1 / 38

Junction Structure and Dark Current

Junction Structure and Dark Current.

brooke
Download Presentation

Junction Structure and Dark Current

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Junction Structure and Dark Current The junction potential at the p-n junction has an important effect on the semiconductor energy levels. Consider first the separated p-type and n-type phases first. They have the same conduction and valence band edge energies, separated by the same and gap, but different Fermi levels and therefore different work functions, φp and φn. Fermi level - When the two doped materials are pushed together and equilibrated, the Fermi level must be the same throughout the device causing the band edge energies, the semiconductor energy levels) to bend across the junction in response to the local electric field. The equilibrium band-bending energy is qVbo is related to the difference in the work functions of the separate, uncharged materials qVbo = φp - φn

  2. P-N Junction • A p-n junction is formed within a single crystal • Part of it is n-type and part is p-type • To understand the p-n junction, we can consider separate p and n regions • Due to diffusion (or difference in Fermi levels), electrons move to the p region and holes to the n region • Positive charge (ionized donor atoms) in the n region and negative charge in the p region • An internal electric field is created pointing from n to p regions n-type p-type After contact

  3. As the Fermi level in a doped semiconductor normally is in the gap, but near the majority-carrier band edge, qVbo is normally slightly smaller than the bandgap energy. There is a junction potential that exists at the interface across the n-p Si solar cell in the dark. At equilibrium, no net current flows in the cell, but small movements back and forth of electrons and holes in the valence band occur. These are called the generation, ih,gen and ie,gen thermal generation currents from the minority carriers (e- on the p side and holes on the n-side. Also the recombination currents, ioh,rec and ioe, rec, present from the majority carriers) are present, both generated in the device at a miniscule rates under thermal conditions.

  4. Those minority carriers that reach the junction without first recombining are swept across it in opposite directions by the strong electric field. On the other hand, the majority carriers must flow up the band bending barrier (energetically unfavorable), but entropically favorable because the carriers move from a region of high to low concentration. At equilibrium, the generation and recombination currents in each band exactly balance each other, and the sum of the hole and electron thermal generation currents is called the saturation current density, io of the junction. io = ih,gen + ie,gen = ioh,rec + ioe,rec

  5. When a forward bias voltage, Vj >0, is applied across the junction of the dark cell, the barrier height is reduced to qVb = q(Vbo-Vj). The generation currents are not affected, but the recombination currents are. The net current across the junction, which is the difference between the recombination current and the generation current is call the dark current or junction current ij. ij(Vj) = ih,rec(Vj) + ie,rec(Vj) – ih,gen – ie,gen = ih,rec(Vj) + ie,rec(Vj) – ioh,rec – ioe,rec When a reverse bias, Vj<0, is applied, the barrier height is increased to qVb = q(Vbo+│Vj│), as shown. the generation currents are still unaffected, but the recombination currents are now suppressed. Only a very small bias-independent saturation current passes: ij (Vj<0) = -io

  6. The dependence of the recombination currents ih,rec(Vj) and ie,rec(Vj) on Vj, is determined by the recombination mechanism of the carriers injected into the junction. In most cells, the dark current-voltage characteristic conforms to the empirical diode eqn. ij(Vj) = io[exp(qVj/(bkT)) – 1] b is the diode ideality factor. For an ideal junction, in which no injected carriers recombine in the junction, b­=1. For an ideal junction, in which some carriers do recombine in the junction, 1<b<2. For thin-film cells a better eqn. to use is ij(Vj) = io1[exp(qVj/(kT)) – 1] + io2[exp(qVj/(2kT)) – 1] The 1st term corresponds to carriers that move across the junction without recombining, and the second to the carriers that recombine in mid-gap.

  7. Independent of the exact form of the diode eqn., all PV cells behave as rectifiers in the dark, showing highly nonlinear current-voltage character. Junctions must show rectifying properties in the dark, if they are to show photovoltaic properties in the light. When a PV cell is illuminated, a photocurrent and photovoltage are generated. Fig 1.9 Absorption of photons of energy greater than the bandgap energy of the semiconductor creates excess minority carriers throughout the illuminated region of the cell. The light at the interior of the cell falls off exponentially with distance into the cell. Once the minority carriers are generated by the photons, (same song and dance), they diffuse from the quasi neutral region (QNR) toward the junction where they are swept across the junction by the junction potential. The sum of the two currents, electrons and holes, is the photocurrent, iph = ih,ph + ie,ph

  8. The photocurrent is directly proportional to the absorbed photon flux, but independent of the junction potential Under open circuit, no current is drawn from the cell and the photocurrent must be balanced by the recombination current, so the junction self-biases in the forward direction by the open-circuit voltage Voc. At this voltage, the recombination current exactly opposes the photocurrent such that iph – ij(Voc) = 0 Fig 1.9 Under short circuit conditions, the illuminated cell will deliver maximum output current, but at zero output voltage. If the internal resistance effects are negligible, the junction bias, Vj is also zero, so the band bending is the same as in the dark junction at equilibrium. Here the short circuit current is given by: isc = │iph│ - io

  9. Under normal circuit conditions, the band bending and junction current are intermediate between the open-circuit and short circuit ideals, the cell delivers current i at output voltage V = Vj and the current is given by: i = iph – ij(Vj) If the photocurrent is bias-independent, the current-voltage character of the dark and illuminated cell will look similar, but the latter will be shifted down with respect to the former by the constant amount iph. This is called Superposition. Fig 1.10 p 21 Clean Electricity The superposition is an ideal case. It is not to be expected where the photocurrent is bias dependent, which can happen for a number of reasons. In the amorphous silicon cell, the field in the junction region is weak and the extent of the recombination in it is bias dependent. Also cells operating a high injection mode, where the concentration of photogenerated minority carriers becomes comparable with that of the majority carriers, don’t show superposition since the majority carrier concentrations and fluxes are not the same in the light and dark. Also cells that have a significant internal series resistance or shunt conductance also depart from superposition.

  10. Current Voltage Characteristics (i-V) The i-V characteristic of the illuminated cell can be found by substituting the diode eqn. into the normal circuit condition eqn. i = iph – ijVj) = iph – io[exp(qV/(bkT))-1]. The output power is a product of i and V, iV, which is the area of the rectangle of sides i and V inscribed in the i-V curve. The power should be zero for both the open circuit and short circuit conditions. The fill factor, defined previously is a measure of the squareness of the i-V curve. nfill = imp Vmp / (isc Voc) In efficient cells, the fill factor is around 0.7 to 0.8. In poor cells it can be 0.5 or lower.

  11. The Voc can be found from the above eqn. by setting i=0 and V=Voc. The Voc is given by: Voc = bkT/q ln (1+ iph/io) ~ bkT/q ln(iph/io) For good performance iph and Voc must be as large as possible. What can be expected? The max value of iph would be obtained if all the photogenerated electron-hole pairs were collected as photocurrent, and iph can achieve 80-90% of this limit if light absorption and minority carrier collection are both highly efficient. The limiting value of Voc is the built in voltage, Vbo. This corresponds to a complete flattening of the bands across the junction. This could only happen under extremely intense illumination. At AM1 conditions, the values of Voc are usually not much greater than 0.7 Vbo. Thus Vbo should be as large as possible, essentially limited by the band gap of the material, or more succinctly, the work function difference between the two sides of the junction should be as large as possible.

  12. Note that Voc increases as the saturation current, io, decreases. The io has no minimum value. In thin cells with well passivated surfaces, io can be driven down toward zero, and Voc toward its upper limit of Vbo. In thicker cells where volume recombination occurs, the lower limit on io is determined by the rate of radiative recombination of minority carriers, but usually non-radiative recombination also occurs and this raises io by several orders of magnitude. The band bending diagrams shown so far are for the simplest and most common type of photovoltaic junction. This is a p-n homojunction. There are others such as a p-i-n homojunction, p-n heterojunction formed between semiconductors with different band gaps, a metal semiconductor junction formed between a metal and an n-type semiconductor etc. Fig 1.11

  13. Polycrystalline Silicon Polycrystalline and amorphous silicon cells have advantages over single-crystal Si cells. There are cost reductions: Inexpensive refining processes Less Si for each device Less costly and less energy- and time-consuming wafer or layer deposition steps Problems making these types of cells include: Lower efficiencies Device performance degradations Lack of in-depth knowledge of materials and devices What is polycrystalline Si? Material made up of many grains of single-crystal silicon Larger more perfect grains give better performance, the electrical Behavior more nearly resembles cell made from single-crystal Si.

  14. When light-generated charge carriers encounter grain boundaries, problems result. With larger grains means fewer grain boundaries so better cell performance. Charge carries tend to flow from top to bottom, a cell whose grains are wide vertical columns is a better cell. (Fig p 69 SERI) Polycrystalline solar cells have been fabricated with efficiencies over 10% and have significant long-term reliability, with decrease raw material

  15. Czochralski wafers are often 300mm thick and an equal or greater amount Of Si than is contained in the active cell is lost when Si ingots are sawn into Wafers. In Polycrystalline fabrication, ribbon growth techniques of flat rectangular Polycrystalline, 150mm cell wafers result in a factor of 2x300/150 (a factor of 4) in savings of material.

  16. Grain Boundaries Grain boundaries hinder the flow of charge carriers either by adversely affecting Their movement or by capturing them. If light-generated charge carriers encounter a grain boundary before separation by the junction potential, then recombination of electrons and holes can result. If they are held back from free movement on their way to the electrical contacts then it is a resistance issue. Impurities may build up at grain boundaries as well sometimes short circuiting the cell. Grain boundaries can also provide a pathway for light generated carriers that have been separated by the junction to move back across it, decreasing the voltage. Grain boundaries can contain numerous recombination centers, which are dangling bonds from either broken or distorted quality of the Si lattice or impurities. Dangling bonds have the same charge as the majority carrier: in n-type Si they are negatively charged and in p-type, positively. But an electron in a dangling bond is less stable than one on normal Si site. So, such captured electrons naturally fall into a more- stable, lower energy site recombining with holes.

  17. Fabrication Must be produced in relatively uncontaminated way with wide (cm-sized) columnar grains spanning the cell from back to front. Formed in directional solidification process. If not cooled in this way, from one direction but from all sides, then randomly oriented and oddly-shaped boundaries would result. Grains can have atom-to-atom structural defects called dislocations which behave as grain boundaries on a smaller scale. Another problem is SiC inclusions that result from heating up carbon impurities during fabrication. Casting A vat of molten Si is allowed to solidify, and impurity segregation is good because contaminants tend to remain n the liquid during solidification and are not incorporated into the crystal. Grains can be large. Some dislocations and SiC inclusions result. Also, cast Si must be sawed, resulting in a 50% material loss.

  18. Ribbon Growth A pair of elongated silicon crystallites, dendrites are extended into the Si melt. Then as the dendrites are raised a web forms between them, making an almost perfect nearly single crystal Si ribbon. In a seeded version a seed crystal is oriented to cause vertical grain boundaries of highly controlled on nondestructive character to propagate down ward from the seed into the web. This can result in large grains about 1cm wide and cells with up to 13% efficiency. Silicon on Ceramic SOC Dip coating involves slowly withdrawing a piece of carbon-coated ceramic from a pool of molten silicon resulting in the deposition of a polycrystalline layer of Si. The ceramic form must be designed into the cell as the Si cannot be removed from it. Silicon on Inexpensive Substrates Silicon vapor deposition on cheap, abundant, easily handled materials such as steel or glass. However impurities from the substrate (or from process equipment likely enter the Si. The best efficiencies are about 3.6%.

  19. Amorphous Silicon The structure in amorphous Si is very disordered. Until recently (1974) amorphous Si was thought to be totally inappropriate. However, by controlling the conditions under which it is made and by modifying its composition, it can be used in solar cells In fact even though it is not well understood, it is a leading possibility for future solar cell production. In amorphous Si the tetrahedral units do not line up with each other. They are randomly rotated with respect to each other. The tetrahedral relationship of neighboring atoms is almost preserved, but the long range order is not. The small random rotation destroys this making the amorphous Si dense with chains or clusters of linked tetrahedral groups ending in broken uncompleted dangling bonds. Amorphous Si absorbs light more strongly for a given thickness than crystalline Si.

  20. A main barrier to amorphous Si being an excellent photovoltaic material is the presence of the dangling bonds. They can result from disorder of the Si atoms or from non-silicon impurity atoms which impede the motion of the charge carriers. However, if the amorphous Si is deposited so that it contains hydrogen in 5-10% concentration), the dangling bonds are removed and the efficiency is raised. When an electron is promoted to a conduction band in crystalline Si, it can travel great distances, but in amorphous Si, there are localized states that result at the lowest energies in the conduction band that restrict the motion of the electrons that occupy them. Light is so restricted that in amorphous Si, the carriers do not move far from the point of generation. This means that it is likely that the light generated electrons and holes recombine rather than remaining mobile and contributing to conductivity.

  21. Amorphous Si Solar Cell Since the electrons and holes cannot move far, the conventional pn-junction solar cell design does not work. Doping amorphous Si p-type or n-type causes further structural distortion and reduces the already poor minority charge carrier mobility. Although a junction filed would exist, photogenerated carriers would simply recombine before they can be accelerated and separated by the field Its bandgap energy is 1.65eV, which is greater than the bandgap of crystalline Si. A cell’s output voltage is directly related to the size of its bandgap, so cells made of amorphous silicon have higher output voltages. This compensates for the fact that lower energy photons are not absorbed by amorphous Si. Amorphous silicon absorbs light about 40 times more strongly than crystalline Si. So to absorb the same amount of light, one-fortieth of the thickness is required. This strong absorption is the key to amorphous Si. Since carriers in amorphous Si have low mobility and recombine rapidly, the only way they can be collected during illumination is for the time needed for their collection to be short. This requires a very thin cell.

  22. Workable hydrogenated amorphous silicon cells are designed to have an ultrathin 0.008 micrometers highly doped p-doped top top layer, a thicker (0.5-1 micrometer) undoped (intrinsic) middle layer, and a very thin (0.02 micrometer) bottom n-doped layer. The top layer is so thin and relatively transparent that most incident sunlight passes right through it and then generates electron-hole pairs in the undoped amorphous silocon. The top p-type and bottom n-type induce an electric field across the entire intrinsic region similarly to the induced junction potential in a regular crystalline pn device. A conventional crystalline silicon pn device has a thickness of about 100 micrometers. However, the extent of the junction field is about 1 micron thick, which is about the same as the electric field which is induced across the entire intrinsic region in the amorphous Si solar cells. Figure 7-2 This design compensates for the very low charge mobility in the tip and bottom doped layers as the light induced charge carriers are not induced within them. The p-i-n design also makes it possible for the light-generated charge carriers to be separated in the field of the sandwiched intrinsic layer.

  23. Even after dangling bonds and impurities have been reduced by hydrogenation, intrinsic amorphous silicon still has a very low intrinsic charge mobility. Photogenerated charge carriers lose their momentum so quickly and stay so near their origination point that they would likely return to their bound states. But the electric field induced across the intrinsic region gives the electrons and holes just enough extra motion to keep them going and out of trapping defects, keeping them as free charge carriers. The electric field acts in opposite directions on the free electrons and holes, separating them, sending the electrons toward the n-doped bottom layer and the holes toward the p-doped top layer. Even though the free carrier mobility is still low, the intrinsic layer is so thin and the field with it is so strong that charges can be successfully separated and a photocurrent produced. Efficiencies of 6%, voltages of 0.8 V (higher than crystalline silicon’s) and currents greater than 10 mA/cm2. have been attained with the simplest kinds of p-i-n devices. Efficiencies for more complex structures have attained 10% and higher ones are expected.

  24. Fabrication Techniques Making solar cells from amorphous silicon needs to be closely controlled, but it is a thin film material, and little of it is needed, so even complex processing can produce a cheap solar cell. In most processes, a suitable gaseous form of silicon-hydrogen alloy is decomposed and deposited as a thin film of amorphous Si onto a clean substrate. H2 is included in the deposition gas so the film is deposited as a Si:H alloy material. This would have fewer structural imperfections. The addition of a p-dopant like boron or an n-dopant like phosphorus can easily be done in the same process with the addition of diborane or phosphine gas. The substrate on which the Si is deposited must be kept between 200 and 350C. If the temp is hotter then the film becomes microcrystalline with many tiny, randomly oriented crystal grains. At temperatures cooler than 200, the hydrogen and silicon do not form a simple structure free of electronic defects. Also at temps above 350, hydrogen is driven from the material, rejuvenating the dangling bonds.

  25. There are many methods for depositing thin films of amorphous Si. Three are: a) Glow discharge b) Sputtering c) Chemical Vapor Deposition Glow Discharge This technique has been used to make the most efficient amorphous silicon cells. There are two major types of glow discharge: direct current and alternating current (rf discharge). Direct current glow discharge silicon cells are less efficient than those made by AC, radiofrequency glow discharge methods. In rf discharge a stream of silane and hydrogen gas is passed between a pair of electrodes with power alternating at 13.56 MHz. This rf induces an oscillation of energetic electrons between the electrodes, and the electrons collide with the silane, breaking it apart into molecular fragments which deposit on a substrate placed on top of one of the electrodes at a rate of about 10-50nm/min. this produces a thin film of hydrogenated amorphous Si. Doping can be done by adding diborane or phosphine gas. This process does not use much energy and is potentially able to produce large-area cells Figure 7-3

  26. 3 SiCl4 + Si + 2 H2 → 4 HSiCl3 • 4 HSiCl3 → 3 SiCl4 + SiH4 • SiH4 → Si + 2 H2

  27. Sputtering This is a process where a focused stream of energetic particles such as argon ions hits a silicon target, driving off silicon atoms. The Si atoms are ejected from the target in a beam that reaches an appropriate substrate. Hydrogen or dopant gases can be passed over the substrate to react with the gaseous silicon, forming hydrogenated/doped amorphous Si. Hydrogenation can also be done by adding H2 to the argon sputtering gas striking the target. Fig. 7.4 Chemical Vapor Deposition (CVD) In CVD gases such as disilane thermally decompose to form a solid on an appropriate substrate. Both polycrystalline and amorphous Si can be deposited this way. The gas reactions are potentially highly controllable. As yet, polySi or amorphous silicon cells made via CVD have lower efficiency than those made by rf discharge. Fig. 7.5

  28. n-i-p cell It is also possible to reverse the order of the layers in an amorphous Si cell.. The n-doped layer can be placed on top, and the p-type layer on the bottom. Much work has been done on this. Undoped amorphous Si is slightly n-ype in its electrical behavior. This is disadvantageous in terms of the n-i-p design, as there is a less abrupt interface at the front of the cell. This lowers the junction’s voltage because more holes leak backward into the n layer, where they recombine with electrons. To compensate, the intrinsic layer is often lightly p-doped to make the i layer more nearly intrinsic or even slightly p-type. An advantage of the n-i-p design is that an n-doped amorphous silicon layer absorbs less light than a p-doped layer. This is because n-type amorphous Si has a slightly wider bandgap and is thus transparent to a greater proportion of the spectrum. As a result, more light reaches the intrinsic region in the n-i-p design.

  29. Stacked Cell There are two types of amorphous Si and Si alloy stacked cels: a) multilayered cells made of the same material b) multilayered cells made with different materials This is one of the most important recent advances in amorphous Si research. In a simple stacked cells made of the same material, the cells act like batteries joined in series: the individual voltages add. So if each has a 0.5V output, then the combined output would be 1.0V, and without much change in the total power. So the current must be about half that of single cell since the voltage is twice. For effective stacked cell design, light must be absorbed and collected equally in both the top and bottom cells for equal current to be generated by each. The top cell must be thin enough to let half the light pass right through it, while the bottom must be thick enough to absorb the passed light.

  30. The advantages of stacking two similar amorphous Si cells on top of each other are: a) The cell voltages add, and higher voltage is often of practical use in actual devices. b) Carrier collection within each layer is facilitated because the layers are thinner than ina normal cell (to absorb only half the light) so there are fewer electron-hole pairs lost by recombination. The stacked cell design works only for thin film solar cells. Since the depositions needed to make thin films don’t use much energy. Two ways to exploit the stacked cell geometry are being pursued: a) Developing multilayered amorphous Si cells. b) Developing multilayered combinations of amorphous Si with other thin films. Up to five layers of similar amorphous Si cells have been joined into stacked cells. Layer thickness is controlled such that light is absorbed and collected in each cell equally. Lower current results, but the power loss is less and also thin conductive oxides, rather than metal grids, can be used.

  31. The most sophisticated and promising stacked cell design is a layered combination of several different thin film materials. If the top cell has a band gap fo 1.65 eV and the lower cell has an absorbance of 1.4 eV then light with energy above 1.65 eV is absorbed in the top cell, light between 1.4 and 1.65eV would pass right through the top cell and would be absorbed in the lower bandgap cell. By using a part of the sun’s spectrum that would otherwise be lost.kllklkl

  32. Cadmium Telluride Solar Cells Until recently, silicon was used for almost all photovoltaic applications, with good success but at relatively high cost. Only two additional semiconductors have shown real promise for replacing silicon as the primary material for photovoltaic power generation: CdTe and Cu(InGa)S2. Other materials including Se, Cu2S, Cu2O, InP, CdSe, and Zn3P2 have been investigated, but due to disappointing results or high cost they have fallen by the wayside. Also GaAs is being developed for special applications where very high efficiency is required. CdTe is thought to be an optimum material for use in solar cells. It is produced as a thin film, as it has a high absorption coefficient. Its action is similar to our discussion of crystalline silicon in that there is a p-n junction formed with a junction potential at the interface. The absorbed photons create electron-hole pairs and the potential energy of the excited minority carriers is converted into electrical energy as it is swept through the junction potential. As in Si, the separation of the carrier from its opposite leads to a photoinduced voltage, which can drive an electron through an external circuit.

  33. This type of solar cell then requires high minority carrier lifetimes and mobilities which can be only obtained by good crystalline properties, chemical purity, suitable doping and low resistance. In this type of thin-film solar cell, the diode is created by two materials know as the window layer and the absorber and it is usually a heterojunction p-n solar cell. CdTe is the absorber. CdTe can be used in p-n homojunction cells, but there has been very limited success here due to the strong light absorption, CdTe is a direct bandgap semiconductor, coupled with a high surface recombination rate limiting the minority carrier lifetime. Also, it is difficult to manufacture CdTe p-n junctions in thin film form as the interdiffusion severely distorts the junction. Heterojunction p-n cells are the most promising. The first was n-CdTe/p-CuTe2 with about 7% efficiency, but diffusion of Cu stopped further development. Next was n-CdS/p-CdTe heterojunction. This is effective as Cd Te has a bandgap energy of 1.45eV and an absorption coefficient of >105 cm-1 for visible light, so that the absorber layer needs to be only a few mm thick to absorb>90% of the photons at energies>1.45eV. Current densitite of 27mA/cm2 and open circuit voltages of 880mV with AM1.5 efficiencies of 18.5% can be expected for cells made from CdTe.

  34. How can the material be both n-type and p-type. In the high temperature phase of CdTe, a slight nonstoichiometry is present in the form of a slight Cd deficiency. This leads to p-type material. No excessive care is necessary for preparing p-type CdTe films as long as the substrate temperature is sufficiently high. Since the bond energies are so high, 5.75eV, solar photons do not normally lead to dissociation and destabilization. There is a significant mismatch of the lattice parameters between CdS and CdTe. This leads to some problems with forming the junction between the two materials. Post deposition treatments can partially alleviate this problem The n-CdS/p-CdTe heterojunction solar cell must be illuminated through the CdS window, so that the light is absorbed in the CdTe close to the junctions. The preferred fabrication procedure is to deposit CdS onto a transparent tin(IV) oxide coated glass substrate. Next the CdTe is deposited onto the CdS, and finally a low resistance contact is made to the CdTe followed by a back electrode, which does not have to transmit light. Fig 6.3

  35. The CdS will absorb part of the light to be converted in the CdTe so it should be a thin as feasible. CdS grows natively n-type without additional foreign doping. Data indicate that when the CdS layer is decreased, only half of the short-circuit current due to light below 515nm can be realized before the fill factor starts to fall off due to weak areas. The optimum CdS thickness is in the 50-80nm range, but production tends to keep it a bit thicker. Physical vapor deposition (sublimation/condensation) and chemical spraying are the main ways to make CdS films. An alternative is chemical bath deposition from a metastable aqueous solution of Cd(C2H3O2)2, thiourea, ammonium hydroxide, and ammonium acetate at temps. of about 70oC can deposit CdS on TCO glass. The CdTe deposition process must utilize the advantages of the material: the native p-type, good crystallinity, and high minority carrier mobility. About ten procedures have been developed to do this.

  36. . Among them are: Sublimation-condensation Chemical Spraying Galvanic Deposition Screen Printing Chemical Vapor Deposition Atomic Layer Epitaxy Sputtering

More Related