires an improbably large thermal fluctuation. Therefore, there is a net rightward photocurrent.
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an electric field pushing electrons in the opposite direction. However, when a photon excites an electron, it does
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the drift-diffusion equation. However, in the bulk photovoltaic effect, the desired net electron motion is
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Ralph von Baltz & Wolfgang Kraut (1981). "Theory of the bulk photovoltaic effect in pure crystals".
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An example of a simple system that would exhibit the bulk photovoltaic effect. See text for description.
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or other methods can predict the extent to which a material will exhibit the bulk photovoltaic effect.
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First, in polycrystalline materials, each microscopic grain can act as a photovoltaic. Then the grains
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S. M. Ryvkin, Photoelectric Effects in Semiconductors, page 296, (Consultants Bureau, New York, 1964).
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W.T.H. Koch; R. Munser; W. Ruppel; P. WĂźrfel (October 1975). "Bulk photovoltaic effect in BaTiO3".
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The interface between crystallites may contain traps for charge carriers. This may lead to a
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S.Y. Yang; J. Seidel; S.J. Byrnes; P. Shafer; C.-H. Yang; M.D. Rossell; et al. (2010).
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J. I. Pankove, Optical Processes in Semiconductors, (Dover Publications, New York, 1975).
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M. D. Uspenskii, N. G. Ivanova, and I. E. Malkis, Sov. Phys.- Semicond. 1, 1059 (1968).
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V.M. Fridkin (2001). "Bulk photovoltaic effect in noncentrosymmetric crystals".
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Johnson H R (1975). "The anomalous photovoltaic effect in cadmium telluride".
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rates at opposite faces of a crystallite, which is a weakness of this model.
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et al. in 1946 on PbS films and was later observed on other semiconducting
546:"Photovoltaic Effects Exhibited in High-resistance Semi-conducting Films" 33: 852:
G. Brincourt and S. Martinuzzi, C. R. Acad. Sci. Paris 266, 1283 (1968).
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This effect was first discovered in the 1960s. It has been observed in
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E. I. Adirovich and L. M. Gol'Dshtein, Sov. Phys. Dokl. 9, 795 (1965).
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Goldstein, B.; Pensak, L. (1959). "High‐Voltage Photovoltaic Effect".
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V. M. Lyubin and G. A. Fedorova, Sov. Phys. Dokl. 135, 1343 (1960).
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can develop a giant photovoltage. This is specifically called the
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can develop a giant photovoltage. This is specifically called the
873:"The photogalvanic effect in media lacking a center of symmetry" 435:"Above-bandgap voltages from ferroelectric photovoltaic devices" 371:
photon absorbed, cannot be much larger than the mean free path.
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Bulk photovoltaic effect in a non-centrosymmetric single crystal
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The bulk photovoltaic effect is believed to play a role in the
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structures, an asymmetric barrier can be formed by a residual
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from the photocurrent and reduce the photovoltaic effect.
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the direction predicted by the drift-diffusion equation.
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When photogenerated electrons and holes have different
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The oblique deposition can lead to several structure
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There are several situations in which APE can arise.
544:Starkiewicz J., Sosnowski L., Simpson O. (1946). 1060: 1058: 539: 537: 493: 491: 489: 487: 8: 989: 987: 911: 909: 592:: CS1 maint: multiple names: authors list ( 194:demonstrate two types of crystal structure. 951: 949: 947: 796: 794: 640: 638: 1014: 569: 177:This model suggests that when a material 425: 68:Third, a perfect single crystal with a 994:S. M. Young & A. M. Rappe (2012). 585: 871:V.I. Belincher; B.I. Sturman (1980). 803:Journal of Physics D: Applied Physics 80:Series-sum of grains in a polycrystal 57:Second, in a similar manner, certain 7: 165:there exists a large difference in 14: 251:A perfect single crystal with a 900:10.1070/PU1980v023n03ABEH004703 334:. Power generation is possible 326:that you would expect from the 281:Theoretical calculations using 1033:10.1103/PhysRevLett.109.116601 220:The surface photovoltage model 173:The structure transition model 89:This effect was discovered by 1: 253:non-centrosymmetric structure 70:non-centrosymmetric structure 18:anomalous photovoltaic effect 978:10.1016/0038-1098(75)90735-8 278:) and many other materials. 1128: 958:Solid State Communications 823:10.1088/0022-3727/8/13/015 709:Journal of Applied Physics 656:Journal of Applied Physics 609:Journal of Applied Physics 223: 201: 149: 283:density functional theory 130:onto a heated insulating 1087:10.1103/PhysRevB.23.5590 332:drift-diffusion equation 328:drift-diffusion equation 257:bulk photovoltaic effect 74:bulk photovoltaic effect 28:which occurs in certain 1003:Physical Review Letters 918:Applied Physics Letters 748:Applied Physics Letters 500:Crystallography Reports 317:Distinguishing features 146:The Photo–Dember effect 462:10.1038/nnano.2009.451 388:photorefractive effect 298: 198:The p-n junction model 442:Nature Nanotechnology 296: 36:of the corresponding 226:surface photovoltage 1079:1981PhRvB..23.5590V 1025:2012PhRvL.109k6601Y 970:1975SSCom..17..847K 930:1974ApPhL..25..233G 892:1980SvPhU..23..199B 815:1975JPhD....8.1530J 760:2008ApPhL..92k2109L 721:1995JAP....77.3209R 668:1991JAP....69.6547P 621:1959JAP....30..155G 562:1946Natur.158...28S 512:2001CryRp..46..654F 454:2010NatNa...5..143Y 409:Photovoltaic effect 152:Photo-Dember effect 26:photovoltaic effect 324:opposite direction 299: 1112:Energy conversion 1073:(10): 5590–5596. 1067:Physical Review B 938:10.1063/1.1655453 809:(13): 1530–1541. 768:10.1063/1.2897294 629:10.1063/1.1735125 520:10.1134/1.1387133 119:amorphous silicon 24:) is a type of a 1119: 1091: 1090: 1062: 1053: 1052: 1018: 1000: 991: 982: 981: 953: 942: 941: 913: 904: 903: 877: 868: 862: 859: 853: 850: 844: 841: 835: 834: 798: 789: 786: 780: 779: 739: 733: 732: 729:10.1063/1.358674 715:(7): 3209–3218. 704: 698: 695: 689: 686: 680: 679: 676:10.1063/1.348865 662:(9): 6547–6555. 651: 645: 642: 633: 632: 604: 598: 597: 591: 583: 573: 571:10.1038/158028a0 541: 532: 531: 495: 482: 481: 439: 430: 414:Virtual particle 234:and an opposite 117:, as well as on 97:films including 1127: 1126: 1122: 1121: 1120: 1118: 1117: 1116: 1097: 1096: 1095: 1094: 1064: 1063: 1056: 998: 993: 992: 985: 955: 954: 945: 915: 914: 907: 875: 870: 869: 865: 860: 856: 851: 847: 842: 838: 800: 799: 792: 787: 783: 745: 741: 740: 736: 706: 705: 701: 696: 692: 687: 683: 653: 652: 648: 643: 636: 606: 605: 601: 584: 543: 542: 535: 497: 496: 485: 437: 432: 431: 427: 422: 400: 392:lithium niobate 384: 319: 291: 277: 272:barium titanate 269: 264:lithium niobate 249: 228: 222: 206: 200: 175: 154: 148: 123:nanocrystalline 95:polycrystalline 87: 82: 12: 11: 5: 1125: 1123: 1115: 1114: 1109: 1107:Semiconductors 1099: 1098: 1093: 1092: 1054: 1009:(11): 116601. 983: 964:(7): 847–850. 943: 905: 880:Sov. 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Index

photovoltaic effect
semiconductors
band gap
semiconductor
add in series
ferroelectric
photovoltaics
non-centrosymmetric structure
Starkiewicz
polycrystalline
CdTe
Silicon
Germanium
ZnTe
InP
amorphous silicon
nanocrystalline
evaporation
substrate
asymmetries
Photo-Dember effect
mobilities
carriers
recombination
crystallizes
cubic
hexagonal
dipole
p-n junction
impurity ions

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