175 research outputs found
Exploiting pattern transformation to tune phononic band gaps in a two-dimensional granular crystal
The band structure of a two-dimensional granular crystal composed of silicone rubber and polytetrafluoroethylene (PTFE) cylinders is investigated numerically. This system was previously shown to undergo a pattern transformation with uniaxial compression by Göncü et al. [Soft Matter 7, 2321 (2011)]. The dispersion relations of the crystal are computed at different levels of deformation to demonstrate the tunability of the band structure, which is strongly affected by the pattern transformation that induces new band gaps. Replacement of PTFE particles with rubber ones reveals that the change of the band structure is essentially governed by pattern transformation rather than particles¿ mechanical properties
Optomechanical Crystals
Structured, periodic optical materials can be used to form photonic crystals
capable of dispersing, routing, and trapping light. A similar phenomena in
periodic elastic structures can be used to manipulate mechanical vibrations.
Here we present the design and experimental realization of strongly coupled
optical and mechanical modes in a planar, periodic nanostructure on a silicon
chip. 200-Terahertz photons are co-localized with mechanical modes of Gigahertz
frequency and 100-femtogram mass. The effective coupling length, which
describes the strength of the photon-phonon interaction, is as small as 2.9
microns, which, together with minute oscillator mass, allows all-optical
actuation and transduction of nanomechanical motion with near quantum-limited
sensitivity. Optomechanical crystals have many potential applications, from
RF-over-optical communication to the study of quantum effects in mesoscopic
mechanical systems.Comment: 16 pages, 7 figure
Coherent coupling between radio frequency, optical, and acoustic waves in piezo-optomechanical circuits
The interaction of optical and mechanical modes in nanoscale optomechanical
systems has been widely studied for applications ranging from sensing to
quantum information science. Here, we develop a platform for cavity
optomechanical circuits in which localized and interacting 1550 nm photons and
2.4 GHz phonons are combined with photonic and phononic waveguides. Working in
GaAs facilitates manipulation of the localized mechanical mode either with a
radio frequency field through the piezo-electric effect, or optically through
the strong photoelastic effect. We use this to demonstrate a novel acoustic
wave interference effect, analogous to coherent population trapping in atomic
systems, in which the coherent mechanical motion induced by the electrical
drive can be completely cancelled out by the optically-driven motion. The
ability to manipulate cavity optomechanical systems with equal facility through
either photonic or phononic channels enables new device and system
architectures for signal transduction between the optical, electrical, and
mechanical domains
Interfaces in Diblocks: A Study of Miktoarm Star Copolymers
We study AB miktoarm star block copolymers in the strong segregation
limit, focussing on the role that the AB interface plays in determining the
phase behavior. We develop an extension of the kinked-path approach which
allows us to explore the energetic dependence on interfacial shape. We consider
a one-parameter family of interfaces to study the columnar to lamellar
transition in asymmetric stars. We compare with recent experimental results. We
discuss the stability of the A15 lattice of sphere-like micelles in the context
of interfacial energy minimization. We corroborate our theory by implementing a
numerically exact self-consistent field theory to probe the phase diagram and
the shape of the AB interface.Comment: 12 pages, 11 included figure
Complex crystal structures formed by the self assembly of di-tethered nanospheres
We report the results from a computational study of the self-assembly of
amphiphilic di-tethered nanospheres using molecular simulation. As a function
of the interaction strength and directionality of the tether-tether
interactions, we predict the formation of four highly ordered phases not
previously reported for nanoparticle systems. We find a double diamond
structure comprised of a zincblende (binary diamond) arrangement of spherical
micelles with a complementary diamond network of nanoparticles (ZnS/D); a phase
of alternating spherical micelles in a NaCl structure with a complementary
simple cubic network of nanoparticles to form an overall crystal structure
identical to that of AlCu_2Mn (NaCl/SC); an alternating tetragonal ordered
cylinder phase with a tetragonal mesh of nanoparticles described by the [8,8,4]
Archimedean tiling (TC/T); and an alternating diamond phase in which both
diamond networks are formed by the tethers (AD) within a nanoparticle matrix.
We compare these structures with those observed in linear and star triblock
copolymer systems
A one-dimensional optomechanical crystal with a complete phononic band gap
[EN] Recent years have witnessed the boom of cavity optomechanics, which exploits the confinement and coupling of optical and mechanical waves at the nanoscale. Among their physical implementations, optomechanical (OM) crystals built on semiconductor slabs enable the integration and manipulation of multiple OM elements in a single chip and provide gigahertz phonons suitable for coherent phonon manipulation. Different demonstrations of coupling of infrared photons and gigahertz phonons in cavities created by inserting defects on OM crystals have been performed. However, the considered structures do not show a complete phononic bandgap, which should enable longer lifetimes, as acoustic leakage is minimized. Here we demonstrate the excitation of acoustic modes in a one-dimensional OM crystal properly designed to display a full phononic bandgap for acoustic modes at 4 GHz. The modes inside the complete bandgap are designed to have high-mechanical Q-factors, limit clamping losses and be invariant to fabrication imperfections.This work was supported by the European Commission Seventh Framework Programs (FP7) under the FET-Open project TAILPHOX No 233883. J.G.-B., D.N.-U., E.C., F.A. and C.M.S.-T. acknowledge financial support from the Spanish projects ACPHIN (ref. FIS2009-10150) and TAPHOR (MAT2012-31392). J.G.-B. and D.P. acknowledges funding from the Spanish government through the Juan de la Cierva programme, D. N.-U. acknowledges funding from the Catalan government through the Beatriu de Pinos programme. We thank Juan Sierra for his valuable technical advice. We thank the ICN2's electron microscopy division and M. Sledzinska for the assistance with the SEM images.Gomis Bresco, J.; Navarro Urríos, D.; Oudich, M.; El-Jallal, S.; Griol Barres, A.; Puerto Garcia, D.; Chavez, E.... (2014). A one-dimensional optomechanical crystal with a complete phononic band gap. Nature Communications. 5(4452):1-6. https://doi.org/10.1038/ncomms5452S1654452Kippenberg, T. J. & Vahala, K. J. Cavity optomechanics: back-action at the mesoscale. Science 321, 1172–1176 (2008).Kippenberg, T. J. & Vahala, K. J. Cavity Opto-Mechanics. Opt. Express 15, 17172–17205 (2007).Favero, I. & Karrai, K. Optomechanics of deformable optical cavities. Nat. Photonics 3, 201–205 (2009).Eichenfield, M., Camacho, R., Chan, J., Vahala, K. J. & Painter, O. A picogram- and nanometre-scale photonic-crystal optomechanical cavity. Nature 459, 550–555 (2009).Gavartin, E., Verlot, P. & Kippenberg, T. J. A hybrid on-chip optomechanical transducer for ultrasensitive force measurements. Nat. Nanotechnol 7, 509–514 (2012).Krause, A. G., Winger, M., Blasius, T. D., Lin, Q. & Painter, O. A high-resolution microchip optomechanical accelerometer. Nat. Photonics 6, 768 (2012).Li, H., Chen, Y., Noh, J., Tadesse, S. & Li, M. Multichannel cavity optomechanics for all-optical amplification of radio frequency signals. Nat. Commun. 3, 1091 (2012).Hill, J. T., Safavi-Naeini, A. H., Chan, J. & Painter, O. Coherent optical wavelength conversion via cavity optomechanics. Nat. Commun. 3, 1196 (2012).Safavi-Naeini, A. H. & Painter, O. Proposal for an optomechanical traveling wave phonon–photon translator. New J. Phys. 13, 013017 (2011).Tallur, S. & Bhave, S. A. A silicon electromechanical photodetector. Nano Lett. 13, 2760–2765 (2013).Kippenberg, T., Rokhsari, H., Carmon, T., Scherer, A. & Vahala, K. Analysis of radiation-pressure induced mechanical oscillation of an optical microcavity. Phys. Rev. Lett. 95, 033901 (2005).Schliesser, A., Arcizet, O., Rivière, R., Anetsberger, G. & Kippenberg, T. J. Resolved-sideband cooling and position measurement of a micromechanical oscillator close to the Heisenberg uncertainty limit. Nat. Phys. 5, 509–514 (2009).Gröblacher, S. et al. Demonstration of an ultracold micro-optomechanical oscillator in a cryogenic cavity. Nat. Phys. 5, 485–488 (2009).Cleland, A. Photons refrigerating phonons. Nat. Phys. 5, 458 (2009).Wilson-Rae, I., Nooshi, N., Zwerger, W. & Kippenberg, T. Theory of ground state cooling of a mechanical oscillator using dynamical backaction. Phys. Rev. Lett. 99, 093901 (2007).Wang, Y.-D. & Clerk, A. A. Using Interference for high fidelity quantum state transfer in optomechanics. Phys. Rev. Lett. 108, 153603 (2012).Dong, C., Fiore, V., Kuzyk, M. C. & Wang, H. Optomechanical dark mode. Science 338, 1609–1613 (2012).Tian, L. Adiabatic state conversion and pulse transmission in optomechanical systems. Phys. Rev. Lett. 108, 153604 (2012).Teufel, J. D. et al. Sideband cooling of micromechanical motion to the quantum ground state. Nature 475, 359–363 (2011).Chan, J. et al. Laser cooling of a nanomechanical oscillator into its quantum ground state. Nature 478, 89–92 (2011).Safavi-Naeini, A. H. et al. Electromagnetically induced transparency and slow light with optomechanics. Nature 472, 69–73 (2011).Weis, S. et al. Optomechanically induced transparency. Science 330, 1520–1523 (2010).Verhagen, E., Deléglise, S., Weis, S., Schliesser, A. & Kippenberg, T. J. Quantum-coherent coupling of a mechanical oscillator to an optical cavity mode. Nature 482, 63–67 (2012).Aspelmeyer, M., Kippenberg, T. J. & Marquardt, F. Cavity optomechanics. Preprint at http://arxiv.org/abs/1303.0733v1 (2013).Brennecke, F., Ritter, S., Donner, T. & Esslinger, T. Cavity optomechanics with a Bose-Einstein condensate. Science 322, 235–238 (2008).Chan, J., Safavi-Naeini, A. H., Hill, J. T., Meenehan, S. & Painter, O. Optimized optomechanical crystal cavity with acoustic radiation shield. Appl. Phys. Lett. 101, 081115 (2012).Ding, L. et al. Wavelength-sized GaAs optomechanical resonators with gigahertz frequency. Appl. Phys. Lett. 98, 113108 (2011).O’Connell, A. D. et al. Quantum ground state and single-phonon control of a mechanical resonator. Nature 464, 697–703 (2010).Goryachev, M. et al. Extremely low-loss acoustic phonons in a quartz bulk acoustic wave resonator at millikelvin temperature. Appl. Phys. Lett. 100, 243504 (2012).Eichenfield, M., Chan, J., Camacho, R. M., Vahala, K. J. & Painter, O. Optomechanical crystals. Nature 462, 78–82 (2009).Gavartin, E. et al. Optomechanical coupling in a two-dimensional photonic crystal defect cavity. Phys. Rev. Lett. 106, 203902 (2011).Sun, X., Zhang, X., Poot, M., Xiong, C. & Tang, H. X. A superhigh-frequency optoelectromechanical system based on a slotted photonic crystal cavity. Appl. Phys. Lett. 101, 221116 (2012).Safavi-Naeini, A. H. et al. Two-dimensional phononic-photonic band gap optomechanical crystal cavity. Phys. Rev. Lett. 112, 153603 (2014).Pennec, Y. et al. Band gaps and cavity modes in dual phononic and photonic strip waveguides. AIP Adv. 1, 041901 (2011).Maldovan, M. & Thomas, E. L. Simultaneous localization of photons and phonons in two-dimensional periodic structures. Appl. Phys. Lett. 88, 251907 (2006).Maldovan, M. Sound and heat revolutions in phononics. Nature 503, 209–217 (2013).Cuffe, J. et al. Lifetimes of confined acoustic phonons in ultrathin silicon membranes. Phys. Rev. Lett. 110, 095503 (2013).Marconnet, A. M., Kodama, T., Asheghi, M. & Goodson, K. E. Phonon conduction in periodically porous silicon nanobridges. Nanoscale Microscale Thermophys. Eng. 16, 199–219 (2012).Ding, L., Belacel, C., Ducci, S., Leo, G. & Favero, I. Ultralow loss single-mode silica tapers manufactured by a microheater. Appl. Opt. 49, 2441 (2010).Navarro-Urrios, D. et al. Synchronization of an optomechanical oscillator and thermal/free-carrier self-pulsing using optical comb forces. Preprint at http://arxiv.org/abs/1403.6043 (2014)
Photonic band gaps in materials with triply periodic surfaces and related tubular structures
We calculate the photonic band gap of triply periodic bicontinuous cubic
structures and of tubular structures constructed from the skeletal graphs of
triply periodic minimal surfaces. The effect of the symmetry and topology of
the periodic dielectric structures on the existence and the characteristics of
the gaps is discussed. We find that the C(I2-Y**) structure with Ia3d symmetry,
a symmetry which is often seen in experimentally realized bicontinuous
structures, has a photonic band gap with interesting characteristics. For a
dielectric contrast of 11.9 the largest gap is approximately 20% for a volume
fraction of the high dielectric material of 25%. The midgap frequency is a
factor of 1.5 higher than the one for the (tubular) D and G structures
Outlook for inverse design in nanophotonics
Recent advancements in computational inverse design have begun to reshape the
landscape of structures and techniques available to nanophotonics. Here, we
outline a cross section of key developments at the intersection of these two
fields: moving from a recap of foundational results to motivation of emerging
applications in nonlinear, topological, near-field and on-chip optics.Comment: 13 pages, 6 figure
- …