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Optimal analysis of azimuthal features in the CMB

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abstract

We present algorithms for searching for azimuthally symmetric features in CMB data. Our algorithms are fully optimal for masked all-sky data with inhomogeneous noise, computationally fast, simple to implement, and make no approximations. We show how to implement the optimal analysis in both Bayesian and frequentist cases. In the Bayesian case, our algorithm for evaluating the posterior likelihood is so fast that we can do a brute-force search over parameter space, rather than using a Monte Carlo Markov chain. Our motivating example is searching for bubble collisions, a pre-inflationary signal which can be generated if multiple tunneling events occur in an eternally inflating spacetime, but our algorithms are general and should be useful in other contexts.

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math.ST 1

years

2026 1

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ACCEPT 1

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Foundations of Independent Component Analysis

math.ST · 2026-08-13 · accept · novelty 2.0

The paper rigorously proves that Gaussian-free independent sources in a linear ICA model are identifiable up to permutation, scale and translation even with arbitrary additive Gaussian noise.

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  • Foundations of Independent Component Analysis math.ST · 2026-08-13 · accept · none · ref 14 · internal anchor

    The paper rigorously proves that Gaussian-free independent sources in a linear ICA model are identifiable up to permutation, scale and translation even with arbitrary additive Gaussian noise.