Results 31 to 40 of about 716,820 (275)
Advances in Nonlinear Analysis, 2020 It is well known that C2-transformation φ of the unit interval into itself with a Markov partition (2.1) π = {Ik : k ∈ K} admits φ-invariant density g (g ≥ 0, ∥g∥ = 1) if: (2.2) ∣(φn)′∣ ≥ C1 > 1 for some n (expanding condition); (2.3) ∣φ″(x)/(φ′(y))2 ...
Bugiel Peter +2 more
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Markov extensions and lifting measures for complex polynomials [PDF]
, 2005 For polynomials $f$ on the complex plane with a dendrite Julia set we study invariant probability measures, obtained from a reference measure. To do this we follow Keller in constructing canonical Markov extensions. We discuss ``liftability'' of measures
Bruin, Henk, Todd, Mike
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Subset currents on free groups [PDF]
, 2012 We introduce and study the space of \emph{subset currents} on the free group $F_N$. A subset current on $F_N$ is a positive $F_N$-invariant locally finite Borel measure on the space $\mathfrak C_N$ of all closed subsets of $\partial F_N$ consisting of at
D. D’Angeli +40 more
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3D Symmetry Measure Invariant to Subject Pose During Image Acquisition
Breast Cancer: Basic and Clinical Research, 2011 In this study we evaluate the influence of subject pose during image acquisition on quantitative analysis of breast morphology. Three (3D) and two-dimensional (2D) images of the torso of 12 female subjects in two different poses; (1) hands-on-hip (HH ...
Manas Kawale +8 more
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Subexponential instability implies infinite invariant measure
, 2010 We study subexponential instability to characterize a dynamical instability of weak chaos. We show that a dynamical system with subexponential instability has an infinite invariant measure, and then we present the generalized Lyapunov exponent to ...
Collet P. +3 more
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Surplus-Invariant Risk Measures [PDF]
Mathematics of Operations Research, 2020 This paper presents a systematic study of the notion of surplus invariance, which plays a natural and important role in the theory of risk measures and capital requirements. So far, this notion has been investigated in the setting of some special spaces of random variables.
Gao, Niushan, Munari, Cosimo
openaire +5 more sources
Mixmaster Chaos via the Invariant Measure
, 2004 The chaoticity of the Mixmaster is discussed in the framework of Statistical Mechanics by using Misner--Chitre-like variables and an ADM reduction of its dynamics.
Imponente, Giovanni, Montani, Giovanni
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Statistical Mechanics of Surjective Cellular Automata [PDF]
, 2015 Reversible cellular automata are seen as microscopic physical models, and their states of macroscopic equilibrium are described using invariant probability measures.
Kari, Jarkko, Taati, Siamak
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A subgroup formula for f-invariant entropy
, 2012 We study a measure entropy for finitely generated free group actions called f-invariant entropy. The f-invariant entropy was developed by Lewis Bowen and is essentially a special case of his measure entropy theory for actions of sofic groups.
Seward, Brandon
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Harnack Type Inequalities and Applications for SDE Driven by Fractional Brownian Motion [PDF]
, 2013 For stochastic differential equation driven by fractional Brownian motion with Hurst parameter $H>1/2$, Harnack type inequalities are established by constructing a coupling with unbounded time-dependent drift.
Fan, Xi-Liang
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