TD2 - Efficient estimators, Exponential families - Emilie Kaufmann

TD2 - Efficient estimators, Exponential families - Emilie Kaufmann

1. Compute the Fisher information of the model, In(?). 2. Show that the MLE is an efficient estimator. 3.

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 TD 1 : Probability theory basics

TD 1 : Probability theory basics

We study the convergence behavior of the celebrated temporal-difference (TD) learning algorithm. By looking at the algorithm through the ...

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 2 Growth, Decay, and Oscillation

2 Growth, Decay, and Oscillation

Both exponential growth and exponential decay are quite common in science, and we will discuss several applications of these in Sections 2.1 and 2.2. Excluding ...

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 TD 2 ? Detection - IRIT

TD 2 ? Detection - IRIT

A radar system repetitively sends out trains of n pulses. The pulse trains are of sufficiently short duration and the rotation of the antenna during the ...

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 TD 2: LTL 1 Specification

TD 2: LTL 1 Specification

Préliminaires au calcul de la variance de X. 2. Soit p un entier naturel non nul. a) Soit Y une variable aléatoire suivant une loi exponentielle ...

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 Langages Formels TD 2

Langages Formels TD 2

REMARQUE : Les scénarios suivants supposent que l'amplificateur est connecté au Q-SYS Core via le Q-LAN. Lorsque l'amplificateur n'est pas connecté au Q-SYS ...

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 A highly parallel algorithm for computing the action of a matrix ...

A highly parallel algorithm for computing the action of a matrix ...

questions/3381/nfa-with-exponential-number-of-states-when-determinized ... N quand 2 verres côte à côte sont dans un sens et les autres dans l'autre ...

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 Exponential growth - Columbia University

Exponential growth - Columbia University

A novel algorithm for computing the action of a matrix exponential over a vec- tor is proposed. The algorithm is based on a multilevel Monte ...

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 Probability and Statistics TD n 1

Probability and Statistics TD n 1

Probability and Statistics. TD n o. 1. October 17, 2012. 1 Axioms of probability. Prove that the conditional probability P(.|F) (F is a fixed event) ...

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 Romance of Matrix Exponential

Romance of Matrix Exponential

e(tD*) is multiplicative [e(tD*) = e(sD*)e((t - s)D*)], as the notation suggests, and can be regarded as the (formal) exponential 2(tD*)n/n! of the (additive).

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 (TD)DFT: From the theory to practical numerical implementations

(TD)DFT: From the theory to practical numerical implementations

Taylor expansion to fourth order seems to give good results for some. TDDFT codes. Other choices are possible: Chebyshev basis expansion, Krylov-subspace.

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 Tutorial n°3 ? Exponential families - Ceremade

Tutorial n°3 ? Exponential families - Ceremade

Physical properties are encoded in the partition function. Z = exp(??H). In cMPO method, the gradient of fidelity is proportion to exp(?K).

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 The Exponential Map and Differential Equations on Real Lie Groups

The Exponential Map and Differential Equations on Real Lie Groups

Here we define 2-LC manifolds as those obtainable from a tree of d-simplices by recursively identifying two boundary facets that intersect in codimension one or ...

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 Exponential sums over finite fields: elementary methods - ETH Zürich

Exponential sums over finite fields: elementary methods - ETH Zürich

A method for computing the exponential is needed (Taylor,. Chebyshev, Krylov,. . . ) You might want to include self consistency. Do we want the ions to move? ? ...

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 Nontrivial Exponent for Simple Diffusion - LPTMS

Nontrivial Exponent for Simple Diffusion - LPTMS

The gist of the protocol is that both the sender and the receiver will retransmit data over the lossy channels, until they receive proof that at least one ...

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 On the exponential sum over k-free numbers

On the exponential sum over k-free numbers

Show that the Pareto model belongs to an exponential family. Is the distribution in the canonical form? Is this exponential family regular? minimal? 2. For its ...

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 Improved High-Probability Bounds for the Temporal Difference ...

Improved High-Probability Bounds for the Temporal Difference ...

Compact connected Lie groups are always exponential, since exp commutes with conjugation and any compact connected Lie group is the union of the con- jugates ...

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 deviations from exponential decay in quantum mechanics

deviations from exponential decay in quantum mechanics

.I. F. Gaemers and T. D. Visser I Deviations from exponential decay. 241. We note at this point that (AH)* and P as calculated in the exponential.

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 In Search of an Easy Witness: Exponential Time vs. Probabilistic ...

In Search of an Easy Witness: Exponential Time vs. Probabilistic ...

We present, briefly and without complete details, two examples of applications of exponential sums over finite fields. The sums which occur are ...

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