Results 281 to 290 of about 331,306 (335)
Entanglement transition in random rod packings. [PDF]
Jung Y +3 more
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Multi-scale mechanical characterization of the lining canvas of <i>The Night Watch</i> by Rembrandt. [PDF]
Maraghechi S +5 more
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Modeling and Measuring Gill Packing of Agaric Sporocarps
R. Roundy, Karl B. McKnight
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DEER of Singly Labelled Proteins to Evaluate Supramolecular Packing of Amyloid Fibrils
Tsay K +5 more
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Fluorescence lifetime estimation: a practical approach using Flipper-TR FLIM
Mandal T, Roux A, García-Arcos JM.
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Packing measures, packing dimensions, and the existence of sets of positive finite measure
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Some Relations Between Packing Premeasure and Packing Measure
Bulletin of the London Mathematical Society, 1999Summary: Let \(K\) be a compact subset of \(\mathbb{R}^n\), \(0\leq s\leq n\). Let \(P^s_0\), \({\mathcal P}^s\) denote \(s\)-dimensional packing premeasure and measure, respectively. We discuss in this paper the relation between \(P^s_0\) and \({\mathcal P}^s\). We prove: if \(P^s_0(K)< \infty\), then \({\mathcal P}^s(K)= P^s_0(K)\); and if \(P^s_0(K)=
Feng, De-Jun, Hua, Su, Wen, Zhi-Ying
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Hausdorff and packing measure for solenoids
Ergodic Theory and Dynamical Systems, 2003Summary: We prove that the solenoid with two different contraction coefficients has zero Hausdorff and positive packing measure in its own dimension and the SBR measure is equivalent to the packing measure on the attractor. Further, we prove similar statements for Slanting Baker maps with intersecting cylinders (in \(\mathbb{R}^{2}\)).
Rams, Michał, Simon, Károly
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