Topological hybrid silicon microlasers

Topological physics provides a robust framework for strategically controlling wave confinement and propagation dynamics. However, current implementations have been restricted to the limited design parameter space defined by passive topological structures. Active systems provide a more general framework where different fundamental symmetry paradigms, such as those arising from non-Hermiticity and nonlinear interaction, can generate a new landscape for topological physics and its applications. Here, we bridge this gap and present an experimental investigation of an active topological photonic system, demonstrating a topological hybrid silicon microlaser array respecting the charge-conjugation symmetry. The created new symmetry features favour the lasing of a protected zero mode, where robust single-mode laser action in the desired state prevails even with intentionally introduced perturbations. The demonstrated microlaser is hybrid implemented on a silicon-on-insulator substrate, and is thereby readily suitable for integrated silicon photonics with applications in optical communication and computing.Topological effects, first observed in condensed matter physics, are now also studied in optical systems, extending the scope to active topological devices. Here, Zhao et al. combine topological physics with non-Hermitian photonics, demonstrating a topological microlaser on a silicon platform.

[1]  Natalia M. Litchinitser,et al.  Orbital angular momentum microlaser , 2016, Science.

[2]  Sutherland,et al.  Localization of electronic wave functions due to local topology. , 1986, Physical review. B, Condensed matter.

[3]  Mohammad Hafezi,et al.  Robust optical delay lines with topological protection , 2011, 1102.3256.

[4]  Ulrich Kuhl,et al.  Selective enhancement of topologically induced interface states in a dielectric resonator chain , 2014, Nature Communications.

[5]  H. Yilmaz,et al.  Loss-induced suppression and revival of lasing , 2014, Science.

[6]  O. Zilberberg,et al.  Topological pumping over a photonic Fibonacci quasicrystal , 2014, 1403.7124.

[7]  D. Christodoulides,et al.  Parity-time–symmetric microring lasers , 2014, Science.

[8]  Hui Cao,et al.  Dielectric microcavities: Model systems for wave chaos and non-Hermitian physics , 2015 .

[9]  M. Bandres,et al.  Complex Edge-State Phase Transitions in 1D Topological Laser Arrays , 2017, 2018 Conference on Lasers and Electro-Optics (CLEO).

[10]  M. Segev,et al.  Observation of parity–time symmetry in optics , 2010 .

[11]  Alexander Szameit,et al.  Photonic Topological Insulators , 2014, CLEO 2014.

[12]  Charles Darwin,et al.  Experiments , 1800, The Medical and physical journal.

[13]  Hui Cao,et al.  Unidirectional invisibility induced by PT-symmetric periodic structures. , 2011, Physical review letters.

[14]  Gennady Shvets,et al.  Photonic topological insulators. , 2012, Nature materials.

[15]  U. Peschel,et al.  Parity–time synthetic photonic lattices , 2012, Nature.

[16]  Claudio Conti,et al.  Topological lasing in resonant photonic structures , 2016 .

[17]  Henning Schomerus,et al.  Topologically Protected Defect States in Open Photonic Systems with Non-Hermitian Charge-Conjugation and Parity-Time Symmetry. , 2015, Physical review letters.

[18]  Zheng Wang,et al.  Observation of unidirectional backscattering-immune topological electromagnetic states , 2009, Nature.

[19]  Stefano Longhi,et al.  PT-symmetric laser absorber , 2010, 1008.5298.

[20]  Y. Kivshar,et al.  Mapping plasmonic topological states at the nanoscale. , 2015, Nanoscale.

[21]  J Fan,et al.  Topologically robust transport of photons in a synthetic gauge field. , 2014, Physical review letters.

[22]  Effects of spatially nonuniform gain on lasing modes in weakly scattering random systems , 2009, 0910.5285.

[23]  I. Sagnes,et al.  Lasing in topological edge states of a one-dimensional lattice , 2017, 1704.07310.

[24]  S. Longhi Non‐Hermitian Gauged Topological Laser Arrays , 2018, Annalen der Physik.

[25]  M Segev,et al.  Topologically protected bound states in photonic parity-time-symmetric crystals. , 2017, Nature materials.

[26]  L'aszl'o Oroszl'any,et al.  A Short Course on Topological Insulators: Band-structure topology and edge states in one and two dimensions , 2015, 1509.02295.

[27]  Han Zhao,et al.  Metawaveguide for Asymmetric Interferometric Light-Light Switching. , 2016, Physical review letters.

[28]  Y. Wang,et al.  Single-mode laser by parity-time symmetry breaking , 2014, Science.

[29]  S. Roth,et al.  Solitons in polyacetylene , 1987 .

[30]  S. Sunada,et al.  Asymmetric stationary lasing patterns in 2D symmetric microcavities. , 2003, Physical review letters.

[31]  G. Strasser,et al.  Reversing the pump dependence of a laser at an exceptional point , 2014, Nature Communications.

[32]  M. Bandres,et al.  Topological insulator laser: Experiments , 2018, Science.

[33]  Shanhui Fan,et al.  Parity–time-symmetric whispering-gallery microcavities , 2013, Nature Physics.

[34]  Y. Nazarov,et al.  Two types of topological transitions in finite Majorana wires , 2012, 1211.5580.

[35]  M. Rudner,et al.  Topological transition in a non-Hermitian quantum walk. , 2008, Physical review letters.

[36]  Alexander Szameit,et al.  Topological creation and destruction of edge states in photonic graphene , 2012, CLEO: 2013.

[37]  X. Qi,et al.  Topological insulators and superconductors , 2010, 1008.2026.

[38]  M. Segev,et al.  Photonic Floquet topological insulators , 2012, Nature.

[39]  H. Türeci,et al.  Enhancement of laser power-efficiency by control of spatial hole burning interactions , 2014, Nature Photonics.

[40]  Xu Ni,et al.  Acoustic topological insulator and robust one-way sound transport , 2015, Nature Physics.

[41]  Abdelkrim El Amili,et al.  Nonreciprocal lasing in topological cavities of arbitrary geometries , 2017, Science.

[42]  D. Vanderbilt,et al.  Theory of polarization of crystalline solids. , 1993, Physical review. B, Condensed matter.

[43]  B. Gadway,et al.  Observation of the topological soliton state in the Su–Schrieffer–Heeger model , 2016, Nature Communications.

[44]  Stefan Nolte,et al.  Observation of a Topological Transition in the Bulk of a Non-Hermitian System. , 2015, Physical review letters.

[45]  Lan Yang,et al.  Exceptional points enhance sensing in an optical microcavity , 2017, Nature.

[46]  S. Sunada,et al.  Theory of two-dimensional microcavity lasers , 2005 .

[47]  Natalia Malkova,et al.  Observation of optical Shockley-like surface states in photonic superlattices. , 2009, Optics letters.

[48]  M. Soljačić,et al.  Topological photonics , 2014, Nature Photonics.

[49]  M. Hafezi,et al.  Imaging topological edge states in silicon photonics , 2013, Nature Photonics.

[50]  Immanuel Bloch,et al.  Direct measurement of the Zak phase in topological Bloch bands , 2012, Nature Physics.

[51]  Henning Schomerus,et al.  Topologically protected midgap states in complex photonic lattices. , 2013, Optics letters.

[52]  Shinsei Ryu,et al.  Topological origin of zero-energy edge states in particle-hole symmetric systems. , 2001, Physical review letters.

[53]  Qihuang Gong,et al.  Applications of Topological Photonics in Integrated Photonic Devices , 2017 .

[54]  S. Raghu,et al.  Possible realization of directional optical waveguides in photonic crystals with broken time-reversal symmetry. , 2008, Physical review letters.

[55]  Franco Nori,et al.  Edge Modes, Degeneracies, and Topological Numbers in Non-Hermitian Systems. , 2016, Physical review letters.