Pages that link to "Item:Q2976817"
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The following pages link to Minimax Rates of Entropy Estimation on Large Alphabets via Best Polynomial Approximation (Q2976817):
Displaying 20 items.
- On estimation of \(L_r\)-norms in Gaussian white noise models (Q783806) (← links)
- Two-stage algorithm for estimation of nonlinear functions of state vector in linear Gaussian continuous dynamical systems (Q786092) (← links)
- Chebyshev polynomials, moment matching, and optimal estimation of the unseen (Q1731061) (← links)
- Sample complexity of the distinct elements problem (Q1737973) (← links)
- Optimal rates of entropy estimation over Lipschitz balls (Q1996767) (← links)
- Optimal disclosure risk assessment (Q2039783) (← links)
- Minimax estimation of norms of a probability density. I: Lower bounds (Q2137009) (← links)
- Fast rates of minimum error entropy with heavy-tailed noise (Q2168008) (← links)
- On estimation of nonsmooth functionals of sparse normal means (Q2174988) (← links)
- Optimal rates of estimation for multi-reference alignment (Q2176073) (← links)
- Mean-square estimation of nonlinear functionals via Kalman filtering (Q2333923) (← links)
- (Q4998937) (← links)
- Optimal Identity Testing with High Probability (Q5002714) (← links)
- Estimation of Simultaneous Signals Using Absolute Inner Product with Applications to Integrative Genomics (Q5066787) (← links)
- Optimal Estimation of Wasserstein Distance on a Tree With an Application to Microbiome Studies (Q6040684) (← links)
- Optimal nonparametric testing of missing completely at random and its connections to compatibility (Q6183777) (← links)
- Sparse signal detection in heteroscedastic Gaussian sequence models: sharp minimax rates (Q6565316) (← links)
- Properties of Shannon and Rényi entropies of the Poisson distribution as the functions of intensity parameter (Q6599961) (← links)
- Optimal estimation of Schatten norms of a rectangular matrix (Q6621525) (← links)
- Near-optimal estimation of the unseen under regularly varying tail populations (Q6635740) (← links)