Muhammed Sayrac Phys-689 Modern Atomic Physics Spring-2016

Slides:



Advertisements
Similar presentations
Molecular Bonds Molecular Spectra Molecules and Solids CHAPTER 10 Molecules and Solids Johannes Diderik van der Waals (1837 – 1923) “You little molecule!”
Advertisements

The Greenhouse Effect. Terrestrial Emissions Terrestrial emissions have energies corresponding to the infrared (IR) region of the electromagnetic spectrum.
High Intensity Laser Electron Scattering David D. Meyerhofer IEEE Journal of Quantum Electronics, Vol. 33, No. 11, November 1997.
Light and Spectroscopy
High-order Harmonic Generation (HHG) in gases by Benoît MAHIEU 1.
X-ray: the inverse of photoelectricity
Sub femtosecond K-shell excitation using Carrier Envelop Phase Stabilized 2-Cycles IR (2.1  m) Radiation Source. Gilad Marcus The Department of Applied.
Generation of short pulses
2. High-order harmonic generation in gases Attosecond pulse generation 1. Introduction to nonlinear optics.
Lecture 15: Electromagnetic Radiation
Lecture 16: Electromanetic Radiation Reading: Zumdahl 12.1, 12.2 Outline –The nature of electromagnetic radiation. –Light as energy. –The workfunction.
Cutnell/Johnson Physics 7 th edition Classroom Response System Questions Chapter 39 More about Matter Waves Reading Quiz Questions.
Electromagnetic Radiation & Electricity RTEC 111.
Lecture 3 INFRARED SPECTROMETRY
Extreme Light Infrastructure Workshop – Bucharest - September, 17, 2008 Cosmin Blaga The Dawn of Attophysics - First Steps Towards A Tabletop Attosecond.
High Harmonic Generation in Gases Muhammed Sayrac Texas A&M University.
CLEO2004 K. L. Ishikawa No. 0 Enhancement in photoemission from He + by simultaneous irradiation of laser and soft x-ray pulses Kenichi L. Ishikawa Department.
Light and Spectroscopy. Light  Charges interact via electric and magnetic forces  Light is a repetitive disturbance in these forces! Electromagnetic.
Absorption and Emission of Radiation:
Ch ; Lecture 26 – Quantum description of absorption.
Interaction of laser pulses with atoms and molecules and spectroscopic applications.
1 The Quantum Mechanical Model of the Atom Chapter 7.
Diffraction of the XFEL femtosecond pulse in a crystal BELARUSIAN STATE UNIVERSITY A.Benediktovich, I.Feranchuk, A.Leonov, D.Ksenzov, U.Pietsch The Actual.
Introduction to Spectroscopy Yongsik Lee.
Simple Harmonic Oscillator (SHO) Quantum Physics II Recommended Reading: Harris: chapter 4 section 8.
Enhancing the Macroscopic Yield of Narrow-Band High-Order Harmonic Generation by Fano Resonances Muhammed Sayrac Phys-689 Texas A&M University 4/30/2015.
Please read Chapter 4 in Archer Textbook
Rutherford’s Model: Conclusion Massive nucleus of diameter m and combined proton mass equal to half of the nuclear mass Planetary model: Electrons.
Attosecond Physics Dawn Fraser University of Ottawa, Dec 2005 Dawn Fraser University of Ottawa, Dec 2005 Ultrafast Physics at a new Frontier.
ELI-NP: The Way Ahead, Bucharest, March 2011 Modeling propagation of femtosecond laser pulses in ionized gas media Valer TOSA National Intitute for.
Modern Atomic Theory Quantum Theory and the Electronic Structure of Atoms Chapter 11.
Attosecond Optical Science V R. The key idea; F=ma Classically an atom’s own electron, driven by a strong electric field can interact with its parent.
Atoms Quantum physics explains the energy levels of atoms with enormous accuracy. This is possible, since these levels have long lifetime (uncertainty.
© Imperial College LondonPage 1 Probing nuclear dynamics in molecules on an attosecond timescale 7 th December 2005 J. Robinson, S. Gundry, C. A. Haworth,
Ionization in atomic and solid state physics. Paul Corkum Joint Attosecond Science Lab University of Ottawa and National Research Council of Canada Tunneling.
The Atomic Models of Thomson and Rutherford Rutherford Scattering The Classic Atomic Model The Bohr Model of the Hydrogen Atom Successes & Failures of.
Chapter 7 The Quantum-Mechanical Model of the Atom ( )
EM SPECTRUM Chapter 4 EM Spectrum with Frequency and Wavelength.
Free Electron Laser Studies
High Harmonic Generation from overdense plasma
Simulation of the Time Response of a VPT
Yakup Boran Spring Modern Atomic Physics
Starter S-30 How many electrons are found in Carbon Nitrogen Argon
Chapter 1 Electromagnetic Fields
Experiments at LCLS wavelength: 0.62 nm (2 keV)
ISMS 2016 Urbana, IL Vura-Weis Group - UIUC
Origin of Quantum Theory
Introduction & Its instrumentation
Tunable Electron Bunch Train Generation at Tsinghua University
G. Castiglia1, P. P. Corso1, R. Daniele1, E. Fiordilino1, F
History of the knowledge of the atom
General Physics (PHY 2140) Lecture 28 Modern Physics Quantum Physics
Electromagnetic Radiation
1. Ionization of molecules - ( MO-ADK theory)
General Physics (PHY 2140) Lecture 33 Modern Physics Atomic Physics
What is Spectroscopy? المحاضرة الرابعة
Diatomic molecules
Xiao Min Tong and Chii Dong Lin
EM SPECTRUM Chapter 4 EM Spectrum with Frequency and Wavelength.
Electromagnetic Radiation
Laser-assisted photoionization for attosecond pulse measurements
Cutnell/Johnson Physics 7th edition
Chapter 6 Quantum Mechanical Model & Electron Configurations
Bohr, Emissions, and Spectra
High Harmonic Analysis Using a COLTRIMS Technique
Recent Physics and Future Developments
Electrons and Electron Arrangement.
Workshop finale dei Progetti Grid del PON
Advanced Pharmaceutical Analysis
High energy 6.2 fs pulses Shambhu Ghimire, Bing Shan, and Zenghu Chang
Presentation transcript:

Muhammed Sayrac Phys-689 Modern Atomic Physics Spring-2016 Beyond Carbon K-Edge Harmonic Emission Using a Spatial and Temporal Synthesized Laser Field* Muhammed Sayrac Phys-689 Modern Atomic Physics Spring-2016 *PRL 110, 053001 (2013)

Motivation Numerical simulations of HHG in helium using a temporally synthesized and spatially nonhomogeneous strong laser field. The goal of this study is to extend the cutoff harmonic far beyond the usual semi classical limit by using temporal and spatial laser field. This laser field has been proven capable of generating coherent extreme ultraviolet photons beyond the carbon K edge (284eV, 4.37nm), an energy region of high interest as it can be used to initiate inner-shell dynamics by using 800nm pulses with synthesis fields. The new approach we propose involves combining the two techniques to controllably shape the final laser field both in time and in space. *PRL 110, 053001 (2013) https://books.google.com/books?id=clAANTKBStcC&pg=PA2&lpg=PA2&dq=carbon+absorption+edge+in+wavelength&source=bl&ots=M4h8ZyKaX8&sig=wShy-6x9vturc_L26jC9_Hzf47c&hl=en&sa=X&ved=0ahUKEwjlhKDdiLzMAhUM6CYKHbMEBHUQ6AEIODAE#v=onepage&q=carbon%20absorption%20edge%20in%20wavelength&f=false

Introduction X-ray absorption spectroscopy is a very powerful technique for the probing of the local chemical environment of molecules and to explore ultrafast inner shell charge dynamics in molecular systems. Ecutofff = Ip+3.17Up Up~λ2 3-step model One way to extend HHG cutoff is use longer wavelength as it is well known that the HHG cutoff scales as λ2. The generation efficiency of the harmonic photons decreases with increasing laser wavelength according to a λ-5.5 power law. *PRL 110, 053001 (2013), Nature Photonics 5, 640–641 (2011)

Method Two 4-cycle pulses at 800nm are delayed in time for performing the temporal synthesis. For the simulation total number of cycle (N)=4 and ϕ=0 are considered. The potential between the atom and the laser pulse is modified in order to treat the spatially nonhomogeneous fields. The optimal time delay between two replica is τ=1.29T, resulting laser amplitude of the synthesized field is equal to one of the two input pulse replica. Both fields have same CEP (ϕ) , and wedges are used to control CEP. where Vl is the laser atom interaction, E is the laser field, the β is the strength of the nonhomogeneity. This parameters are adjusted in such a way that the laser ionized electron feels only a linear variation of the laser field when in the continuum. *PRL 110, 053001 (2013)

Results The TDSE is solved in order to calculate the harmonic spectra while employing double pulse nonhomogeneous driving laser field. Then the cutoff is extended up to 12.5Up that is greater than 1 keV. The harmonic spectrum obtained in helium for β=0.002. The decrease beyond 650eV can be explained that two trajectories contribute to the harmonic yield, inducing structures in the corresponding harmonic spectrum. Toward the cutoff energy the excursion time of these trajectories increases, resulting in a harmonic yield drop due to the spreading of the electronic wave packet. *PRL 110, 053001 (2013)

Results (cont.) Photon energies as a function of the laser cycles for different β parameter. The spatial nonhomogeneity of the laser field strongly modified some of the high energetic trajectories. This modification forces these trajectories that do not recombine in the case of β=0 to finally recombine when the inhomogeneity is present leading to cutoff extension greater than 1keV. The direct effect is that the amount of recombination event decreases as β increases. For β=0.002 the short and long trajectories recombine almost simultaneously, meaning the laser field forces to electron ionized at different times to recombine around the same time. *PRL 110, 053001 (2013)

Results (cont.) ti: 1.25-2.25 long trajectories correspond tr>2.5 optical cycle, and short trajectories are for the tr<2.5 optical cycle. The long trajectories are modified both by the spatial nonhomogeneity and the temporal double-pulse configuration. In the homogeneous case (β=0) with ionization times ti around 1.25 and 1.75 optical cycles merge into unique trajectories. The trajectory with ti ~1.75 now has its ionization times greater than half an optical cycle that get smaller while β increases. As a result, the time spent by the electron excursion in the continuum increases. The electric field strength at the ionization time for short trajectories being greater than for long trajectories, and considering that the ionization rate is a nonlinear function of this electric field, long trajectories are then less efficient than the short ones. Also short trajectories are almost independent of β and get noticeably different only for really high values of β. *PRL 110, 053001 (2013)

Results (cont.) The time-frequency analysis of the calculated dipole (from the 3D-TDSE) corresponding to the case of a nonhomogeneous laser field using a wavelet analysis. β=0.002 The brown lines are the calculated classical re-scattering energies. The classical calculations confirms that the mechanism of the generation of this 12.5Up cutoff extension exhibiting a nice continuum This is the consequence of trajectory selection and consequences of employing the combination of temporally and spatially synthesized laser field. *PRL 110, 053001 (2013)

Conclusion Two identical few cycle pulses delayed in time together with a weak spatial nonhomogeneity are used for extending HHG cutoff. The main effect of this two identical pulses on the HHG is a considerable extension of the cutoff energy up to 12.5Up. Trajectories are highly selected while using a laser field that consist of a combination of the double pulse temporal synthesis and the spatial nonhomogeneity. This approach provides the generation of a coherent attosecond light source at energies beyond the carbon K edge directly from an 800 nm laser system. *PRL 110, 053001 (2013)

Thank you