Pages that link to "Item:Q4034731"
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The following pages link to Invariance principles for logarithmic averages (Q4034731):
Displaying 20 items.
- Some distributional limit theorems for the maxima of Gaussian vector sequences (Q356193) (← links)
- On almost sure max-limit theorems (Q449889) (← links)
- On almost sure local and global central limit theorems (Q1326267) (← links)
- On the logarithmic average of additive functionals (Q1347190) (← links)
- Between local and global logarithmic averages (Q1359757) (← links)
- On the logarithmic average of iterated processes (Q1380609) (← links)
- The law of large numbers with exceptional sets (Q1612951) (← links)
- Almost sure central limit theorems for heavily trimmed sums (Q1780298) (← links)
- Logarithmic averages of stable random variables are asymptotically normal (Q1805790) (← links)
- The logarithmic average of sample extremes is asymptotically normal. (Q1879507) (← links)
- A strong invariance principle for the logarithmic average of sample maxima. (Q1888762) (← links)
- A universal result in almost sure central limit theory. (Q1888771) (← links)
- Weight functions and pathwise local central limit theorems (Q1904538) (← links)
- A strong approximation for logarithmic averages of partial sums of random variables (Q1914714) (← links)
- Non-asymptotic Gaussian estimates for the recursive approximation of the invariant distribution of a diffusion (Q2227460) (← links)
- An extension of almost sure central limit theory (Q2489836) (← links)
- Limit theorems with weights for vector-valued martingales (Q2701804) (← links)
- On the random functional central limit theorems with almost sure convergence for subsequences (Q4898880) (← links)
- Almost sure central limit theorems for m-dependent random variables (Q5019807) (← links)
- Refinement of the almost sure central limit theorem for associated processes (Q5942010) (← links)
