Probing CMB Cold Spot through Local Minkowski Functionals
arXiv:1209.4021 · doi:10.1088/1674-4527/14/6/002
Abstract
Both WMAP and PLANCK missions reported the extremely Cold Spot (CS) centered at Galactic coordinate (, ) in CMB map. In this paper, we study the local non-Gaussianity of CS by defining the local Minkowski functions. We find that the third Minkowski function is quite sensitive to the non-Gaussianity caused by CS. Compared with the random Gaussian simulations, WMAP CS deviates from Gaussianity at more than 99% confident level at the scale . Meanwhile, we find that cosmic texture provides an excellent explanation for these anomalies related to WMAP CS, which could be further tested by the future polarization data.
7 pages, 7 figures. RAA accepted. arXiv admin note: text overlap with arXiv:1209.1174
References in corpus (17)
- Five-Year Wilkinson Microwave Anisotropy Probe (WMAP) Observations: Cosmological Interpretation
- A full sky, low foreground, high resolution CMB map from WMAP
- The non-Gaussian Cold Spot in the 3-year WMAP data
- Local Voids as the Origin of Large-angle Cosmic Microwave Background Anomalies I
- Limits on Primordial Non-Gaussianity from Minkowski Functionals of the WMAP Temperature Anisotropies
- Local Voids as the Origin of Large-angle Cosmic Microwave Background Anomalies: The Effect of a Cosmological Constant
- Analytic Minkowski Functionals of the Cosmic Microwave Background: Second-order Non-Gaussianity with Bispectrum and Trispectrum
- The CMB cold spot: texture, cluster or void?
- A comprehensive overview of the Cold Spot
- Limits on Isocurvature Perturbations from Non-Gaussianity in WMAP Temperature Anisotropies
- Limits on Second-Order Non-Gaussianity from Minkowski Functionals of WMAP Data
- Can we detect Hot or Cold spots in the CMB with Minkowski Functionals?
- Searching for non-Gaussianity in the WMAP data
- Faraday Rotation as a diagnostic of Galactic foreground contamination of CMB maps
- Local properties of WMAP Cold Spot
- Mapping the large-angle deviation from Gaussianity in simulated CMB maps
- On the origin of the Cold Spot
Cited by in corpus (8)
- Stochastic Homology of Gaussian vs. non-Gaussian Random Fields: Graphs towards Betti Numbers and Persistence Diagrams
- Model-independent analyses of non-Gaussianity in Planck CMB maps using Minkowski Functionals
- Tensor Minkowski Functionals: first application to the CMB
- Local analyses of Planck maps with Minkowski Functionals
- Probing the statistical properties of CMB -mode polarization through Minkowski Functionals
- North-South non-Gaussian asymmetry in PLANCK CMB maps
- Preferred axis of CMB parity asymmetry in the masked maps
- Probing CMB Polarization Gaussianity with the Statistics of Unpolarized Points: Non-Gaussianity of Planck Data and Prospects for Future B-Mode Measurements