THE LHIRES-III SPECTROGRAPH © C2PU, Observatoire de la Cote d’Azur, Université de Nice Sophia-Antipolis Jean-Pierre Rivet CNRS, OCA, Dept. Lagrange

Slides:



Advertisements
Similar presentations
24.6 Diffraction Huygen’s principle requires that the waves spread out after they pass through slits This spreading out of light from its initial line.
Advertisements

Thin Films, Diffraction, and Double slit interference
1 ATST Imager and Slit Viewer Optics Ming Liang. 2 Optical layout of the telescope, relay optics, beam reducer and imager. Optical Layouts.
CEDIC March 6-8, 2015 Baader Planetarium GmbH Bernd Koch.
Purpose of this Minilab
1308 E&M Diffraction – light as a wave Examples of wave diffraction: Water waves diffract through a small opening in the dam. Sound waves diffract through.
Diffraction of Light Waves
Optics 1. 2 The electromagnetic spectrum Visible light make up only a small part of the entire spectrum of electromagnetic waves. Unlike sound waves and.
1 Components of Optical Instruments, Cont… Lecture 6.
 PART Absorption Spectrometer Dr. S. M. Condren SourceWavelength SelectorDetector Signal Processor Readout Sample.
Announcements Homework for tomorrow… (Ch. 22, CQ5, Probs. 16 & 18)
Spectroscopic Data ASTR 3010 Lecture 16 Textbook Ch. 11.
Diffraction See Chapter 10 of Hecht.
W. Sautter Normal Line Normal Line ii rr ii rr Glass n = 1.5 Air n =1.0  r = angle of refraction  i = angle of incidence Light travels.
Exam II Review. Review of traveling wave interference Phase changes due to: Optical path length differences sources out of phase General solution.
Physics for Scientists and Engineers II, Summer Semester Lecture 27: July 31 st 2009 Physics for Scientists and Engineers II.
Interference & Diffraction
Prismswww.edmundoptics.com Right AngleEquilateralPentagonalDove.
Interference and Diffraction
Physics 681: Solar Physics and Instrumentation – Lecture 8 Carsten Denker NJIT Physics Department Center for Solar–Terrestrial Research.
Wide-field, triple spectrograph with R=5000 for a fast 22 m telescope Roger Angel, Steward Observatory 1 st draft, December 4, 2002 Summary This wide-field,
Light Through One Slit When light passes through a narrow slit, it spreads out in a way that is inconsistent with ray optics. If light consisted of “corpuscles”
Interference and Diffraction
PHY 1371Dr. Jie Zou1 Chapter 38 Diffraction and Polarization (Cont.)
Chapter 25: Interference and Diffraction
Interference at slits and diffraction gratings. Diffraction and the Wave Nature of Light Diffraction is a wave effect. That is, it occurs because light.
Spectrographs. Spectral Resolution d 1 2 Consider two monochromatic beams They will just be resolved when they have a wavelength separation of d Resolving.
Astronomical Spectroscopy
9.12 Diffraction grating • Order of diffraction
Spectrographs. Literature: Astronomical Optics, Daniel Schneider Astronomical Observations, Gordon Walker Stellar Photospheres, David Gray.
Basic Optical Devices Mirrors, Lenses Prisms, And Diffraction Gratings.
14 October Observational Astronomy SPECTROSCOPY and spectrometers Kitchin, pp
Chapter 24 Wave Optics. General Physics Review – waves T=1/f period, frequency T=1/f period, frequency v = f velocity, wavelength v = f velocity, wavelength.
Principal maxima become sharper Increases the contrast between the principal maxima and the subsidiary maxima GRATINGS: Why Add More Slits?
1. Waves and Particles 2. Interference of Waves
18 October Observational Astronomy SPECTROSCOPY and spectrometers Kitchin, pp
Chapter 13 The Characteristics of light. Objectives Identify the components of the electromagnetic spectrum. Calculate the frequency or wavelength of.
PHENOMENA OF LIGHT Chapters 27, 29, & 31. Easy to get mixed up… Polarization (Light)Ch 27 Reflection (Water & Light)Ch 29 Refraction (Light)Ch 29 Dispersion.
Astronomical Spectroscopy Notes from Richard Gray, Appalachian State, and D. J. Schroeder 1974 in “Methods of Experimental Physics, Vol. 12-Part A Optical.
Optics ISAT 241 Analytical Methods III Fall 2003 David J. Lawrence.
Basic Optical Devices Part 1 Mirrors, Prisms, Diffraction Gratings and Spectroscopes.
Micro-mirror Micromechatronics System FH AACHEN
Diffraction the ability of waves to bend around obstacles Newton tried to explain diffraction due to an attraction between light particles and edge of.
Light Wave Interference In chapter 14 we discussed interference between mechanical waves. We found that waves only interfere if they are moving in the.
Difference of Optical Path Length Interference Two waves One wave Many waves Diffraction.
FRAUNHOFFER DIFFRACTION AT DOUBLE SLIT
The Wave Nature of Light
1.Stable radiation source 2.Wavelength selector 3.Transparent sample holder: cells/curvettes made of suitable material (Table 7- 2) 4.Radiation detector.
Light & Optics. Law of Reflection The angle of incidence of reflected light equals the angle of reflection.  r =  I Note that angles are measured relative.
Lab 10: Wave optics Only 2 more labs to go!! Light is an electromagnetic wave. Because of the wave nature of light it interacts differently than you might.
C2PU TELESCOPES © C2PU, Observatoire de la Cote d’Azur, Université de Nice Sophia-Antipolis Jean-Pierre Rivet CNRS, OCA, Dept. Lagrange
Laser Spectroscopy/SJX Chap. 4 Components of Spectroscopic Instruments 1 In this chapter we discuss basic spectroscopic instruments and techniques employed.
Optical astronomical spectroscopy at the VLT (Part 1) F. Pepe Observatoire de Genève.
2. Diffraction Grating Basic principles: Diffraction
DISPERSIVE POWER OF A GRATING Dispersive power of a grating is defined as the ratio of the difference in the angle of diffraction of any two neighbouring.
hn1 hn2 optical l selector source sample detector signal processor
Light Reflection and Refraction. Reflection Law of Reflection.
Sept 16, 2005Ast 920 Meeting 21 Astronomy 920 Commissioning of the Prime Focus Imaging Spectrograph Meeting 2 Intro; VPH Grating Spectroscopy Ken Nordsieck.
If a single slit diffracts, what about a double slit?

THE LHIRES-III SPECTROGRAPH
Introduction to Spectroscopy
Diffraction Grating And Emission Spectra
If a single slit diffracts, what about a double slit?
The scattering centre becomes a secondary source of radiation
LEAD Tutors/Peer Instructors Needed!
BASIC HYPER SPECTRAL IMAGING
Purpose of this Minilab
Presentation transcript:

THE LHIRES-III SPECTROGRAPH © C2PU, Observatoire de la Cote d’Azur, Université de Nice Sophia-Antipolis Jean-Pierre Rivet CNRS, OCA, Dept. Lagrange

The LHIRES-III 05/09/2015C2PU-Team, Observatoire de Nice2 LHIRES = Littrow High RESolution spectrograph

Diffraction by 1 element 05/09/2015C2PU-Team, Observatoire de Nice3 Incident beam assumed parallel (wavelength  ) Diffracted beam Collimator Screen ~ / d d Non-reflecting substrate Maximum in the direction of geometric optics:  r = -  r Angular width: ~ / d ii rr Reflecting element

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice 4 Incident beam (wavelength  ) Screen ? Non-reflecting substrate Reflecting elements Collimator ii

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice5 Incident beam (wavelength  ) ii Screen ? Collimator 

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice6 Screen Collimator NO LIGHT ! Diffracted beams out of phase : destructive interferences  NO LIGHT

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice7 Screen Collimator LIGHT ! Diffracted beams in phase : constructive interferences  MAXIMUM LIGHT

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice8 aaaa ii Ray 0 Ray 1 Delay of Ray 1 wrt Ray 0 = a sin(  i )

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice9 aaaa rr Ray 0 Ray 1 Delay of Ray 1 wrt Ray 0 = a sin(  r )

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice10 aaaa rr Ray 0 Ray 1 ii Ray 0 Ray 1 Total delay of Ray 1 wrt Ray 0 :  = a sin(  i ) + a sin(  r ) Condition for constructive interferences:  = k. integer; called the “order”

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice11 aaaa rr Ray 0 ’ Ray 1 ’ ii Ray 0 Ray 1 Order k = 0 Condition for constructive interferences:  = 0, whatever sin(  i ) + sin(  r ) = 0 Snell’s law ! direction of reflection on the grating’s plane according to geometric optics NON DISPERSIVE

Diffraction by “n” elements 05/09/2015C2PU-Team, Observatoire de Nice12 aaaa rr Ray 0 ’ Ray 1 ’ ii Ray 0 Ray 1 Order k ≠ 0 Condition for constructive interferences:  = k. sin(  i ) + sin(  r ) = k. / a DISPERSIVE

Diffraction pattern (monochr.) 05/09/2015C2PU-Team, Observatoire de Nice13 sin(  i ) + sin(  r ) 0 Relative intensity aaaa N d ~ / ( N.a ) ~ / a ~ / d Diffraction enveloppe / a 2 / a 3 / a - / a -2 / a -3 / a

Diffraction pattern (polychr.) 05/09/2015C2PU-Team, Observatoire de Nice14 sin(  i ) + sin(  r ) 0 Relative intensity / a 2 / a 3 / a - / a -2 / a -3 / a Order 0: non dispersive Order 1: dispersive Order 2: more dispersive Order 3: even more dispersive

Blazed gratings 05/09/2015C2PU-Team, Observatoire de Nice 15 rr ii Diffraction envelope is maximum when:  r = -  i 0 th order is maximum when:  r = -  i rr ii Diffraction envelope is maximum when:  r = -  i 0 th order is maximum when:  r = -  i : Normal to the grating : Normal to the grooves rr  (blaze angle) ii STANDARD GRATING BLAZED GRATING

Diffraction pattern 05/09/2015C2PU-Team, Observatoire de Nice16 sin(  i ) + sin(  r ) 0 Relative intensity / a 2 / a 3 / a - / a -2 / a -3 / a Order 0: non dispersive Order 1: dispersive Order 2: more dispersive Order 3: even more dispersive STANDARD GRATING

Diffraction pattern 05/09/2015C2PU-Team, Observatoire de Nice17 sin(  i ) + sin(  r ) 0 Relative intensity / a 2 / a 3 / a - / a -2 / a -3 / a Maximum of diffraction curve on order k ≠ 0 BLAZED GRATING Blaze angle  depends on the central wavelength 0 and order k

Basics on spectrographs 05/09/2015C2PU-Team, Observatoire de Nice18 Dispersing element (grating) rr ii Collimated input beam Collimation optics Dispersed beam Camera optics Sensor Entrance slit Light from the telescope

Littrow configuration 05/09/2015C2PU-Team, Observatoire de Nice19 ii Littrow condition:  r =  i  Collimator optics = Camera optics (cost effective configuration) rr

The LHIRES-III 05/09/2015C2PU-Team, Observatoire de Nice20

The LHIRES-III 05/09/2015C2PU-Team, Observatoire de Nice21 Micrometric screw (to tilt the gating) Diffraction blazed grating) Collimator / camera optics Bending mirror Science camera Guiding camera Focuser for the guiding camera Slit environment Bending mirror F/12.5 input beam from the telescope

The LHIRES-III 05/09/2015C2PU-Team, Observatoire de Nice22 Micrometric screw (to tilt the gating) Diffraction blazed grating) Collimator / camera optics Bending mirror Science port Guiding port Focuser for the guiding camera Slit environment Bending mirror F/12.5 input port

The LHIRES-III 05/09/2015C2PU-Team, Observatoire de Nice23

The slit environment 05/09/2015C2PU-Team, Observatoire de Nice24 Bending flat mirror Input beam (from telescope) Guiding output port Input slit Output port focusing optics Slit environment

The slit environment 05/09/2015C2PU-Team, Observatoire de Nice25 15  m slit 19  m slit Active slit 25  m slit 35  m slit Optically polished component: MUST HE HANDELED WITH CARE

The calibration lamp 05/09/2015C2PU-Team, Observatoire de Nice26 Calibration lamp housing Calibration lamp flip button

The Neon spectrum 05/09/2015C2PU-Team, Observatoire de Nice27

The diffraction ratings 05/09/2015C2PU-Team, Observatoire de Nice28 Protection frame Active grating surface Housing Tilt axis High precision optical component: MUST HE HANDELED WITH EXTREME CARE NO FINGER PRINTS ! Available gratings: 150 gr/mm 300 gr/mm 2400 gr/mm

The micrometric screw 05/09/2015C2PU-Team, Observatoire de Nice29 Fixed tilt axis Active grating surface Last visible mark: 23.5 Drum tick mark in front of the fixed index : 34 How to read the micrometric screw : Fixed index Value = = Micrometric screw Half-integer tick marks Integer tick marks

Configurations 05/09/2015C2PU-Team, Observatoire de Nice30 Available slits: 15 microns 19 microns 23 microns 35 microns 15  m19  m23  m35  m 150 gr/mm gr/mm gr/mm Slit Grating Spectral 589nm Available gratings: 150 gr/mm 300 gr/mm 2400 gr/mm

Sample spectra 05/09/ The Hydrogen H  line in the solar spectrum (LHIRES-III gr/mm)

Sample spectra 05/09/ The Sodium D1 and D2 lines in the solar spectrum (LHIRES-III gr/mm)

Sample spectra 05/09/ The Magnesium triplet in the solar spectrum (LHIRES-III gr/mm)

Sample spectra 05/09/ The Hydrogen H  line in Saturn’s spectrum (LHIRES-III gr/mm) The lines are tilted by the planet’s surface rotation (Doppler effect)