List questions from estimation

Published on 25 Sep 2017 - 8:47

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Linear Least Squares

Published on 25 Sep 2017 - 16:16

81

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Explain why $\int_{\mathbb R^N}|\nabla u_r(x)|^p dx=r^p \int_{\mathbb{R}^N}|\nabla u(rx)|^p dx$

Published on 29 Sep 2017 - 11:23

47

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Heteroscedastic error estimation

Published on 29 Sep 2017 - 15:56

487

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$L^p$ estimates for elliptic PDE in nondivergence form

Published on 29 Mar 2026 - 17:27

51

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Find the distribution of $\theta$, bayesian statistics

Published on 02 Apr 2026 - 15:12

4.4k

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How to find estimator for shifted exponential distribution using method of moment?

Published on 30 Mar 2026 - 7:07

43

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Simpler way of showing $\int_0^{1/2}\csc(\pi t)-\frac{1}{\pi t}<+\infty$.

Published on 25 Feb 2026 - 5:26

4.9k

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Let $T_1$ be an unbiased estimator of $\theta$. Show that $T_1^2$ is a biased estimator of $\theta^2$.

Published on 02 Oct 2017 - 3:34

667

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Can the remainder of a Taylor expansion be estimated from the coefficients?

Published on 29 Mar 2026 - 14:02

207

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Finding asymptotic confidence interval if variances are unknown

Published on 30 Mar 2026 - 7:39

24

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Optimal estimation using two measurement

Published on 09 Oct 2017 - 7:57

43

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how to solve this inequalities

Published on 13 Oct 2017 - 20:16

111

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How can I get $\int_{R_\rho}|x|^{\gamma r}|u|^r$ from $\int_{R_1}|u|^r $.

Published on 15 Oct 2017 - 12:45

237

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ML & MM Estimators Problem

Published on 30 Mar 2026 - 9:34

List Question

Estimate from above, below on second order Matrix ODE

Linear Least Squares

Explain why $\int_{\mathbb R^N}|\nabla u_r(x)|^p dx=r^p \int_{\mathbb{R}^N}|\nabla u(rx)|^p dx$

Heteroscedastic error estimation

$L^p$ estimates for elliptic PDE in nondivergence form

Find the distribution of $\theta$, bayesian statistics

How to find estimator for shifted exponential distribution using method of moment?

Simpler way of showing $\int_0^{1/2}\csc(\pi t)-\frac{1}{\pi t}<+\infty$.

Let $T_1$ be an unbiased estimator of $\theta$. Show that $T_1^2$ is a biased estimator of $\theta^2$.

Can the remainder of a Taylor expansion be estimated from the coefficients?

Finding asymptotic confidence interval if variances are unknown

Optimal estimation using two measurement

how to solve this inequalities

How can I get $\int_{R_\rho}|x|^{\gamma r}|u|^r$ from $\int_{R_1}|u|^r $.

ML & MM Estimators Problem

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