Corrections to "L2 -characteristic classes of Maslov–Trofimov of hamiltonian systems on the Lie algebra of the upper triangular matrices" (Fund. Math. 156 (1998), 99–110)
Jerzy Nowak (1999)
Fundamenta Mathematicae
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Displaying similar documents to “Symplectic field theory approach to studying ergodic measures related with nonautonomous Hamiltonian systems.”
Corrections to "L2 -characteristic classes of Maslov–Trofimov of hamiltonian systems on the Lie algebra of the upper triangular matrices" (Fund. Math. 156 (1998), 99–110)
Another proof of Derriennic's reverse maximal inequality for the supremum of ergodic ratios
Ryotaro Sato (2006)
Commentationes Mathematicae Universitatis Carolinae
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Using the ratio ergodic theorem for a measure preserving transformation in a -finite measure space we give a straightforward proof of Derriennic’s reverse maximal inequality for the supremum of ergodic ratios.
Homotopy properties of Hamiltonian group actions.
Kȩdra, Jarek, McDuff, Dusa (2005)
Geometry & Topology
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On nonformal simply-connected symplectic manifolds.
Babenko, I.K., Tajmanov, I.A. (2000)
Siberian Mathematical Journal
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The rearrangement inequality for the ergodic maximal function.
Ephremidze, L. (2001)
Georgian Mathematical Journal
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On a characterisation of inner product spaces.
Chelidze, G. (2001)
Georgian Mathematical Journal
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Continuous subadditive processes and formulae for Lyapunov characteristic exponents
Wojciech Słomczyński (1995)
Annales Polonici Mathematici
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Asymptotic properties of various semidynamical systems can be examined by means of continuous subadditive processes. To investigate such processes we consider different types of exponents: characteristic, central, singular and global exponents and we study their properties. We derive formulae for central and singular exponents and show that they provide upper bounds for characteristic exponents. The concept of conjugate processes introduced in this paper allows us to find lower bounds...
A dynamical approach to compactify the three dimensional Lorentz group.
Salvai, Marcos (2005)
Journal of Lie Theory
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On recent progress for the stochastic Navier Stokes equations
Jonathan Mattingly (2003)
Journées équations aux dérivées partielles
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We give an overview of the ideas central to some recent developments in the ergodic theory of the stochastically forced Navier Stokes equations and other dissipative stochastic partial differential equations. Since our desire is to make the core ideas clear, we will mostly work with a specific example : the stochastically forced Navier Stokes equations. To further clarify ideas, we will also examine in detail a toy problem. A few general theorems are given. Spatial regularity, ergodicity,...