Benchmarking SiD Andrei Nomerotski, Univ.of Oxford SiD meeting in Paris, 11 Feb 2008.

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Presentation transcript:

Benchmarking SiD Andrei Nomerotski, Univ.of Oxford SiD meeting in Paris, 11 Feb 2008

Physics at LC Emphasis on –Higgs properties –Precision of measurements –SUSY parameters But many other things are interesting and important

ZH Higgs: –Higgs can be reconstructed through recoil mass independently of its decay channel –Even for invisible decays

ZHH Key to understanding of Higgs potential – mechanism of symmetry breaking Low xsection/ Large SM backgrounds –0.2 fb HZZ vs 500 fb tt 4 b-jets in final state

Precision Precision measurements of A LR and A FB allows to distinguish between models: Little Higgs, Simplest Little Higgs, E 6, KK excitations, LR-symmetric

Supersymmetry Rich phenomenology –Mass spectrum and couplings are determined by several high mass scale parameters –They also define decay modes of SUSY particles  signatures Huge variety of signatures!

Cosmology Motivated SUSY Scenarios Dark Matter is 25% of Universe – how to explain? In SUSY : small mass split between LSP and NLSP = small visible energy in the detector –ee  stops, sbottoms, staus –Important case to motivate the massless Tracker with zero P T cutoff Large two –photon backgrounds –Need to veto electron/positron in forward systems Small mass split of sbottom and neutralino produce soft particles – difficult to track and to tag Red : Green: GeV Violet: Blue:

From Physics Studies to Benchmarking Emphasis of physics studies will shift towards –Evaluation and comparison of detector choices –Realities required by engineering: material (amount and distribution) –Realities required by reconstruction algorithms: tracking & PFA

12. H  

Benchmarking Processes Compulsory and additional processes will allow to benchmark subsystems –Vertexing –Tracking –EM and HAD Calorimetry –Muon system –Forward system and to compare SiD to other concepts

H   One of important Higgs Br M  distributions for NN>0.95 for signal and background summed –Need excellent mass resolution

H   process Tau polarization (from         ) allows to determine CP properties of Higgs Separation of clusters and reconstruction of   requires excellent segmentation of EMCAL (MAPS EMCAL) Also : using  0 to constrain the vertex mass  improvements in b-tagging  ->  +  o Importance of  0

Tools for Benchmarking Java based lcsim.org framework lcsim.org FastMC –Smeared MC informaiton lcsim.org full MC: SLIC –GEANT based Perfect PFA Vertexing / Flavour tagging : LCFI package Track reconstruction and Full PFA – ready soon

Analysis Model Use FastMC to develop analysis algorithms Use full MC and Perfect PFA as intermediate step to develop a realistic analysis Use realistic tracking and PFA for the analysis when ready –A drop-in replacement of algorithms

org.lcsim FastMC simulation of Calorimeter/PFA output E cm (GeV) GLD PFALDC PFA org.lcsim FASTMC with Light quark jets ee  qq Use tracker momentum for all charged tracks within acceptance; account for confusion term by blowing up single particle resolution for neutral hadrons

What does Perfect PFA do? Tracking –Define “trackable” charged particles –Smear as in FastMC –Full material effects (interactions and decays) before the calorimeter are taken into account in deciding which particles are actually tracked Neutrals –For all “non-trackable” particles, assign energy deposits in the calorimeters –Do neutral particle reconstruction using those deposits using perfect pattern recognition (no confusion term) –Use actual detector responses for energy and direction - so most of the nasty nonlinear, nongaussian effects are included

Primary Vertex Reconstruction with org.lcsim FastMC LCFI vertexing package can be used with lcsim.org Resolution for primary vertex in ZHH events: –2 μm in z-direction –<0.8 μm in x-y plane (beamspot constr.) 2 μm (no beamspot constr.) –Resolution pulls are nice Gaussians with σ ~ 1.1 for all x,y and z

LCFI Flavour Identification Combine several variables into Neural Net –Vertex mass –Vertex momentum –Decay length –Decay length significance –Jet Probability Main contributors are Vertex Mass and Jet Probability

Full 2 ab -1 SM Data Sample is available at SLAC via ftp Each file corresponds to a particular initial e-/e+ pol. and final state Web documentation Will be used by all concepts Need to add 250 GeV samples Standard Model Samples

Some Results Several analyses done previously used both Fast and Full MC –ZH, ZHH, H  , ttbar … Recent developments with tools –Used LCFI package with lcsim.org samples –Used Perfect PFA for ZHH analysis

ZHH Analysis LCFI b-jets udsc jets Very good separation SLAC LCFI uds c-mistag vs b-tagging eff Flavour ID Neural Net output

ZHH Analysis tt ZHH Sum of neural net outputs for all six jets Developing ZHH selections The above is FastMC Checked first ZHH Perfect PFA sample

sbottom signal 240GeV 210GeV γγ → bb Invariant mass of two jets, GeV SUSY Sbottom Analysis  is the main bkg Studying variables to separate signal and background b-tagging of soft jets signal

How to contribute We look for people to lead several analyses – both compulsory and additional Physics studies are ideal for newcomers, fast track way to contribute to LoI

Backups

SLAC Michigan/Bristol ? Texas A&M ? RAL/Oxford SLAC Oxford Oxford/Montenegro Oxford Texas A&M/Colorado ? /Montenegro Lancaster SLAC 12. H   RAL Benchmarking Plans, Andrei Nomerotski, 30 Jan 2008

Example: Vertex Charge Total charge of tracks associated with a vertex –Binary behaviour : a lost or wrongly assigned track changes the charge  every track is important Sensitive to low pT tracks Sensitive to material Where is it useful?