Results 1 to 10 of about 59 (58)
Ärvd eller erövrad sekularitet?
Sverige är samtidigt sekulariserat och mångreligiöst. Föreliggande studie bidrar till förståelsen av denna situation genom att diskutera sekularitet bland svenskar med muslimsk respektive kristen familjebakgrund.
David Thurfjell, Erika Willander
doaj +1 more source
Abstract Many physical processes result in very uneven, apparently random, distributions of matter, characterised by fluctuations of the local density varying over orders of magnitude. The density of matter in the sparsest regions can have a power-law distribution, with an exponent that we term the
Michael Wilkinson +3 more
openaire +3 more sources
Antisquares and Critical Exponents
The (bitwise) complement $\overline{x}$ of a binary word $x$ is obtained by changing each $0$ in $x$ to $1$ and vice versa. An $\textit{antisquare}$ is a nonempty word of the form $x\, \overline{x}$. In this paper, we study infinite binary words that do not contain arbitrarily large antisquares.
Aseem R. Baranwal +5 more
openaire +5 more sources
On the exponent of discrepancies [PDF]
We study various discrepancies with arbitrary weights in the L 2 L_2
Grzegorz W. Wasilkowski +1 more
openaire +2 more sources
Combinatorics of Generalized Exponents [PDF]
Abstract We give a purely combinatorial proof of the positivity of the stabilized forms of the generalized exponents associated to each classical root system. In finite type $A_{n-1}$, we rederive the description of the generalized exponents in terms of crystal graphs without using the combinatorics of semistandard tableaux or the charge
Lecouvey, Cédric, Lenart, Cristian
openaire +4 more sources
Recurrence and Lyapunov Exponents [PDF]
We prove two inequalities between the Lyapunov exponents of a diffeomorphism and its local recurrence properties. We give examples showing that each of the inequalities is optimal.
Saussol, B. +2 more
openaire +4 more sources
Estimating Loynes’ exponent [PDF]
Loynes' distribution, which characterizes the one dimensional marginal of the stationary solution to Lindley's recursion, possesses an ultimately exponential tail for a large class of increment processes. If one can observe increments but does not know their probabilistic properties, what are the statistical limits of estimating the tail exponent of ...
Ken R. Duffy, Sean P. Meyn
openaire +4 more sources
Values of Brownian intersection exponents, II: Plane exponents [PDF]
We derive the exact value of intersection exponents between planar Brownian motions or random walks, confirming predictions from theoretical physics by Duplantier and Kwon. Let B and B' be independent Brownian motions (or simple random walks) in the plane, started from distinct points.
Lawler, Gregory F. +2 more
openaire +4 more sources
Schur's exponent conjecture -- counterexamples of exponent 5 and exponent 9
8 ...
openaire +4 more sources

