Results 121 to 130 of about 15,156 (142)

Computing tools for effective field theories: SMEFT-Tools 2022 Workshop Report, 14-16th September 2022, Zürich. [PDF]

open access: yesEur Phys J C Part Fields
Aebischer J   +32 more
europepmc   +1 more source
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Local limit theorems for functionals in the conditional invariance principle

Journal of Soviet Mathematics, 1988
Let \(\xi_ 1,...,\xi_ n\) be i.i.d. r.v.'s with E \(\xi\) \({}_ i=0\), E \(\xi\) \({}^ 2_ i=1\), \(i=1,...,n\), \[ X_ n(t)=n^{- }\sum^{[nt]}_{i=1}\xi_ i+n^{-}(nt-[nt])\xi_{[nt]+1},\quad t\in [0,1],\quad X_ n(0)=0, \] and \(X_ n^{(a,\epsilon)}\) be conditional processes defined by the following way: \[ P\{X_ n^{(a,\epsilon)}\in A\}=P\{X_ n\in A| \quad ...
openaire   +2 more sources

The Invariance Principle for Vector Valued Random Variables with Applications to Functional Random Limit Theorems

1981
1.Introduction. Let ξ1, ξ2,… be a sequence of independent real valued random variables with the same distribution with mean 0 and variance 1. Define the stochastic process ζn by $$\zeta _n \left( t \right) = S_{\left[ {nt} \right]} /n^{1/2} = \left( {\xi _1 + \cdots \xi _{nt} } \right)/n^{1/2} ,$$ where 0⩽t⩽1 and n = 1, 2,… The classical ...
T. Byczkowski, T. Inglot
openaire   +1 more source

Functional central limit theorems for persistent Betti numbers on cylindrical networks

Scandinavian Journal of Statistics, 2022
Johannes Krebs, Christian Hirsch
exaly  

Some Useful Functions for Functional Limit Theorems

Mathematics of Operations Research, 1980
Ward Whitt
exaly  

Central limit theorems and invariance principles for Lorenz attractors

Journal of the London Mathematical Society, 2007
Mark Holland, Ian Melbourne
exaly  

Soft Tissue Tumors: Classification and Principles of Management

Ca-A Cancer Journal for Clinicians, 1968
Tapas K. Das Gupta
exaly  

Annealed and quenched limit theorems for random expanding dynamical systems

Probability Theory and Related Fields, 2014
Romain Aimino, Matthew Nicol
exaly  

Mixing Limit Theorems for Ergodic Transformations

Journal of Theoretical Probability, 2007
Roland Zweimüller
exaly  

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