Lectures Notes in Information Theory
By Po-Ning Chen, Fady Alajaji. 2000
308 citations recorded by the source corpus.
Subfields: Artificial Intelligence
View Paper: https://www.semanticscholar.org/paper/159fa026fcdee60ac08e1623f257c4106a1598ed
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In Artificial Intelligence
- Lalitha Sankar
- Flávio du Pin Calmon
- Mario Díaz
- Hao Wang
- Aolin Xu
- Adrià Garriga-Alonso
- Sebastian W. Ober
- Maxim Raginsky
Citations in the corpus
- Information-Theoretic Lower Bounds on Bayes Risk in Decentralized Estimation (2016, unknown): “where d2(p‖q) , p log pq + (1− p) log 1−p 1−q is the binary relative entropy [35].”
- On the Robustness of Information-Theoretic Privacy Measures and Mechanisms (2018, background): “Observe that Lemma 3 is an immediate consequence of the data processing inequality (DPI) for f - information [60, Remark 2.3] and the fact that X 0 is a deterministic function of X .”
- Statistical Windows in Testing for the Initial Distribution of a Reversible Markov Chain (2018, background): “The connections between notions of “distances” between distributions and sample complexity have been extensively studied, see e.g. (Polyanskiy and Wu, 2017) and references therein, and (Berend et al., 2014).”
- Obfuscation via Information Density Estimation (2019, background): “By the concentration of the information density [63], we also know the probability that the information density is clipped is upper bounded, i.”
- Understanding Variational Inference in Function-Space (2020, background): “Proposition 1 (Data processing inequality Polyanskiy and Wu, 2014, Thm 6.2) Let g be a measurable function, then D KL ( g ∗ P, g ∗ Q ) ≤ D KL ( P, Q ) , Background on Functional Variational Inference We consider the application of variational inference to regression.”
- Information-theoretic analysis of generalization capability of learning algorithms (2017, background): “…mutual information between the overall input and output is upper bounded by the sum of the input-output mutual information of individual channels [20]; the formula for the capacity of input power constrained Gaussian channel; the fact that L S ( w j ) ’s are σ/ √ n subgaussian hence Var[ L S ( w…”