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Citation for published version: Knight, J 2011, Photonic crystal and microstructured fibers: Making fibers better by leaving bits out. in 2011 Optical Fiber Communication Conference and Exposition and the National Fiber Optic Engineers Conference, OFC/NFOEC 2011., 5875587, 2011 Optical Fiber Communication Conference and Exposition and the National Fiber Optic Engineers Conference, OFC/NFOEC 2011, IEEE, Piscataway, NJ, 2011 Optical Fiber Communication Conference and Exposition and the National Fiber Optic Engineers Conference, OFC/NFOEC 2011, March 6, 2011 - March 10, 2011, Los Angeles, CA, USA United States, 1/01/11. Publication date: 2011 Document Version Peer reviewed version Link to publication 2011 IEEE. Personal use of this material is permitted. Permission from IEEE must be obtained for all other uses, in any current or future media, including reprinting/republishing this material for advertising or promotional purposes, creating new collective works, for resale or redistribution to servers or lists, or reuse of any copyrighted component of this work in other works University of Bath General rights Copyright and moral rights for the publications made accessible in the public portal are retained by the authors and/or other copyright owners and it is a condition of accessing publications that users recognise and abide by the legal requirements associated with these rights. Take down policy If you believe that this document breaches copyright please contact us providing details, and we will remove access to the work immediately and investigate your claim. Download date: 06. Dec. 2018

Photonic crystal and microstructured fibers: Making fibers better by leaving bits out Jonathan Knight Centre for Photonics and Photonic Materials and Department of Physics University of Bath United Kingdom

What s it all about? Kaiser and Astle, Bell Systems Tech. Journ.53 1021 (1974) University of New South Wales

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Application areas

Why bother? 1. Conventional fibres face limitations 2. Re-thinking the basics in the light of alternative technologies 3. Enables the previously unthinkable: hollow-core fibres 4. New application areas for fibres

Transparency of fused silica Rayleigh scattering

Transparency of fused silica (3mm window)

Dispersion of fused silica n g dn = n λ d λ

Guidance by a strand of glass Assumed core n = 1.5, no material dispersion Assumed cladding n = 1.0 (air clad) Wavelength λ, core radius ρ

Guidance by a strand of glass Assumed core n = 1.5, no material dispersion Assumed cladding n = 1.0 (air clad) Wavelength λ, core radius ρ n g dn = n λ d λ

Waveguide Dispersion Anomalous dispersion Normal dispersion n = 1.5, as before

Dispersion of a strand of silica d = 0.6μm d = 1.2μm d = 4μm

Making the strand of glass into an optical fiber

Fibre with a photonic crystal cladding The core The cladding What are the optical properties of the cladding?

Black = no photon states n eff = β/k Refractive index of air white = lots of photon states Density of States of the cladding Propagating modes Propagating modes Effective index of the cladding (dispersive) Photonic band gap

Black = no photon states n eff = β/k Refractive index of air white = lots of photon states Density of States of the cladding Propagating modes Propagating modes Core mode guided by TIR Core mode guided by PBG

Creating photonic bandgaps 1.452 Effective index 1.4515 1.451 1.4505 1.45 1.4495 1.449 Standard optical fibre Core n = 1.46 Cladding n = 1.45 1.4485 1.448 600 1100 1600 Wavelength Wavelength (nm)

Transmission in bandgap fibres (residual pump for supercontinuum) Wavelength (nm) 1000 800 700 600 500 Transmitted signal (db) -35-45 -55-65 -75-85 0.25 0.35 0.45 0.55 0.65 F. Luan et al, Opt. Lett. 29 2369 (2004) Also see J. Jasapara et al OFC 2002 519 (2002). Frequency (10 15 Hz)

Guidance mechanisms 1. TIR Truly guided modes in high-n core Most like standard fiber 2. Bandgap Truly guided mode in low-n core Finite guidance bandwidth 3. Kagome No guided mode resonances Defined by mode crossings

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Application areas

Synthetic fused silica Widely available from commercial suppliers, as rods and tubes, and custom-formed for fabricating photonic crystal and microstructured fibers Various grades of material are available, and doped materials as well Conventional fibre preforms can also be useful

fabrication Sydney OFTC mpof group Silica - Kaiser and Astle, Bell Systems Tech. Journ.53 1021 (1974) Tonnucci et al., Science 258 783 (1992) Extrusion tellurite - Kumar et al., Opt. Express 11 2641 (2003) Casting Chalcogenide J. Trole et al., Opt. Express 18 26647 (2010)

fabrication

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Application areas Active research and the future

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Solid core fibers Hollow core fibers

Attenuation: solid core fibers Lowest attenuation reported in PCF 0.18dB/km comparable to conventional smf Kurokawa et al. J Lightwave Technol. 27 1653 (2009)

Attenuation: solid core fibers Kurokawa et al. J Lightwave Technol. 27 1653 (2009) 8μm pitch, 4μm hole size (12μm core diameter) VAD glass OH-free environment Dehydration process applied Polishing and etching of capillaries Diameter variation stated as < 0.5μm Up to 100km fiber length reported

Bad things come to those who wait attenuation (db/km). 60 45 30 15 0 630nm drawing peak 900nm broad band peak OH overtones 7 days 18 hours 3 hours 500 700 900 1100 1300 1500 1700 wavelength (nm) Preform canes from a single stack drawn to fibre after different delays Correlation between 630nm draw band and OH - peaks (5μm core fibres) Gris-Sanchez et al. OWK1, OFC (2009)

Annealing and small-solid-core fibres Annealing and N 2 purging Low attenuation 2 μm core PCF at 1384nm, 16dB/km at 1550nm, 5.5dB/km Simple and repeatable process attenuation (db/km) 60 50 40 30 20 10 0 Control fibre Annealed fibre 500 700 900 1100 1300 1500 1700 wavelength (nm) I. Gris Sanchez et al, submitted to Optics Express

Dispersion of a strand of silica d = 0.6μm d = 1.2μm d = 4μm

Dispersion curves For fixed core size, varying hole size provides variation of D(λ) Further control can be provided by superstructure within the cladding Generally, the bigger the dispersion, the harder to control! Core diameter 2μm, various d/λ

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Solid core fibers Hollow core fibers

Guidance in hollow-core fibres Extent of band gap Surface mode crossings Humbert et al. Opt. Express 12 1477 (2004)

Two classes of core-guided modes Dispersive interface modes Mode Index Guided air modes Frequency West et al. Opt. Express 12 1485 (2004)

Dispersion in hollow-core fibres Low loss window

Transparency of fused silica Rayleigh scattering

Attenuation: hollow core fibers Mangan et al., Opt. Express 13 241 (2004) Lyngsø et al., Opt. Express 17 23468 (2009)

Low-loss fibres: larger core Attenuation is due to scattering from glass Larger cores reduce overlap of mode with glass Overlap remains sensitive to core surroundings In particular, core wall thickness must be antiresonant log scale, 40 db range Fiber with 19-cell hollow core

Attenuation in a large-core fibre Attenuation (db/km) 30 25 20 15 10 5 0 1500 1550 1600 1650 Wavelength (nm) Attenuation is due to glass Larger cores reduce overlap of mode with glass Overlap is sensitive to core surroundings But larger core perimeters support a higher density of surface modes P. J. Roberts et al, Opt. Express 13 236 (2005)

Getting rid of surface modes Surface modes Ring thickness t r is critical parameter Normalized in units of cladding wall thickness Best t r is 0.5!! Amezcua-Correa et al., Opt. Expr. 14 7974 (2006)

Broadband hollow-core fibre Amezcua Correa et al. Opt. Express 16 1142 (2008)

Attenuation of bulk silica Attenuation (db m -1 ) 1000 100 10 1 2.5 3.0 3.5 Wavelength (μm) At 1% overlap silica fibres have ~1dB/m at 3.5 μm Shephard et al., Opt. Express 13 7139 (2005)

Mid-IR light delivery, single-mode Resonant guidance, no band gap A single ring of air holes is good enough Negative curvature of core wall reduces leakage rate Attenuation below 0.1dB/m at 3.75μm wavelength Pryamikov et al., Opt. Express 19 1441 (2011)

This tutorial Photonic crystal fibre concepts Practical implementation: actual fibres Optical properties Applications

This tutorial Applications Light sources Pulse delivery and manipulation Atomic and molecular optics

Distributed spectral filtering Pump Fresnel Reflection R~4% Splice 1 2 Nd fiber SMF 1060 BGF M2 >95% Reflectivity M1 808 nm pass 900-1100 nm output 3-level Nd laser at 910nm Relative intensity (db) 10 0-10 -20-30 -40-50 -60-70 -80-90 850 900 950 1000 1050 1100 1150 1200 Wavelength (nm) A. Wang et al. Optics Lett. 31 1388 (2006) + Long-λ Yb3+ laser: Optical Fiber Technol. 16 449 (2010) ASE suppression: Microwave Opt. Tech. Lett. 52 2629 (2010) Er3+ superfluorescence: IEEE PTL 21 1843 (2009) High power lasers: IEEE JSTQE 15 20 (2009)

Mode-locked laser Hollow-core fiber provides linear, birefringent, anomalous dispersion element around 1000nm wavelength Environmentally stable fs laser operation Lim et al. Opt. Express 13 3460 (2005)

Large mode area lasers Large core in the form of a cane not a flexible fiber High-NA outer cladding High gain 74% slope efficiency and 120W output power Limpert et al. Opt. Express 13 1058 (2005) Large core (eg 50μm) Leakage channel for HOM ensures excellent beam quality Reasonable bend radius (eg 20cm) Dong et al. Opt. Express 17 8962 (2009)

Soliton self-frequency shift SSFS reasonably efficient pulse conversion Requires anomalous dispersion, low attenuation Decreasing dispersion accelerates frequency change through soliton compression Dekker et al. paper PDPB6, FiO (2010) 783nm pump pulse 1650nm output pulse

Supercontinuum source Gorbach et al., Opt. Express 14 9854 (2007)

How to increase the group index at long wavelengths? Pump wavelength n g dn = n λ d λ Stone et al. Opt. Express 16 2670 (2008)

Tapered fibers Fibre properties varied as a function of length Individual control of air hole size Length scales from a few metres to kilometres Kudlinski et al. Opt. Express 14 5715 (2006) See e.g. Tse et al. Optics Lett 31 3504 (2006) for pulse compression results

Only limited by transparency Down to 320nm Out to 2400nm and photodarkening!

and photodarkening! Time in minutes ps pump source 240mW input power 1MHz repetition rate Unpublished data courtesy of Dr J Stone

IR supercontinuum Xia et al., Opt. Express 15 865 (2007) Amplified diode laser pump 1548nm Pulse breakup in SMF Followed by ZBLAN fibre (not PCF) Trole et al., Opt. Express 18 26647 (2010) Low attenuation AsSe fiber formed by casting

Wavelength conversion using Four Wave Mixing Conventionally: k 2 2 β2ω β2ω =± + 2γ P 2 2 1 2 Including higher order dispersion gives 3 2 2 4 2 4 β3ω β2ω β2ω β4ω β2ω β4ω k = ± +. + + 2γ P 6 2 2 24 2 24 Strong higher-order dispersion enables new phase-matching opportunities 1 2 Harvey et al. Optics Lett. 28 2225 (2003)

IR from a silica fiber 1.4m fibre length 200ps pulse duration, 4pm FWHM 1MHz rep rate Approaching 0.5W at 2.5μm wavelength Should be able to extend this to 3.45μm Up to 450mW D. Nodop et al., Opt. Lett. 34 3499 (2009)

Raman frequency comb in Hydrogen gas F Couny et al. Science 318 1118 (2007)

Modal phase matching for 3 rd harmonic generation in Argon Pressure-tunable modalphase-matched 3 rd - harmonic generation from 30fs 800nm 2μJ pump pulses. Kagome fiber at 5Bar pressure J. Nold et al., Opt. Lett. 35 2922 (2010)

This tutorial Applications Light sources Pulse delivery and manipulation Atomic and molecular optics

High-power pulse manipulation: 1. Chirped-pulse recompression Linear compression At most, returns to transform-limited pulse 2. Soliton pulse delivery 3. Soliton effect compression Short fibre length, anomalous dispersion Energy above fundamental soliton energy, compressed pulse not transform-limited 4. Adiabatic soliton compression Decrease dispersion as function of length (tapered fibre), transform limited 5. Raman self-frequency shift Continuous tuning

Output of an amplified fibre laser 5.5ps, strongly chirped, up to 1μJ - 0.2MW peak power

Dispersion in hollow-core fibres

Pulse lengths after 8m of hollowcore fibre 4m of hollow-core fiber needed to dechirp pulse Nonlinear evolution into soliton (at high energies) Soliton propagation over remaining few metres Soliton selffrequency shift Linear recompression Linear due re-to anomalous GVD (reversal of chirp) compression/ chirp reversal Soliton effect maintains shortest Soliton pulse length to the formation and end of the fibre propagation

Nonlinear pulse compression and Hollow-core fibers have 1000x lower nonlinear response than standard fibers Enable powerful ultrashort pulse propagation Spectral evolution SSFS tunability Solitons in hollow-core fiber: Ouzounov et al., Science 301 1702 (2003) soliton propagation

One way to clean up the spectrum frequency doubling Intensity, a.u. Fibre laser pump : 1060nm 530 535 540 545 550 Wavelength, nm Frequency doubling in LBO SHG efficiency 55-60% Total efficiency (laser-green) 25-30% 300fs transformlimited green output pulses F. Gerome et al., Optics Express 16 2381 (2008)

Compression of green pulses 1060nm, 500nJ 200kW peak power 540nm, 100fs, 30nJ 600kW peak power 1m fibre length Mosley et al. Optics Lett. 35 3589 (2010)

This tutorial Applications Light sources Pulse delivery and manipulation Atomic and molecular optics

Atomic optics: on-demand Rb Laser-induced atomic desorption D 1 transition of Rb 87 and Rb 85 vapor in a hollow-core fiber Untreated hollow-core fiber previously exposed to Rb vapor Optical depth exceeding 1000 on timescale of a few seconds Slepkov et al. Opt Express 16 18976 (2008)

All-optical switching Cold atoms from a MOT Atom funnel formed by guide wires Dipole trap along the fibre length EIT and EIT switching M. Bajcsy et al. Phys. Rev Lett. 102 203902 (2009)

That s not all but it s all we have time for. Thank you.