Latest Results from the CLIC Geodetic Studies

Slides:



Advertisements
Similar presentations
Near real time assessment of the Space Weather effect on navigation based on the DGPS technique S.Lejeune, R.Warnant, A. Barré, M. Bavier Royal Observatory.
Advertisements

3. Surface levelling Use of a surface levelling: a)addition of altimetry to a planimetric map b)determination of volume using a net of squares 1.
The general equation for gravity anomaly is: where:  is the gravitational constant  is the density contrast r is the distance to the observation point.
Gravitation Ch 5: Thornton & Marion. Introduction Newton, 1666 Published in Principia, 1687 (needed to develop calculus to prove his assumptions) Newton’s.
Gravitational Attractions of Small Bodies. Calculating the gravitational attraction of an arbitrary body Given an elementary body with mass m i at position.
6. Space research and exploration of space increases our understanding of the Earth‘s own environment, the Solar System and the Universe. 4. Rapid advances.
Chapter 9 - Gravity Tides Black Holes.
Effect of Surface Loading on Regional Reference Frame Realization Hans-Peter Plag Nevada Bureau of Mines and Geology and Seismological Laboratory University.
GRACE GRAVITY FIELD SOLUTIONS USING THE DIFFERENTIAL GRAVIMETRY APPROACH M. Weigelt, W. Keller.
Data centres and observablesModern Seismology – Data processing and inversion 1 Data in seismology: networks, instruments, current problems  Seismic networks,
1Notes  Textbook: matchmove 6.7.2, B.9. 2 Match Move  For combining CG effects with real footage, need to match synthetic camera to real camera: “matchmove”
Space Weather influence on satellite based navigation and precise positioning R. Warnant, S. Lejeune, M. Bavier Royal Observatory of Belgium Avenue Circulaire,
Taking cube roots on a simple “scientific” calculator y x or using shift x  y 27 y x = or 27 shift x  y 3 = 3.
Workshop TS May 2008 GENERAL CLIC ALIGNMENT Progresses and strategy. Hélène MAINAUD DURAND, TS/SU/MTI.
Gravity: Gravity anomalies. Earth gravitational field. Isostasy. Moment density dipole. Practical issues.
Des Éléments Importants des Systèmes de Référence et de la Géodésie au CERN Mark Jones EN\MEF-SU.
H. SCHMICKLER Alignment challenges for a future linear collider.
0/27 Merriam-Webster: a branch of applied mathematics concerned with the determination of the size and shape of the earth and the exact positions of points.
Gravity I: Gravity anomalies. Earth gravitational field. Isostasy.
GRAVITY SURVEY (ii) -Gravity Data Correction-
Gravity, Orbits & Tides.
Dynamics. Chapter 1 Introduction to Dynamics What is Dynamics? Dynamics is the study of systems in which the motion of the object is changing (accelerating)
Generalization of Farrell's loading theory for applications to mass flux measurement using geodetic techniques J. Y. Guo (1,2), C.K. Shum (1) (1) Laboratory.
H. MAINAUD DURAND, on behalf of the CLIC active pre-alignment team CLIC ACTIVE PRE-ALIGNMENT STUDIES: STATUS FOR CDR AND PROSPECTS FOR TDR PHASE.
Using Newton’s Law of Universal Gravitation, you need the mass and radius of the planet. 1. The Earth has a gravitational field that exerts a force.
Chapter 8: The future geodetic reference frames Thomas Herring, Hans-Peter Plag, Jim Ray, Zuheir Altamimi.
Markus Rothacher PACMAN Kick-Off Meeting, , at CERN
H. MAINAUD DURAND, on behalf of the CLIC active pre-alignment team MDI alignment plans IWLC2010 International Workshop on Linear Colliders 2010.
Outline  Construction of gravity and magnetic models  Principle of superposition (mentioned on week 1 )  Anomalies  Reference models  Geoid  Figure.
Gravitation Part II One of the very first telescopic observations ever was Galileo’s discovery of moons orbiting Jupiter. Here two moons are visible,
Practical issues (This lecture is based largely on: The shape of the gravity anomaly depends not on the absolute.
Lecture 7 – More Gravity and GPS Processing GISC February 2009.
Gravity Methods Gravity is not a “constant” 9.78 m/s 2 Responds to local changes in rock density Widely used in oil and gas, mineral exploration, engineering.
GG 450 Lecture 3 1/22/08 Gravity Corrections Potential Geoid.
Lesson #12 Topic: Satellites, Gravitational PE, & Fields Objectives: (After this class I will be able to) 1. Explain what is meant by a “gravitational.
GP33A-06 / Fall AGU Meeting, San Francisco, December 2004 Magnetic signals generated by the ocean circulation and their variability. Manoj,
Environmental and Exploration Geophysics I tom.h.wilson Department of Geology and Geography West Virginia University Morgantown, WV.
AIM: How does gravity affect the movement of planets?
Shape of the Earth, Geoid, Global Positioning System, Map Coordinate Systems, and Datums Or how you can impress your friend on a hike D. Ravat University.
CLIC survey and alignment 1 CLIC CES meeting STARTSLIDE CLIC SURVEY AND ALIGNMENT Hélène MAINAUD DURAND.
Geography 70  Basic Geodesy  Map Projections  Coordinate Systems  Scale Locating Positions on the Earth.
Gravitation Ch 5: Thornton & Marion. Integral for of Gauss’ Law For spherically symmetric cases, g is in the radial direction, and so is n-hat.
Deformations and Movements of CERN installations Mark Jones M. Jones, 28/10/2015 FCC Infrastructure and Operation Meeting.
The CLIC alignment studies 1 CLIC workshop October 2007 THE CLIC ALIGNMENT STUDIES Hélène MAINAUD DURAND.
CLIC Module WG 20/07/2009 H. MAINAUD DURAND, BE-ABP/SU Pre-alignment system and impact on module design.
Principles of the Global Positioning System Lecture 02 Prof. Thomas Herring Room A;
Copyright © 2010 Pearson Education, Inc. Lecture Outline Chapter 12 Physics, 4 th Edition James S. Walker.
CLIC Beam Physics Working Group CLIC pre-alignment simulations Thomas Touzé BE/ABP-SU Update on the simulations of the CLIC pre-alignment.
Catherine LeCocq SLAC USPAS, Cornell University Large Scale Metrology of Accelerators June 27 - July 1, 2005 Height Systems 1 Summary of Last Presentation.
The Solar System Missions. planets not shown to scale >> MercuryVenusEarthMarsJupiterSaturnUranusNeptunePluto Mean Distance from the Sun (AU)
Lecture 7 – Gravity and Related Issues GISC February 2008.
Potential Fields Methods Potential Fields A potential field is  a field in which the magnitude and direction (vector) of the measurement depends on the.
Investigation of the use of deflections of vertical measured by DIADEM camera in the GSVS11 Survey YM Wang 1, X Li 2, S Holmes 3, DR Roman 1, DA Smith.
The Solar System Missions. Comparative Planetology * The study of the similarities and dissimilarities of the constituents of the solar system. * Provides.
1414 Loaded hoop Mário Lipovský Task Fasten a small weight to the inside of a hoop and set the hoop in motion by giving it an initial push. Investigate.
CLIC08 Workshop, CERN October 2008 PRE-ALIGNMENT STUDY STATUS AND MODEL FOR THE BEAM DYNAMICS SIMULATIONS TS/SU/MTI Thomas TOUZE Hélène MAINAUD DURAND.
Last Time: Gravity Measurements may be surface-based (i.e., taken with instruments placed on the ground surface) or space-based ; absolute or relative.
Celestial Mechanics IV Central orbits Force from shape, shape from force General relativity correction.
Engineering Mechanics Statics. Introduction Mechanics - the physical science which describes or predicts the conditions of rest or motion of bodies under.
CLIC survey and alignment studies 1 CTC meeting, 13 th January 2009 STARTSLIDE CLIC Survey and alignment studies Jean-Pierre QUESNEL, Hélène MAINAUD DURAND.
Midterm Review 28-29/05/2015 Progress on wire-based accelerating structure alignment Natalia Galindo Munoz RF-structure development meeting 13/04/2016.
H. MAINAUD DURAND on behalf of the CLIC active pre-alignment team Status on CLIC pre-alignment studies.
Gravity Data Reduction
Survey for SPL Dominique Missiaen BE-ABP/SU. Outline 12/11/2008 Dominique Missiaen BE-ABP-SU, Survey for SPL 2  Scope & Main Parameters  Technical Description.
on behalf of the CLIC active pre-alignment team
Gravity II: Gravity anomaly due to a simple-shape buried body
Geodesy & Crustal Deformation
Gravity & Tides.
Essential Question for the next 2 weeks:
Geoid Enhancement in the Gulf Coast Region
Presentation transcript:

Latest Results from the CLIC Geodetic Studies Mark Jones, CERN Sébastien Guillaume, ETH Zurich / CERN Julien Boerez, Université de Strasbourg / CERN

Outline Introduction Determination of a Precision Geoid Modelling the Tidal and other Time Variable Effects on HLS Measurements Conclusions Desy, Hamburg. Mark Jones, CERN 17.09.2010

Geodetic Studies Knowledge of gravity field essential Feasibility Study for CLIC Pre-Alignment tolerance ± 10 [mm] over 200 [m] (3s) Knowledge of gravity field essential High precision geoid model Tidal and other periodic or non-periodic effects Particularly important for HLS CLIC Metrology Reference Network Two doctoral research projects in progress Sebastien Guillaume and Julien Boerez Desy, Hamburg. Mark Jones, CERN 17.09.2010

CLIC Geodetic Requirements Instantaneous equipotential surface at level of HLS & Instantaneous shape of the Earth along the surface where the HLS / Accelerator is installed In Euclidean space As a function of time With a relative precision of a few microns over 200 m Earth’s gravity potential modelled by applying Newton’s Universal Law of Gravitation and his Second Law of Motion for a point P(x, y, z), considering Earth’s mass distribution Earth’s motion within our quasi-inertial solar system Desy, Hamburg. Mark Jones, CERN 17.09.2010

Earth’s Instantaneous Gravity Potential Time independent elements define quasi-static part of the Earth’s gravity potential Time dependent Time independent r = distance from P(x,y,z) to dV r = density of dV dV = differential volume element w = Earth’s rotation angular velocity R = Earth’s radius j = latitude of P(x,y,z) Desy, Hamburg. Mark Jones, CERN 17.09.2010

Disturbing Potential Can reformulate To give Term U(x, y, z) is a known, perfect, mathematical potential field Term T(x, y, z) is a disturbing potential Potential field induced by non-modelled density anomalies Disturbing potential cannot be modelled accurately Elements of derivatives can be observed Only astronomical levelling could meet CLIC tolerance Integrate Earth’s surface deflections of the vertical, e Geometrical variations of the disturbing potential at level Htnl Orthometric correction (gravity measurements) Desy, Hamburg. Mark Jones, CERN 17.09.2010

Jura mountains LHC TZ32 Measurement Campaign TZ32 tunnel ~850 long, ~80 m underground Gravity Measurements Relative Gravimeter Scintrex CG-5 Absolute Gravimeter FG-5 Swiss Federal Office of Metrology (METAS) Profiles at Surface (every 10 m) and in Tunnel (every 5 m) Deflection of the Vertical Measurements DIADEM (ETHZ) AURIGA software (University of Hannover) Measurement every 10 m Jura mountains LHC TZ32 N Desy, Hamburg. Mark Jones, CERN 17.09.2010

Gravity Measurements Absolute FG-5 Relative Scintrex CG-5 Desy, Hamburg. Mark Jones, CERN 17.09.2010

Astro-Geodetic Measurements DIADEM Component # type Characteristic Optic 1x Mirotar f=1020 mm D=200 mm CCD camera 1x Apogee Alta 2184x1472 pixel, 6.8x6.8 microns, 16 bits GPS timing 1x ublox precision: < 0.1 milisecond Tiltmeters 2x Wyler Zerotronics range: +/- 3600'', precision: 0.15'' 4x Lippmann range: +/- 200'', precision: <0.05'' Digital Focuser 1x FLI PDF range: 0-8.9 mm, resolution: 1.3 microns Automation 3x eletric cylinders 5x servo motors DAQ and Control 2x computers Desy, Hamburg. Mark Jones, CERN 17.09.2010

Deflections of the Vertical Desy, Hamburg. Mark Jones, CERN 17.09.2010

Variation of the Disturbing Potential Desy, Hamburg. Mark Jones, CERN 17.09.2010

Next Steps Confirm and improve measurement results Complementary astro-geodetic measurements Deeper analysis of gravimetric measurements Try to show what we should expect to find in the real gravity signal Improved mass models taking into account local geological and hydrological information Stochastic simulations of the gravity field Desy, Hamburg. Mark Jones, CERN 17.09.2010

Tide Potential Gravity potential equation Let us now consider the Tidal Potential Caused by relative motions of different bodies in our solar system (mainly Sun and Moon) Different effect on different instruments Each type of instrument is modelled by specific Love numbers Time dependent Time independent Desy, Hamburg. Mark Jones, CERN 17.09.2010

Perturbing Phenomena Love numbers define the tidal effects for a perfect mathematical model of the Earth Model perturbed at different scales by various phenomena geological structure of ground, topography With a sufficient number of continuous measurements small corrections to the mathematical model can be calculated These corrections probably only apply to the installed HLS providing the measurement signal There are other perturbing phenomena for an HLS too E.g. oceanic load, hydrological load, cavity effects Desy, Hamburg. Mark Jones, CERN 17.09.2010

Hydrostatic Levelling System An HLS (a tiltmeter) is affected by the change in the Earth’s crust and the measured water surface Love number combination, g = 1 + k – h HLS_1 HLS_2 H-Water_1 H-Air_2 H-Water_2 dH Earth’s Crust Equipotential Surface H-Air_1 Δ1 Δ2 dH = H-Air_1 – H-Air_2 – Δ1 – Δ2 Desy, Hamburg. Mark Jones, CERN 17.09.2010

Tilts and Deformations In the context of accelerator alignment the difference between a tilt and a deformation is very important The goal is to separate out the two from the raw measurement signal Desy, Hamburg. Mark Jones, CERN 17.09.2010

Raw HLS Measurement Signal TT1 Tunnel Desy, Hamburg. Mark Jones, CERN 17.09.2010

Eterna Package Major tool for analysis and prediction of tidal effects Developed by Prof.Dr.-Ing H.-G. Wenzel in the 1990’s Different tidal potential catalogues available Many programs included in the Eterna 3.30 Package ANALYZE program – for analysis of earth tide observations Compares raw measurements against theoretical tide models Determines modified tide parameters New amplitude and phase shift parameters to predict future measurements PREDICT program – computation of synthetic model tides Standard model, or results from ANALYZE Main tool used for our research Desy, Hamburg. Mark Jones, CERN 17.09.2010

HLS Network Analysis Standard processing technique using Eterna Analysis of 2.5 month dataset Analysis values used to predict tides for later 3 week period Predicted tides and some load signals* removed from raw HLS signal But we cannot distinguish between periodic signals in raw measurements We need to separate some of them! * Kindly provided by J.P. Boy, NASA GSFC Desy, Hamburg. Mark Jones, CERN 17.09.2010

Analysis Results Desy, Hamburg. Mark Jones, CERN 17.09.2010

Analysis Results Desy, Hamburg. Mark Jones, CERN 17.09.2010

Analytical Prediction PREDICT program used to determine theoretical HLS tide signal Predicted tides and all other known signals removed from raw HLS signal This gives us an isolated ground deformation signal We don’t know if he residual signal gives only local deformations! Desy, Hamburg. Mark Jones, CERN 17.09.2010

Prediction Results Desy, Hamburg. Mark Jones, CERN 17.09.2010

Prediction Results Desy, Hamburg. Mark Jones, CERN 17.09.2010

Next Steps Need a different approach to meet specific needs of accelerator alignment Isolate local tilt signal and local deformation signal Another possibility using ANALYZE program Need to determine models for as many phenomena as possible Remove all modelled signals from raw measurement signal Use sensor at one end of HLS and pair it up with each of the other sensors in turn Use results from end point sensors as base signal Remove signal from other analysed sensor pairs Remaining signals should represent relative movements of intermediate sensors Desy, Hamburg. Mark Jones, CERN 17.09.2010

Conclusions Two research projects launched to address geoid and HLS issues from CLIC Feasibility Study and LHC installation Both projects in final year 800 metre tunnel selected for Geoid Precision study Campaigns of astro-geodetic and gravity measurements Modifications to zenith camera (DIADEM) to improve precision Initial results very promising Further work required to confirm results Improved precision of DIADEM confirmed in difficult field conditions Desy, Hamburg. Mark Jones, CERN 17.09.2010

Conclusions Two approaches tried to model tidal and other effects on HLS measurements Disadvantanges to both methods Need a new approach to meet the specific requirements of accelerator alignment Multiple sensors on each network, looking to isolate local deformations and tilts Analysis is now in progress Still some phenomena to take into account Need to apply results to LHC networks and implement corrections Desy, Hamburg. Mark Jones, CERN 17.09.2010

Thank you for your attention Desy, Hamburg. Mark Jones, CERN 17.09.2010