Cosmology with Wide Field Astronomy

Similar documents
Optically Selected GRB Afterglows, a Real Time Analysis System at the CFHT

Easter bracelets for years

The influence of the global atmospheric properties on the detection of UHECR by EUSO on board of the ISS

EUCLID Spectroscopy. Andrea Cimatti. & the EUCLID-NIS Team. University of Bologna Department of Astronomy

Precise measurement of CMB polarisation from Dome-C: the BRAIN and CLOVER experiments

Gaia astrometric accuracy in the past

Methylation-associated PHOX2B gene silencing is a rare event in human neuroblastoma.

The Zadko Telescope: the Australian Node of a Global Network of Fully Robotic Follow-up Telescopes

Smart Bolometer: Toward Monolithic Bolometer with Smart Functions

Cosmology with the ESA Euclid Mission

The Large Synoptic Survey Telescope

The status of VIRGO. To cite this version: HAL Id: in2p

Dark Energy. Cluster counts, weak lensing & Supernovae Ia all in one survey. Survey (DES)

BAO and Lyman-α with BOSS

Measuring Neutrino Masses and Dark Energy

The FLRW cosmological model revisited: relation of the local time with th e local curvature and consequences on the Heisenberg uncertainty principle

Dispersion relation results for VCS at JLab

A new simple recursive algorithm for finding prime numbers using Rosser s theorem

Énergie noire Formation des structures. N. Regnault C. Yèche

Near-Earth Asteroids Orbit Propagation with Gaia Observations

Cosmology. Jörn Wilms Department of Physics University of Warwick.

Positioning and orienting a static cylindrical radio-reflector for wide field surveys

On size, radius and minimum degree

The CO-H2 conversion factor of diffuse ISM: Bright 12CO emission also traces diffuse gas

Radio-detection of UHECR by the CODALEMA experiment

Dark Energy in Light of the CMB. (or why H 0 is the Dark Energy) Wayne Hu. February 2006, NRAO, VA

Completeness of the Tree System for Propositional Classical Logic

Passerelle entre les arts : la sculpture sonore

Outline. Cosmological parameters II. Deceleration parameter I. A few others. Covers chapter 6 in Ryden

Vibro-acoustic simulation of a car window

Can we reduce health inequalities? An analysis of the English strategy ( )

What can Simbol-X do for gamma-ray binaries?

Neutrinos in the era of precision Cosmology

L institution sportive : rêve et illusion

Introduction. How did the universe evolve to what it is today?

Soundness of the System of Semantic Trees for Classical Logic based on Fitting and Smullyan

Case report on the article Water nanoelectrolysis: A simple model, Journal of Applied Physics (2017) 122,

Exact Comparison of Quadratic Irrationals

The beam-gas method for luminosity measurement at LHCb

Brief Introduction to Cosmology

Evolution of the cooperation and consequences of a decrease in plant diversity on the root symbiont diversity

Thomas Lugand. To cite this version: HAL Id: tel

Introduction to SDSS -instruments, survey strategy, etc

Towards an active anechoic room

Recent BAO observations and plans for the future. David Parkinson University of Sussex, UK

IMPROVEMENTS OF THE VARIABLE THERMAL RESISTANCE

Mapping the Dark Energy Equation of State

Antipodal radiation pattern of a patch antenna combined with superstrate using transformation electromagnetics

Observational cosmology: the RENOIR team. Master 2 session

Quantum efficiency and metastable lifetime measurements in ruby ( Cr 3+ : Al2O3) via lock-in rate-window photothermal radiometry

Sound intensity as a function of sound insulation partition

Future precision cosmology and neutrinos

Ultra low frequency pressure transducer calibration

Galaxies 626. Lecture 3: From the CMBR to the first star

New Basis Points of Geodetic Stations for Landslide Monitoring

From Unstructured 3D Point Clouds to Structured Knowledge - A Semantics Approach

Structure in the CMB

Cosmology The Road Map

Basic BAO methodology Pressure waves that propagate in the pre-recombination universe imprint a characteristic scale on

Jorge Cervantes-Cota, ININ. on behalf of the DESI Collaboration

A5682: Introduction to Cosmology Course Notes. 11. CMB Anisotropy

Impulse response measurement of ultrasonic transducers

Higgs searches at L3

FORMAL TREATMENT OF RADIATION FIELD FLUCTUATIONS IN VACUUM

Analysis of Boyer and Moore s MJRTY algorithm

Prompt Photon Production in p-a Collisions at LHC and the Extraction of Gluon Shadowing

Metal-rich T-dwarfs in the Hyades cluster

The Hunt for Dark Energy

W and Z boson production in p p collisions from Run II of the Tevatron Collider

BARYON ACOUSTIC OSCILLATIONS. Cosmological Parameters and You

Exploring dark energy in the universe through baryon acoustic oscillation

THE PAU (BAO) SURVEY. 1 Introduction

Weak Gravitational Lensing. Gary Bernstein, University of Pennsylvania KICP Inaugural Symposium December 10, 2005

Examining Dark Energy With Dark Matter Lenses: The Large Synoptic Survey Telescope. Andrew R. Zentner University of Pittsburgh

Analysis of Astrometry and Photometry Observations of Asteroids at the RTT150

Lorentz force velocimetry using small-size permanent magnet systems and a multi-degree-of-freedom force/torque sensor

Introductory Review on BAO

Baryon acoustic oscillations A standard ruler method to constrain dark energy

Improving the Jet Reconstruction with the Particle Flow Method; an Introduction

Analyzing the CMB Brightness Fluctuations. Position of first peak measures curvature universe is flat

On the longest path in a recursively partitionable graph

Electromagnetic calorimetry for the ILC

On Symmetric Norm Inequalities And Hermitian Block-Matrices

Cosmology. Introduction Geometry and expansion history (Cosmic Background Radiation) Growth Secondary anisotropies Large Scale Structure

Young open clusters in the Milky Way and Small Magellanic Cloud

Moment of beginning of space-time about 13.7 billion years ago. The time at which all the material and energy in the expanding Universe was coincident

Scientific Data Flood. Large Science Project. Pipeline

Multiple sensor fault detection in heat exchanger system

STUDY OF THE LARGE-SCALE STRUCTURE OF THE UNIVERSE USING GALAXY CLUSTERS

A non-linear simulator written in C for orbital spacecraft rendezvous applications.

The Future of Cosmology

Interactions of an eddy current sensor and a multilayered structure

Imprint of Scalar Dark Energy on CMB polarization

Solving the neutron slowing down equation

Baryon Acoustic Oscillations (BAO) in the Sloan Digital Sky Survey Data Release 7 Galaxy Sample

Astronomy 102: Stars and Galaxies Review Exam 3

STATISTICAL ENERGY ANALYSIS: CORRELATION BETWEEN DIFFUSE FIELD AND ENERGY EQUIPARTITION

LSST, Euclid, and WFIRST

Dark Matter: Clusters Gravitic Field, Galaxies Filaments, Bubbles Of Void And Top-Down Scenario

Influence of network metrics in urban simulation: introducing accessibility in graph-cellular automata.

Transcription:

M. Moniez To cite this version: M. Moniez.. 35th International Conference on High Energy Physics (ICHEP2010), Jul 2010, Paris, France. Proceedings of Science, 441 (4 p.), 2010. <in2p3-00508261> HAL Id: in2p3-00508261 http://hal.in2p3.fr/in2p3-00508261 Submitted on 6 May 2011 HAL is a multi-disciplinary open access archive for the deposit and dissemination of scientific research documents, whether they are published or not. The documents may come from teaching and research institutions in France or abroad, or from public or private research centers. L archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d enseignement et de recherche français ou étrangers, des laboratoires publics ou privés.

Laboratoire de l Accélérateur Lineaire E-mail: moniez@lal.in2p3.fr Wide field astronomy has recently produced important results for the dark matter and dark energy problematics. I will summarize the scientific impact of the ongoing wide field surveys and focus on the LSST project (Large Synoptic Survey Telescope). This project will use a 8.4m diameter telescope, equipped with a 3.2 Gpixel wide field camera. Cosmological studies is one of his main objectives with a wide capability to address the problematics of the content, the structuration and the expansion history of the Universe, as well as the question of the neutrino mass. 35th International Conference of High Energy Physics - ICHEP2010, July 22-28, 2010 Paris France Speaker. c Copyright owned by the author(s) under the terms of the Creative Commons Attribution-NonCommercial-ShareAlike Licence. http://pos.sissa.it/

1. A brief introduction to cosmology The era of cosmological precision measurements started with the developpement of astronomical wide field surveys. Among the precursors, the microlensing surveys, the cosmic microwave background (CMB) missions and the supernovae (SNIa) surveys have contributed to the search for hidden baryons, and to the study of the Universe s expansion. Several problematics of cosmology are directly linked with the particle physics: Understanding the nature of Dark Energy (DE) is one of these fundamental challenges. Many different observations betray the presence of this mysterious energy dominating the Universe; for instance, SNIa distance measurements directly show the accelerated expansion characteristic of DE; the flatness of space indicated by the CMB anisotropies, when combined with large-scale structure (LSS) measurements of the matter content and/or determinations of the Hubble constant, require DE; moreover cross correlations between the CMB anisotropies and LSS show the late-time influence of DE on the growth rate of structure. The so-called concordance model explains the current observations with DE accounting for of order of 75% of the total energy density of the Universe. 2. The main cosmological probes Modern cosmology uses surveying techniques that have to take into account the expansion of the Universe, which is measured through the wavelength dilatation (redshift z). Four different definitions of the distance are frequently used, which are linked together through the redshift: The comobile distance d c is related to the present position of the object (even observed in a past situation). It follows the Universe s frame which grows with the expansion. The luminosity distance d L = d C (1+z) is the distance that would be deduced from the apparent luminosity of an object with known intrinsic luminosity, when assuming a static Euclidian space. It is larger than the comobile distance because galaxies appear fainter than in a static universe. The angular distance d A = d C /(1+z) is the distance that would be deduced from the angular size of an object with known dimensions, when assuming a static Euclidian space. Because galaxies were closer at the epoch of the light emission, they appear larger than is a static universe. The light travel distance d LT is the propagation time of the photon between its emission and its detection. This distance is used for the lensing studies. Cosmological probes based on standard candles use objects with known intrinsic luminosities, allowing to estimate a relative luminosity distance. The type Ia supernovae [1] studies enter this category of probes that provide d L (z). Empirical relations where found between the SNIa peak intrinsic luminosity and some of its characteristics (such as extinction time and spectral features); these relations allowed one to improve the definition of a standard candle. Cosmological probes based on standard rulers measure d A (z) of objects or structures with known size. The baryonic acoustic oscillation (BAO) peak observed in the Cosmic Microwave Background (CMB) [2] and 2

in the galaxy spatial distributions [3], follows the Universe s expansion (it is imprinted on the socalled Hubble flow); it is considered as a standard ruler because its size is constant in comobile coordinates (d C 150Mpc). Much smaller structures, like galaxies, which are gravitationally bound, do not follow the Hubble flow, because the expansion is locally stopped in the dense regions. In such a case, the size of the ruler does not vary with z. The gravitational weak lensing (WL) technique consists in measuring the distorsions of the galaxy orientations due to the gravitational field of the foreground objects. It provides information on the mass distribution, and therefore on the structure formation history [4]. Galaxy cluster counting also provides information on the covolume evolution -connected to d A (z)- and to structure formation. 3. Large astronomical surveys 3.1 Aims and challenges An ideal survey should produce a map of galaxies (or larger structures) with a controlled detection efficiency. Such an ideal atlas should contain the angular positions on the sky with the individual redshifts of the objects. Because studies of the Universe s history (BAO, CMB) need a comfortable lever arm in z, a deep catalog with precise z determinations is needed. SNIa studies need in addition precise photometric determinations. Studies of the Universe s content with gravitational lensing techniques (WL at large scale, microlensing for local hidden matter searches) also need precise photometric and astrometric determinations plus time resolution. Testing cosmological hypothesis like anisotropy needs large statistical samples and large angular coverages. All these requirements point to an ideal time resolved deep, wide field, photometric and spectroscopic survey. The following sample of running surveys and projects shows their wide variety: The DES (Dark Energy Survey) is a photometric survey of 5000 deg 2 with a telescope diameter of 4m and a 570 Megapixel digital camera, suited for SN, BAO and WL studies; Pan-STARRS4 comprises 4 telescopes of 1.8m diameter with 1.4 billion pixels cameras made of orthogonal transfer CCDs (OTCCDs) for SN searches; JDEM/Euclid is a spatial infrared photometric and spectroscopic project devoted to BAO and WL studies. Among the long term Earth-based projects, BigBOSS is a spectroscopic project using a 2.4m telescope with 5000 fiber spectrograph for BAO studies up to z = 3.5 and SKA (Square Kilometer Array) will be a large digitized multi-purpose radiotelescope that should have a major impact on BAO studies. We will now focus on one of the largest Earth-based survey projects, the Large Synoptic Survey Telescope (LSST). 3.2 LSST The LSST project will use a 8.4m diameter telescope, equipped with a 3.2 billion pixels wide field camera, comprised of roughly 200 4K 4K CCD sensors, with 10µ pixels, and fast readout. Its mission will be a multi-pass survey of half of the sky, with 2000 exposures of each 10 square degree patch of the sky spanning six photometric bands (0.3 1.0µ) to AB magnitudes 26.5-27. In each year of the survey 250,000 Type Ia supernovae (z 1) will be detected, and prompt alerts will be issued to the international observing community for follow-up spectroscopic observations and observations in other wavelength bands. Surface brightness shapes of over 3 billion galaxies (z 3) will also be measured during the ten-year survey. Precise determination of the Point-Spreadfunction across each image, accurate photometric calibration, and continuous monitoring of system 3

performance and observing conditions will lead to unprecedented control of systematic errors. The redshifts will be determined from the six passbands measurements. Images will be acquired every 15 seconds, and image analysis for stringent quality control and detected transient alerts will be generated within 60 seconds. LSST will produce 120 Tbytes of raw and preprocessed image and catalog data per full night of observing. The data will be reduced in real time and the resulting images, database, search tools, and software will be made publicly available. 4. LSST expected performances in cosmology and particle physics Figure 1 left shows the expected constraints on the dark energy equation of state p = w(z)= [w 0 + w a.z/(1 + z)] from the cosmological probes measured by LSST, and their combination [6]. Density fluctuations measured by BAO and weak lensing are also sensitive to the sum of the neutrino masses; indeed massive neutrinos suppress the growth of the matter power spectrum in the small-scale domain, and this effect can be measured by both cosmic shear and BAO measurements (Fig. 1 right). It has been estimated that LSST, in combination with Planck, can constrain the sum of the neutrino masses to Σm ν < 0.1eV and determine the mass hierarchy. P(k) (Mpc/h) 3 10 4 10 3 10 2 10-3 no " s f " =0 f " =0.1 10-2 k (h/mpc) Figure 1: Left: Joint w 0 w a constraints from LSST BAO (dashed line), cluster counting (dash-dotted line), supernovae (dotted line), WL (solid line), joint BAO and WL (green shaded area), and all combined (yellow shaded area). Right: impact of the neutrino masses on the matter power spectrum; f ν is the cosmological neutrino density fraction [5]. 10-1 References [1] Astier, P., et al., A&A, 2006, 441, p.31 [2] Larson, D. et al., to be published in Astrophysical Journal Supplement Series, arxiv:1001.4635v2 [3] Eisenstein, D.J., Zehavi, I., Hogg, D.W., et al. 2005, ApJ, 633, 560 [4] Semboloni, E., et al., A&A, 2006, 452, p.51 [5] Lesgourgues J. and Pastor, S., Physics Reports, 429, Issue 6, 307-379 [6] LSST Science Book: arxiv:0912.0201 4