8th February Delhi. Plan  Before IUCAA joining LSC: 1989 – 2000 Some significant contributions  IUCAA in the LSC: 2000 – 2010 Main contributions made.

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Presentation transcript:

8th February Delhi

Plan  Before IUCAA joining LSC: 1989 – 2000 Some significant contributions  IUCAA in the LSC: 2000 – 2010 Main contributions made to GWDA in LSC  GWDA plans of IndIGO consortium (LSC): th February Delhi

The one detector search for inspiraling binaries Sathyaprakash & Dhurandhar 1991, 1994 Phys. Rev. D papers Strategy: Maximum likelihood method Spinless case: Amplitude: Use normalised templates time of arrival: FFT Initial phase : Quadratures – only 2 templates needed for 0 and  masses: template bank required For each template the maximised statistic is compared with a threshold set by the false alarm rate Use of the stationary phase approximation: SVD 1987

8th February Delhi Inspiraling binaries  Important result in parameter estimation: The covariance matrix does not set a good bound on the parameters at low SNRs even around SNR ~ 10. Error is a factor of 2 or 3 more! R. Balasubramanian, B. S. Sathyaprakash & SVD, Phys. Rev. D 53, 3033 (1996)  Using differential geometry, the idea of metric on the parameter space  Hierarchical search for inspiraling binaries: - hierarchy on the two mass parameters S. Mohanty & SVD, Phys. Rev. D 54, 7108 (1996) S. Mohanty, Phys. Rev. D 57, 630 (1998)

Inspiral search with a network of detectors  Coincidence search : – Event lists, Windows in parameter space  Coherent search - Phase information used – matched filtering thus optimal - Full data from all detectors necessary to carry out the data analysis - A single network statistic constructed to be compared with a threshold – network as a single detector – aperture synthesis Filter bank over only intrinsic parameters: masses A. Pai, SVD & S. Bose, Phys. Rev. D 64, , (2001) + more 8th February Delhi

IUCAA joins the LSC in th February Delhi  Hierarchical search for inspiraling binaries  Online speed ~ 300 Gflops for f ≥ 10 Hz, masses ≥ 0.2 M ʘ  2 step search : 2 template banks Step I : Coarse bank – fewer templates, low threshold, high false alarm rate Step II: Fine bank - Follow up the false alarms by a fine search Extended hierarchical search: over time-of-arrival and masses Results: Factor ~ 60 in Gaussian noise - Actual LIGO I data ~ 10 A. Sengupta, SVD & A. Lazzarini, Phys. Rev. D 67, (2003)

8th February Delhi Stochastic GW background: Directed search Produced by unresolved, incoherent, gravitational wave sources Blackhole mergers, r-modes, LMXBs, … Statistic: Cross-correlation between two detectors using directed filter Q directed filter Q S.Mitra, SVD, T. Souradeep, A. Lazzarini, V. Mandic, S. Bose, S. Ballmer, Phys. Rev. D 77, (2008). The statistic produces dirty map which is cleaned by deconvulution

8th February Delhi Solution for a `galactic distribution’ Source: Dirty : Cleaned:

Cross-correlation searches 8th February Delhi  Cross-correlation search for periodic sources SVD, B. Krishnan, H. Mukhopadhyay, J. Whelan, Phys. Rev. D 77, (2008) Analogous to the idea of the directed stochastic search BUT different in two ways from stochastic  Non-stationarity of the signal  Long-term phase coherence

Future GWDA Plans of IndIGO (LSC) 8th February Delhi Project leads: Sanjit Mitra, T. Souradeep, …  Implementation of the cross-correlation search for periodic sources - This could be in collaboration with A. Melatos, Melbourne, Australia  Burst Sources – sitting duck! Formulation Implementation

Vetoes for non-Gaussian noise for coherent detection of inspirals Project leads: Anand Sengupta, Archana Pai, M K Harris.  Non-Gaussian noise plagues the detector data  Vetoes have been developed in LSC for removal of non-Gaussian noise in the single detector case  For coincidence search the veto is obvious but for coherent not so.  Developing a veto for coherent is crucial – chi squared  Scope for improving the current chi squared test – Japanese collaboration Details in talk by Archana Pai. 8th February Delhi

Tests of General Relativity using GW observations Project leads: K G Arun, Rajesh Nayak and Chandra Kant Mishra, Bala Iyer  GWs are unique probes of strong field gravity. Their direct detection would enable very precise tests of GR in the dynamical and strong field regime.  Preparing data analysis algorithms for AdvLIGO in order to test GR and its alternatives is one of the important and immediate goals of LSC.  Plan to take part in the activity to develop parameter estimation tools based on Bayesian methods.  Possible collaboration with B S Sathyaprakash (Cardiff University) & P Ajith (Caltech).  K G Arun’s talk for details. 8th February Delhi

Data Centre for LIGO-Australia  Plan for a multi-institutional proposal to set up a data centre in India  Objectives: -High performance computing – 1000 cores -Data archival for LIGO-Australia  A Resource that IndIGO brings to LIGO-Australia and LSC  Computational requirement and budgeting to be decided in consultation with experts in LSC -  Details in the talk by Anand Sengupta 8th February Delhi

Manpower generated in the past 20 years in GWDA 8th February Delhi 1.B. S. Sathyaprakash: Leader of the Cardiff, UK, data analysis group, member of the Gravitational Wave International Community 2. S. Bose (Faculty WSU, USA) 3. S. Mohanty: (Faculty U. Texas. B., USA) 4. B. Bhawal (formerly LIGO) 5. P. Dasgupta (Professor, Delhi university) 6. S. Mitra (postdoc at Caltech, US) 7. A. Sengupta (Delhi university, postdoc at Caltech, US) 8. A. Pai (IISER, Trivendrum, postdoc Max Planck I, Germany) 9.R. Nayak(IISER, Kolkata, UTB, US) 10. S. Koshti (formerly IUCAA) 11. V. Chickarmane (Caltech) 12. R. Balasubramanian 13. K. Jotania 14. H. Mukhopadhyay 15. S. Sahay (Gorakhpur university)

Current people and institutions for GWDA 8th February Delhi A.Sengupta (Delhi university) A. Pai (IISER, Trivendrum) + student K. G. Arun (CMI, Chennai) K. R. Nayak (IISER, Kolkata) C. K. Mishra (RRI) S.Mitra (??) A.Parmeswaran (??) T. Souradeep (IUCAA) B. R. Iyer (RRI) S. Dhurandhar (IUCAA)