Results 31 to 40 of about 1,144,514 (290)
On the support of the Ashtekar-Lewandowski measure
, 1994 We show that the Ashtekar-Isham extension of the classical configuration space of Yang-Mills theories (i.e. the moduli space of connections) is (topologically and measure-theoretically) the projective limit of a family of finite dimensional spaces ...
A. Ashtekar +12 more
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The Filippov characteristic flow for the aggregation equation with mildly singular potentials [PDF]
, 2014 Existence and uniqueness of global in time measure solution for the multidimensional aggregation equation is analyzed. Such a system can be written as a continuity equation with a velocity field computed through a self-consistent interaction potential ...
Carrillo, José Antonio +3 more
core +4 more sources
Entropy, 2018 The Gibbs Paradox is essentially a set of open questions as to how sameness of gases or fluids (or masses, more generally) are to be treated in thermodynamics and statistical mechanics.
Simon Saunders
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Linking Classical and Quantum Key Agreement: Is There "Bound Information"? [PDF]
, 2000 After carrying out a protocol for quantum key agreement over a noisy quantum channel, the parties Alice and Bob must process the raw key in order to end up with identical keys about which the adversary has virtually no information.
A. D. Wyner +25 more
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Pre-measure spaces and pre-integration spaces in predicative Bishop-Cheng measure theory [PDF]
Logical Methods in Computer ScienceBishop's measure theory (BMT) is an abstraction of the measure theory of a locally compact metric space $X$, and the use of an informal notion of a set-indexed family of complemented subsets is crucial to its predicative character.
Iosif Petrakis, Max Zeuner
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Lp theory for outer measures and two themes of Lennart Carleson united
, 2014 We develop a theory of Lp spaces based on outer measures rather than measures. This theory includes the classical Lp theory on measure spaces as special case. It also covers parts of potential theory and Carleson embedding theorems.
Do, Yen, Thiele, Christoph
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Hardy's inequalities for monotone functions on partially ordered measure spaces [PDF]
, 2005 We characterize the weighted Hardy's inequalities for monotone functions in ${\mathbb R^n_+}.$ In dimension $n=1$, this recovers the classical theory of $B_p$ weights. For $n>1$, the result was only known for the case $p=1$.
Arcozzi, Nicola +3 more
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Matrix measure and application to stability of matrices and interval dynamical systems
International Journal of Mathematics and Mathematical Sciences, 2003 Using some properties of the matrix measure, we obtain a general condition for the stability of a convex hull of matrices that will be applied to study the stability of interval dynamical systems.
Ziad Zahreddine
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Classical and modern measurement theories, patient reports, and clinical outcomes [PDF]
Contemporary Clinical Trials, 2010 Classical test theory (CTT) has been widely used in the development, characterization, and sometimes selection of outcome measures in clinical trials. That is, qualities of outcomes, whether administered by clinicians or representing patient reports, are often describe in terms of “validity” and “reliability”, two features that are derived from, and ...
openaire +2 more sources
International Journal of Differential Equations, 2014 We study the existence of mild and classical solutions are proved for a class of impulsive integrodifferential equations with nonlocal conditions in Banach spaces. The main results are obtained by using measure of noncompactness and semigroup theory.
K. Karthikeyan +3 more
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