Photonic crystals for light trapping in solar cells

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Presentation transcript:

Photonic crystals for light trapping in solar cells Jo Gjessing1,2,3, Erik S. Marstein1,2, Einar Haugan1, Håvard Granlund4, and Aasmund S. Sudbø*,2,3 1 Institute for Energy Technology, Department of Solar Energy, Kjeller 2027, Norway 2 University of Oslo, Department of Physics, P.O. Box 1048 Blindern, Oslo 0316, Norway 3 University Graduate Center at Kjeller, P. O. Box 70, Kjeller 2027, Norway 4 Department of Physics, Norwegian University Science and Technology, Trondheim 7491, Norway *aas@unik.no My name is Aasmund Sudbø I come from the Department of Physics at the University of Oslo in Norway and from the University Graduate Center at Kjeller I shall present to you the result of a collaboration with the Institute of Energy Technology at Kjeller Most of the work has been done by Jo Gjessing, a PhD student working at the Institute of Energy Technology ICOOPMA 2012, Wed. C3.2, Nara, Japan

Light trapping in silicon solar cells Outline Introduction Light trapping in silicon solar cells 2D photonic crystals for light trapping Simulation results Photogenerated current density Diffraction efficiencies Different unit cells structures Fabrication and characterization First demonstration: Standard silicon fab More cost-effective fabrication Conclusions Introduction Light trapping in silicon solar cells 2D photonic crystals for light trapping - Simulation results Photogenerated current density Diffraction efficiencies Different unit cells structures - Fabrication and characterization First demonstration: Standard silicon fab More cost-effective fabrication - Conclusions ICOOPMA 2012, Wed. C3.2, Nara, Japan

Energy consumption and CO2 emissions increase Modern economic growth is accompanied by growth in the energy consumption Energy consumption is expected to grow rapidly in the coming years, mainly outside OECD We need clean energy source with potential to replace fossil fuels, because this resource is finite - (next slide) Solar energy defenitely has the technical potential Some solar energy is more easily harvested as wind power US Department of Energy, 2010 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Annual PV installations 1995-2010 2011: 4 nuclear reactors Annual PV installations 1995-2010 Photovoltaic energy generation capacity is growing very rapidly all over the world. The installed generation capacity continues to grow, due to rapid cost reductions in the solar industry - (step slide) Nuclear power plants are still large by comparison: The installed photovoltaic capacity of the world is comparable to just a few nuclear power plants. More than 90% of the installed solar cells are silicon cells ICOOPMA 2012, Wed. C3.2, Nara, Japan

Cheaper PV with thinner solar cells Solar cell today: 160-200 µm thick +100-150 µm lost Human hair – 60 µm Future solar cells: 20 µm thin ? The thick silicon cell - significant contribution to system cost. -> step slide Can save by reducing thickness In a thinner cell, more of the long-wavelengt light goes straight through the cell and gets lost Can we make a thin cell that traps more of the long-wavelength light? Problem: Long-wavelength light is not collected in thin silicon cell Can we make thin silicon cell and collect light as before? ICOOPMA 2012, Wed. C3.2, Nara, Japan

Light trapping in a silicon wafer Incident light Air Silicon A rough silicon back surface can help: Near normally-incident light goes can enter through a planar front surface -> step slide Reflections from a rough back side go in random directions Most rays are totally reflected back into the silicon and are trapped in the silicon Only a small fraction of the randomly reflected rays hit the front side near normal incidence and gets retransmitted into the air. rough surface Air ICOOPMA 2012, Wed. C3.2, Nara, Japan

Today: Dual-purpose surface treatment: anti-reflection going into silicon light trapping inside silicon Most silicon solar cells fabricated today have a random frontside texture serving two purposes Antireflection treatment for light coming into silicon from air Light trapping function for light travelling from silicon towards air The best structures are random pyramids are large and require tens of microns of silicon be fabricated. need monocrystalline silicon Optimized random surface structures are used in thinner solar cells Pyramid structure Isotropic structure ICOOPMA 2012, Wed. C3.2, Nara, Japan

Grating structures and diffraction Silicon Oxide What if we have a solar cell with a back side with a periodic linear grating? When light incident on periodic grating: diffraction. -> step slide 1. Diffraction angles determined solely by period, Period Λ ICOOPMA 2012, Wed. C3.2, Nara, Japan

Grating structures in solar cells Silicon Oxide If we increase the grating period -> step slide we get more diffraction orders, more possible reflections The distribution of power over diffraction orders is determined by detailed structure If the grating period is small enough all diffraction orders trapped by total internal reflection Only rays very near normal incidence can escape back out of the silicon Period Λ ICOOPMA 2012, Wed. C3.2, Nara, Japan

2D photonic crystal = 2D periodic grating Studied in numerical simulations Fully vectorial EM field simulations needed Rigorously Coupled Wave Analysis (RCWA) Linear gratings for light trapping have been extensively studied We have studied two-dimensional photonic crystals We can also call them two-dimensional grating structures We have used simulations extensively in our studies To optimize the periodic structure for light trapping, we need to compute the fully vectorial electromagnetic field inside the solar cell We have used Rigorously Coupled Wave Analysis in most of our simulations ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulations: Model structure 20 µm thin Λ ff tox tg Silicon Oxide Aluminium All our simulations were performed with a silicon cell with a thickness of 20 micrometer This cell thickness is of immediate interest to the industry Our first simulations were done with oxide cylinders embedded in silicon We had a planar aluminum reflector separated by a thin oxide layer from the silicon We simulated the maximum possible photogenerated current density, integrated over a standard solar spectrum with an air-mass of 1.5 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulation results, photogenerated current: Influence of oxide thickness tox This figure shows simulated photogenerated current density as a function of oxide layer thickness A second curve in the figure shows the reduction in this current due to absorption in the aluminum reflector also as a function of oxide layer thickness We see that 100-200 nm oxide thickness reduces the parasitic absorption is considerably tox Gjessing et al., OpEx 2010 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulation results, photogenerated current: Influence of period and fill factor This figure shows the photogenerated current density in a false-color plot of two variables: grating period in the square lattice and area fill factor of the oxide cylinders in the silicon We see that the optimal fill factor is about 0.7, and we have a range of optimal periods We see that the current density is not very sensitive to the period This insensitivity makes fabrication easier ff=As/A As A Gjessing et al., OpEx 2010 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulated spectral absorption This figure shows three curves for photogenerated current density Top: The incident solar spectrum Middle: Optimized periodic back side reflector with oxide cylinder pattern Bottom: Planar aluminum reflector without any oxide ICOOPMA 2012, Wed. C3.2, Nara, Japan

What about other shapes? Can altering geometrical shape improve light trapping? Dimples have been made Inverted pyramids are easily fabricated in monocrystalline silicon Gjessing et al., J. Appl. Phys. 2011 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulated 2D diffraction patterns Each of these three figures represent simulated diffraction efficiency plots Each column represents a diffraction order, and we have diffraction orders indices m_x and m_y running in the x and y directions Light trapping somewhat improved for all Easier to obtain low broadband low zero order reflection Gjessing et al., J. Appl. Phys. 2011 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Loss mechanism: Out-coupling The grating structure can be optimized to minimize direct reflection Here is an old idea, called a blazed grating, having a staircase-type or sawtooth-type profile Heine et al., Appl. Optics 1995 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Blazed grating in 2D Rose structure We have proposed this 2D blazed-grating type structure as an extension of the linear blazed grating of Heine and coworkers Seems difficult to make Still interesting to study its properties in simulations to compare with more conventional diffractive structures. Rose structure Gjessing et al., Optics for SOLAR, Tucson 2010 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Simulated diffraction pattern, rose structure Here are diffraction efficiency plots for the rose structure -> step slide We get very different diffraction patterns for left- and right-circularly polarized light Both cases have patterns with fourfold symmetry ICOOPMA 2012, Wed. C3.2, Nara, Japan

Further reduction of symmetry Then we became aware of the benefit of nonsymmetric diffractive structures for light trapping So we reduced the symmetry of our structure further and came up with a zigzag structure Zigzag structure Gjessing et al., J. Eur. Opt. Soc. – Rap. Publ. 2011 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Equivalent Si thickness Zigzag 440 µm Rose 340 µm Dimple, Cone, Inv. Pyramid 230-275 µm Effective optical depth in Si Cylinder 185 µm But plotted as equivalent silicon thickness The optimized zigzag structure is very good much better than any of the symmetric structures Al reflector 35 µm Base case 20 µm ICOOPMA 2012, Wed. C3.2, Nara, Japan

Photogenerated current density: Oblique incidence (simulations) Here we compare the various structures we have simulated as a function of angle of incidence Gjessing et al., JEOS-RP, 2011 Gjessing et al., J. Appl. Phys., 2011 ICOOPMA 2012, Wed. C3.2, Nara, Japan

What about reality? 1.4 mm 1 mm But we need real solar cells To test our concept, we have fabricated small test structures patches with 2D grating structures about 1 by 1 millimeter in size They have been made using standard silicon processing as used by the electronics industry Different colors easily seen with naked eye. ICOOPMA 2012, Wed. C3.2, Nara, Japan

Fabricated 2D photonic crystals SEM and AFM characterization Our supplier made 2D-periodic hole patterns in silicon Here are scanning-electron-microscope images of the fabricated hole patterns We also have images taken with an atomic force microscope ICOOPMA 2012, Wed. C3.2, Nara, Japan

Sample preparation 300 µm => ~20 µm Jo Gjessing developed a fairly cumbersome process to make a 20-µm-thin silicon film with a grating on and attached to a metal 300 µm => ~20 µm ICOOPMA 2012, Wed. C3.2, Nara, Japan

Spatial reflection mapping Here we show false-color representations of two singe-wavelength images taken of the samples -> step slide In the image taken at 406 nm wavelength we do not see any the grating patches But in the image taken at 968 nm wavelength some of the patches are clearly visible Different patches were fabricated with different periods in the hole patterns Here is a close-up of an area with 8 grating patches. ICOOPMA 2012, Wed. C3.2, Nara, Japan

Large scale fabrication? Nanoimprint lithography Nanimprint lithography is a promising low-cost method of fabrication of 2D gratings -> step slide We had a very clever master student help us fabricate patterns on wafers of 25 and 50 micrometer thickness This is what happened to a 50 µm wafer ICOOPMA 2012, Wed. C3.2, Nara, Japan

Large scale fabrication? Self assembly Another good master student succeded in making nanospheres self-assemble on 50 µm thick wafers He also used the self-assembled spheres to fabricate masks for etching Haugan et al., MRS 2011 ICOOPMA 2012, Wed. C3.2, Nara, Japan

Summary Light trapping may be achieved with small periodic structures Oblique structures slightly superior to binary Optimal period almost the same for different structures Symmetry more important than shape Breaking symmetry is key to approach light trapping limit Affect how we design light trapping structures in the future More work needed on experimental characterization, and on design and fabrication of low-symmetry structures Light trapping may be achieved with small periodic structures Oblique structures slightly superior to binary Optimal period almost the same for different structures Symmetry more important than shape Breaking symmetry is key to approach light trapping limit Affect how we design light trapping structures in the future More work needed on experimental characterization, and on design and fabrication of low-symmetry structures ICOOPMA 2012, Wed. C3.2, Nara, Japan

Thank you for your attention Jo.gjessing@ife.no www.ife.no → Solenergi Thanks to and for funding ICOOPMA 2012, Wed. C3.2, Nara, Japan

Measurements with ellipsometry ICOOPMA 2012, Wed. C3.2, Nara, Japan

Higher order diffraction ICOOPMA 2012, Wed. C3.2, Nara, Japan