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| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 2 years, 2 months |
| seen | Feb 5 at 5:32 | |
| stats | profile views | 50 |
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Dec 28 |
revised |
Inverse of a certain differential operator (resolvent) added 15 characters in body; edited title |
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Dec 28 |
asked | Inverse of a certain differential operator (resolvent) |
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Nov 5 |
comment |
exponential bound for average of random variable @did: I am not sure if this is correct, but what I tried is to use argument similar to that in proving Chernoff bound. If $E(X_1)$ is finite, then by strong law of large number the average is near to $E(X_1)$ a.s. for $n$ large enough, and then I use Hoeffding lemma to get bound for $E(e^{tX_i})$ and then proceed as usual. If $E(X_1)=\infty$, I am not sure how to proceed. |
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Nov 4 |
asked | exponential bound for average of random variable |
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Nov 4 |
accepted | Lower bound for tail probability |
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Oct 2 |
revised |
Lower bound for tail probability added 139 characters in body |
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Sep 30 |
asked | Is this a Dedekind's cut? |
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Sep 30 |
asked | Lower bound for tail probability |
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Mar 11 |
awarded | Nice Question |
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Nov 26 |
comment |
Maximum Principles in Laplace Equation yes I copied the question correctly. |
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Nov 24 |
asked | Maximum Principles in Laplace Equation |
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Nov 24 |
awarded | Supporter |
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Nov 24 |
accepted | how to apply maximum principle in this PDE? |
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Nov 24 |
asked | how to apply maximum principle in this PDE? |
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Sep 4 |
accepted | Convergence/Divergence of $\int_e^\infty \frac{\sin x}{x \ln x}\;dx$ |
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Sep 4 |
asked | Convergence/Divergence of $\int_e^\infty \frac{\sin x}{x \ln x}\;dx$ |
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Jun 24 |
accepted | parabolic or planar points |
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Jun 24 |
accepted | Divergence of $\sum\frac{\cos(\sqrt{n}x)}{\sqrt{n}}$ |
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Jun 24 |
awarded | Scholar |
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Jun 24 |
accepted | Principal Curvatures of a surface |
