Optical Tweezers: the Next Generation
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Beam Profiling by Michael Scaggs
Beam Profiling by Michael Scaggs Haas Laser Technologies, Inc. Introduction Lasers are ubiquitous in industry today. Carbon Dioxide, Nd:YAG, Excimer and Fiber lasers are used in many industries and a myriad of applications. Each laser type has its own unique properties that make them more suitable than others. Nevertheless, at the end of the day, it comes down to what does the focused or imaged laser beam look like at the work piece? This is where beam profiling comes into play and is an important part of quality control to ensure that the laser is doing what it intended to. In a vast majority of cases the laser beam is simply focused to a small spot with a simple focusing lens to cut, scribe, etch, mark, anneal, or drill a material. If there is a problem with the beam delivery optics, the laser or the alignment of the system, this problem will show up quite markedly in the beam profile at the work piece. What is Beam Profiling? Beam profiling is a means to quantify the intensity profile of a laser beam at a particular point in space. In material processing, the "point in space" is at the work piece being treated or machined. Beam profiling is accomplished with a device referred to a beam profiler. A beam profiler can be based upon a CCD or CMOS camera, a scanning slit, pin hole or a knife edge. In all systems, the intensity profile of the beam is analyzed within a fixed or range of spatial Haas Laser Technologies, Inc. -
Quantitative Force Measurements with Optical Tweezers: the JPK Nanotracker™
Quantitative force measurements with optical tweezers: The JPK NanoTracker™ Introduction to optical tweezers manipulate biomolecules and cells, but also to directly and accurately measure the minute forces (on the order of Optical tweezers methodology has developed from proof-of- fractions of picoNewtons) involved. Most often, the principle experiments to an established quantitative biomolecules of interest are not trapped themselves technique in fields ranging from (bio)physics through cell directly, but manipulated through functionalized biology. As the name suggests, optical tweezers are a microspheres. means to manipulate objects with light. With this technique, The correct physical description of optical trapping depends microscopically small objects can be held and manipulated. on the size of the trapped object. One speaks of the ‘ray- At the same time, the forces exerted on the trapped objects optics’ regime when the object’s dimension d is much larger can be accurately measured. The basic physical principle than the wavelength of the trapping light: d>>λ. In this case, underlying optical tweezers is the radiation pressure diffraction effects can be neglected and the trapping forces exerted by light when colliding with matter. For macroscopic of the light can be understood in terms of ray optics. The objects, the radiation pressure exerted by typical light regime where d<<λ is called the Rayleigh regime. In this sources is orders of magnitude too small to have any case, the trapped particles can be treated as point dipoles, measurable effect: we do not feel the light power of the sun as the electromagnetic field is constant on the scale of the pushing us away. -
A Quantum Origin of Life?
June 26, 2008 11:1 World Scientific Book - 9in x 6in quantum Chapter 1 A Quantum Origin of Life? Paul C. W. Davies The origin of life is one of the great unsolved problems of science. In the nineteenth century, many scientists believed that life was some sort of magic matter. The continued use of the term “organic chemistry” is a hangover from that era. The assumption that there is a chemical recipe for life led to the hope that, if only we knew the details, we could mix up the right stuff in a test tube and make life in the lab. Most research on biogenesis has followed that tradition, by assuming chemistry was a bridge—albeit a long one—from matter to life. Elucidat- ing the chemical pathway has been a tantalizing goal, spurred on by the famous Miller-Urey experiment of 1952, in which amino acids were made by sparking electricity through a mixture of water and common gases [Miller (1953)]. But this concept turned out to be something of a blind alley, and further progress with pre-biotic chemical synthesis has been frustratingly slow. In 1944, Erwin Schr¨odinger published his famous lectures under the ti- tle What is Life? [Schr¨odinger (1944)] and ushered in the age of molecular biology. Sch¨odinger argued that the stable transmission of genetic infor- mation from generation to generation in discrete bits implied a quantum mechanical process, although he was unaware of the role of or the specifics of genetic encoding. The other founders of quantum mechanics, including Niels Bohr, Werner Heisenberg and Eugene Wigner shared Schr¨odinger’s belief that quantum physics was the key to understanding the phenomenon Received May 9, 2007 3 QUANTUM ASPECTS OF LIFE © Imperial College Press http://www.worldscibooks.com/physics/p581.html June 26, 2008 11:1 World Scientific Book - 9in x 6in quantum 4 Quantum Aspects of Life of life. -
Depth-Resolved Measurement of Optical Radiation-Pressure Forces with Optical Coherence Tomography
Vol. 26, No. 3 | 5 Feb 2018 | OPTICS EXPRESS 2410 Depth-resolved measurement of optical radiation-pressure forces with optical coherence tomography NICHALUK LEARTPRAPUN, RISHYASHRING R. IYER, AND STEVEN G. ADIE* Meinig School of Biomedical Engineering, Cornell University, Ithaca, NY 14853, USA *[email protected] Abstract: A weakly focused laser beam can exert sufficient radiation pressure to manipulate microscopic particles over a large depth range. However, depth-resolved continuous measurement of radiation-pressure force profiles over an extended range about the focal plane has not been demonstrated despite decades of research on optical manipulation. Here, we present a method for continuous measurement of axial radiation-pressure forces from a weakly focused beam on polystyrene micro-beads suspended in viscous fluids over a depth range of 400 μm, based on real-time monitoring of particle dynamics using optical coherence tomography (OCT). Measurements of radiation-pressure forces as a function of beam power, wavelength, bead size, and refractive index are consistent with theoretical trends. However, our continuous measurements also reveal localized depth-dependent features in the radiation- pressure force profiles that deviate from theoretical predictions based on an aberration-free Gaussian beam. The combination of long-range radiation pressure and OCT offers a new mode of quantitative optical manipulation and detection with extended spatial coverage. This may find applications in the characterization of optical tractor beams, or volumetric optical manipulation and interrogation of beads in viscoelastic media. © 2018 Optical Society of America under the terms of the OSA Open Access Publishing Agreement OCIS codes: (110.4500) Optical coherence tomography; (350.4855) Optical tweezers or optical manipulation. -
Laser-Based Optical Trap for Remote Sampling of Interplanetary And
Laser-Based Optical Trapping for Remote Sampling of Interplanetary and Atmospheric Particulate Matter Paul Stysley (PI-Code 554 NASA- GSFC), Demetrios Poulios, Richard Kay , Barry Coyle, Greg Clarke Or Tractor Beams Not yet: Hopefully Soon: Tractor Beam Basics What is a tractor beam? Target motion Laser Direction of beam propagation Why study tractor beams? Purpose: A tractor beam system will enhance the capability of current particle collection instruments by combining in situ measurements with remote sensing missions. This would increase the range, frequency, and quantity of samples collected for many planned lander and free flyer-based systems as well enabling the creation of new Decadal Survey missions. Key Milestones and Goals Proposal Goals: (1) To fully study and model current state-of-the-art in optical trapping technology and potential for use in remote sensing measurements. (2) To determine the scalability of the optical trapping system in regards to the range, frequency, and quantity of sample collection. (3) To determine what types of particles can be captured and if species selection is possible. (4) To formulate a plan to build and test a system that will demonstrate the remote sensing capability and potential of laser-based optical trapping for NASA missions. Milestones: • Complete fundamental optical trapping study 01/2012 • Determine scalability of trapping 04/2012 • Determine particle selection constraints 07/2012 • Devise remote sensing system 09/2012 • Publish results 10/2012 TRLin = 1 Current Technology Throughout NASA’s history mission have deployed several different innovative in situ techniques to gather particulates such as Faraday traps, ablation and collection, drills, scoops, or trapping matter in aerogel then returning the samples to Earth. -
UFS Lecture 13: Passive Modelocking
UFS Lecture 13: Passive Modelocking 6 Passive Mode Locking 6.2 Fast Saturable Absorber Mode Locking (cont.) (6.3 Soliton Mode Locking) 6.4 Dispersion Managed Soliton Formation 7 Mode-Locking using Artificial Fast Sat. Absorbers 7.1 Kerr-Lens Mode-Locking 7.1.1 Review of Paraxial Optics and Laser Resonator Design 7.1.2 Two-Mirror Resonators 7.1.3 Four-Mirror Resonators 7.1.4 The Kerr Lensing Effects (7.2 Additive Pulse Mode-Locking) 1 6.2.2 Fast SA mode locking with GDD and SPM Steady-state solution is chirped sech-shaped pulse with 4 free parameters: Pulse amplitude: A0 or Energy: W 2 = 2 A0 t Pulse width: t Chirp parameter : b Carrier-Envelope phase shift : y 2 Pulse width Chirp parameter Net gain after and Before pulse CE-phase shift Fig. 6.6: Modelocking 3 6.4 Dispersion Managed Soliton Formation in Fiber Lasers ~100 fold energy Fig. 6.12: Stretched pulse or dispersion managed soliton mode locking 4 Fig. 6.13: (a) Kerr-lens mode-locked Ti:sapphire laser. (b) Correspondence with dispersion-managed fiber transmission. 5 Today’s BroadBand, Prismless Ti:sapphire Lasers 1mm BaF2 Laser crystal: f = 10o OC 2mm Ti:Al2O3 DCM 2 PUMP DCM 2 DCM 1 DCM 1 DCM 2 DCM 1 BaF2 - wedges DCM 6 Fig. 6.14: Dispersion managed soliton including saturable absorption and gain filtering 7 Fig. 6.15: Steady state profile if only dispersion and GDD is involved: Dispersion Managed Soliton 8 Fig. 6.16: Pulse shortening due to dispersion managed soliton formation 9 7. -
Optical Micromachines for Biological Studies
micromachines Review Optical Micromachines for Biological Studies Philippa-Kate Andrew 1 , Martin A. K. Williams 2,3 and Ebubekir Avci 1,3,* 1 Department of Mechanical and Electrical Engineering, Massey University, Palmerston North 4410, New Zealand; [email protected] 2 School of Fundamental Sciences, Massey University, Palmerston North 4410, New Zealand; [email protected] 3 MacDiarmid Institute for Advanced Materials and Nanotechnology, Wellington 6140, New Zealand * Correspondence: [email protected] Received: 21 January 2020; Accepted: 9 February 2020; Published: 13 February 2020 Abstract: Optical tweezers have been used for biological studies since shortly after their inception. However, over the years research has suggested that the intense laser light used to create optical traps may damage the specimens being studied. This review aims to provide a brief overview of optical tweezers and the possible mechanisms for damage, and more importantly examines the role of optical micromachines as tools for biological studies. This review covers the achievements to date in the field of optical micromachines: improvements in the ability to produce micromachines, including multi-body microrobots; and design considerations for both optical microrobots and the optical trapping set-up used for controlling them are all discussed. The review focuses especially on the role of micromachines in biological research, and explores some of the potential that the technology has in this area. Keywords: optical tweezers; multi-component micromanipulators; radiation damage; life sciences; optical microrobots 1. Introduction Improvements in tools for the visualisation of objects at the micro- and nano- scale have given researchers the ability to investigate materials and processes previously out of reach. -
Lab 10: Spatial Profile of a Laser Beam
Lab 10: Spatial Pro¯le of a Laser Beam 2 Background We will deal with a special class of Gaussian beams for which the transverse electric ¯eld can be written as, r2 1 Introduction ¡ 2 E(r) = Eoe w (1) Equation 1 is expressed in plane polar coordinates Refer to Appendix D for photos of the appara- where r is the radial distance from the center of the 2 2 2 tus beam (recall r = x +y ) and w is a parameter which is called the spot size of the Gaussian beam (it is also A laser beam can be characterized by measuring its referred to as the Gaussian beam radius). It is as- spatial intensity pro¯le at points perpendicular to sumed that the transverse direction is the x-y plane, its direction of propagation. The spatial intensity pro- perpendicular to the direction of propagation (z) of ¯le is the variation of intensity as a function of dis- the beam. tance from the center of the beam, in a plane per- pendicular to its direction of propagation. It is often Since we typically measure the intensity of a beam convenient to think of a light wave as being an in¯nite rather than the electric ¯eld, it is more useful to recast plane electromagnetic wave. Such a wave propagating equation 1. The intensity I of the beam is related to along (say) the z-axis will have its electric ¯eld uni- E by the following equation, formly distributed in the x-y plane. This implies that " cE2 I = o (2) the spatial intensity pro¯le of such a light source will 2 be uniform as well. -
Performance Evaluation of a Thz Pulsed Imaging System: Point Spread Function, Broadband Thz Beam Visualization and Image Reconstruction
applied sciences Article Performance Evaluation of a THz Pulsed Imaging System: Point Spread Function, Broadband THz Beam Visualization and Image Reconstruction Marta Di Fabrizio 1,* , Annalisa D’Arco 2,* , Sen Mou 2, Luigi Palumbo 3, Massimo Petrarca 2,3 and Stefano Lupi 1,4 1 Physics Department, University of Rome ‘La Sapienza’, P.le Aldo Moro 5, 00185 Rome, Italy; [email protected] 2 INFN-Section of Rome ‘La Sapienza’, P.le Aldo Moro 2, 00185 Rome, Italy; [email protected] (S.M.); [email protected] (M.P.) 3 SBAI-Department of Basic and Applied Sciences for Engineering, Physics, University of Rome ‘La Sapienza’, Via Scarpa 16, 00161 Rome, Italy; [email protected] 4 INFN-LNF, Via E. Fermi 40, 00044 Frascati, Italy * Correspondence: [email protected] (M.D.F.); [email protected] (A.D.) Abstract: Terahertz (THz) technology is a promising research field for various applications in basic science and technology. In particular, THz imaging is a new field in imaging science, where theories, mathematical models and techniques for describing and assessing THz images have not completely matured yet. In this work, we investigate the performances of a broadband pulsed THz imaging system (0.2–2.5 THz). We characterize our broadband THz beam, emitted from a photoconductive antenna (PCA), and estimate its point spread function (PSF) and the corresponding spatial resolution. We provide the first, to our knowledge, 3D beam profile of THz radiation emitted from a PCA, along its propagation axis, without the using of THz cameras or profilers, showing the beam spatial Citation: Di Fabrizio, M.; D’Arco, A.; intensity distribution. -
Gaussian Beams • Diffraction at Cavity Mirrors Creates Gaussian Spherical
Gaussian Beams • Diffraction at cavity mirrors creates Gaussian Spherical Waves • Recall E field for Gaussian U ⎛ ⎡ x2 + y2 ⎤⎞ 0 ⎜ ( ) ⎟ u( x,y,R,t ) = exp⎜i⎢ω t − Kr − ⎥⎟ R ⎝ ⎣ 2R ⎦⎠ • R becomes the radius of curvature of the wave front • These are really TEM00 mode emissions from laser • Creates a Gaussian shaped beam intensity ⎛ − 2r 2 ⎞ 2P ⎛ − 2r 2 ⎞ I( r ) I exp⎜ ⎟ exp⎜ ⎟ = 0 ⎜ 2 ⎟ = 2 ⎜ 2 ⎟ ⎝ w ⎠ π w ⎝ w ⎠ Where P = total power in the beam w = 1/e2 beam radius • w changes with distance z along the beam ie. w(z) Measurements of Spotsize • For Gaussian beam important factor is the “spotsize” • Beam spotsize is measured in 3 possible ways • 1/e radius of beam • 1/e2 radius = w(z) of the radiance (light intensity) most common laser specification value 13% of peak power point point where emag field down by 1/e • Full Width Half Maximum (FWHM) point where the laser power falls to half its initial value good for many interactions with materials • useful relationship FWHM = 1.665r1 e FWHM = 1.177w = 1.177r 1 e2 w = r 1 = 0.849 FWHM e2 Gaussian Beam Changes with Distance • The Gaussian beam radius of curvature with distance 2 ⎡ ⎛π w2 ⎞ ⎤ R( z ) = z⎢1 + ⎜ 0 ⎟ ⎥ ⎜ λz ⎟ ⎣⎢ ⎝ ⎠ ⎦⎥ • Gaussian spot size with distance 1 2 2 ⎡ ⎛ λ z ⎞ ⎤ w( z ) = w ⎢1 + ⎜ ⎟ ⎥ 0 ⎜π w2 ⎟ ⎣⎢ ⎝ 0 ⎠ ⎦⎥ • Note: for lens systems lens diameter must be 3w0.= 99% of power • Note: some books define w0 as the full width rather than half width • As z becomes large relative to the beam asymptotically approaches ⎛ λ z ⎞ λ z w(z) ≈ w ⎜ ⎟ = 0 ⎜ 2 ⎟ ⎝π w0 ⎠ π w0 • Asymptotically light -
Optics of Gaussian Beams 16
CHAPTER SIXTEEN Optics of Gaussian Beams 16 Optics of Gaussian Beams 16.1 Introduction In this chapter we shall look from a wave standpoint at how narrow beams of light travel through optical systems. We shall see that special solutions to the electromagnetic wave equation exist that take the form of narrow beams – called Gaussian beams. These beams of light have a characteristic radial intensity profile whose width varies along the beam. Because these Gaussian beams behave somewhat like spherical waves, we can match them to the curvature of the mirror of an optical resonator to find exactly what form of beam will result from a particular resonator geometry. 16.2 Beam-Like Solutions of the Wave Equation We expect intuitively that the transverse modes of a laser system will take the form of narrow beams of light which propagate between the mirrors of the laser resonator and maintain a field distribution which remains distributed around and near the axis of the system. We shall therefore need to find solutions of the wave equation which take the form of narrow beams and then see how we can make these solutions compatible with a given laser cavity. Now, the wave equation is, for any field or potential component U0 of Beam-Like Solutions of the Wave Equation 517 an electromagnetic wave ∂2U ∇2U − µ 0 =0 (16.1) 0 r 0 ∂t2 where r is the dielectric constant, which may be a function of position. The non-plane wave solutions that we are looking for are of the form i(ωt−k(r)·r) U0 = U(x, y, z)e (16.2) We allow the wave vector k(r) to be a function of r to include situations where the medium has a non-uniform refractive index. -
Pulsed Optical Tweezers for Levitation and Manipulation of Stuck Biological
2005 Conference on Lasers & Electro-Optics (CLEO) CFN3 Pulsed optical tweezers for levitation and manipulation of stuck biological particles Amol Ashok Ambardekar and Yong-qing Li Department ofPhysics, East Carolina University, Greenville, North Carolina 27858 acube3(1!yahoo. covm,livrnail.ecu. ec/ Abstract: We report on optical levitation and manipulation of microscopic particles that are stuck on a glass surface with a pulsed optical tweezers. Both the stuck dielectric beads and biological cells are demonstrated to be levitated. ©2005 Optical Society of America OCIS codes: (170.4520) Optical confinement and manipulation; (140.7010) Trapping Optical tweezers has become a powerful tool for capturing and manipulation of micron-sized particles, typically by using continuous-wave (cw) lasers [1, 2]. It has been routinely applied to manipulate living cells, bacteria, viruses, chromosomes and other organelles [3, 4], To reduce the photodamage to the trapped particles, the average power of the trapping lasers is usually limited to below hundreds of mW and near-infrared (NIR) or infrared lasers were used for trapping [3, 6]. The trapping force generated by the cw optical tweezers is typically in the order of 10-12 N [4, 5]. This weak force is efficient to confine micro-particles suspended in liquids, but not sufficient to levitate the particles that are stuck on the glass surface, where it has to overcome the binding force. Therefore, the stuck particles cannot be manipulated with the optical tweezers that only employs cw lasers. In this paper, we describe a pulsed optical tweezers that employs a pulsed laser for levitation of the stuck particles and a low-power cw laser for successive trapping and manipulation.