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Heinrich Meyr | Meik Dörpinghaus | Frank Jülicher | Édgar Roldán | Izaak Neri | H. Meyr | F. Jülicher | I. Neri | É. Roldán | Meik Dörpinghaus
[1] Frank Jülicher,et al. Generic Properties of Stochastic Entropy Production. , 2017, Physical review letters.
[2] Christian Van den Broeck,et al. Statistical Mechanics of Learning , 2001 .
[3] Nasser M. Nasrabadi,et al. Pattern Recognition and Machine Learning , 2006, Technometrics.
[4] Eric D. Siggia,et al. Decisions on the fly in cellular sensory systems , 2013, Proceedings of the National Academy of Sciences.
[5] David Williams,et al. Probability with Martingales , 1991, Cambridge mathematical textbooks.
[6] R. Bogacz. Optimal decision-making theories: linking neurobiology with behaviour , 2007, Trends in Cognitive Sciences.
[7] L. Györfi,et al. Nonparametric entropy estimation. An overview , 1997 .
[8] A. V. D. Vaart,et al. Asymptotic Statistics: U -Statistics , 1998 .
[9] Frank Julicher,et al. Statistics of Infima and Stopping Times of Entropy Production and Applications to Active Molecular Processes , 2016, 1604.04159.
[10] Claude Desplan,et al. Stochasticity and Cell Fate , 2008, Science.
[11] Heinrich Meyr,et al. Decision Making in the Arrow of Time. , 2015, Physical review letters.
[12] M. Shadlen,et al. Response of Neurons in the Lateral Intraparietal Area during a Combined Visual Discrimination Reaction Time Task , 2002, The Journal of Neuroscience.
[13] W. R. Schucany,et al. Generating Random Variates Using Transformations with Multiple Roots , 1976 .
[14] A. Oudenaarden,et al. Nature, Nurture, or Chance: Stochastic Gene Expression and Its Consequences , 2008, Cell.
[15] Heinrich Meyr,et al. An information theoretic analysis of sequential decision-making , 2015, 2017 IEEE International Symposium on Information Theory (ISIT).
[16] Heinrich Meyr,et al. Complete statistical description of the phase-error process generated by correlative tracking systems , 1977, IEEE Trans. Inf. Theory.
[17] Alexander G. Tartakovsky. Asymptotically optimal sequential tests for nonhomogeneous processes , 1998 .
[18] Emre Ertin,et al. Learning to Aggregate Information for Sequential Inferences , 2015, ArXiv.
[19] J. Wolfowitz,et al. Optimum Character of the Sequential Probability Ratio Test , 1948 .
[20] Yanjun Han,et al. Minimax Estimation of Functionals of Discrete Distributions , 2014, IEEE Transactions on Information Theory.
[21] Kevin N. Gurney,et al. The Basal Ganglia and Cortex Implement Optimal Decision Making Between Alternative Actions , 2007, Neural Computation.
[22] Alexander G. Tartakovsky,et al. Asymptotic Optimality of Certain Multihypothesis Sequential Tests: Non‐i.i.d. Case , 1998 .
[23] Philip L. Smith,et al. A comparison of sequential sampling models for two-choice reaction time. , 2004, Psychological review.
[24] M. Basseville,et al. Sequential Analysis: Hypothesis Testing and Changepoint Detection , 2014 .
[25] M. Shadlen,et al. A Neural Implementation of Wald’s Sequential Probability Ratio Test , 2015, Neuron.
[26] Emre Ertin,et al. Wald-Kernel: Learning to Aggregate Information for Sequential Inference , 2015 .
[27] S. Redner. A guide to first-passage processes , 2001 .
[28] Venugopal V. Veeravalli,et al. Multihypothesis sequential probability ratio tests - Part I: Asymptotic optimality , 1999, IEEE Trans. Inf. Theory.
[29] J. L. Melsa,et al. Decision and Estimation Theory , 1981, IEEE Transactions on Systems, Man, and Cybernetics.
[30] W. Newsome,et al. Neural basis of a perceptual decision in the parietal cortex (area LIP) of the rhesus monkey. , 2001, Journal of neurophysiology.
[31] T. Lai. Asymptotic Optimality of Invariant Sequential Probability Ratio Tests , 1981 .
[32] A. Shiryayev,et al. Statistics of Random Processes I: General Theory , 1984 .
[33] R. Khan,et al. Sequential Tests of Statistical Hypotheses. , 1972 .
[34] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[35] Roger Ratcliff,et al. The Diffusion Decision Model: Theory and Data for Two-Choice Decision Tasks , 2008, Neural Computation.
[36] Anthony Kuh,et al. Temporal difference learning applied to sequential detection , 1997, IEEE Trans. Neural Networks.