Results 261 to 270 of about 384,790 (275)

Analysis of Smooth Muscle Constants by Pole-Zero Method

IEEE Transactions on Biomedical Engineering, 1984
The use of pole-zero method for the analysis of smooth muscle network parameters like the myoplasmic resistance, the junctional resistance, and the junctional capacitance is described. The method determines the pole and zero of the equivalent network describing the smooth muscle cells, using the data set obtained from the impedance versus frequency ...
G B, Wilson, E J, Vertatschitsch, S K, Sarna, S M, Sims   +3 more
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Sigma smooth pursuit eye tracking: constant k values revisited

Experimental Brain Research, 2002
Effective sigma tracking, i.e., apparent movement perception when slow eye movements are made across a stationary repetitive pattern under stroboscopic illumination, has been shown to be a function of the distance between sequential stimuli (P(s)) and the flash frequency (f(s)).
C, Lamontagne, F, Gosselin, T, Pivik
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Optimal Constants of Smoothing Estimates for the 2D Dirac Equation

Journal of Fourier Analysis and Applications, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On Smooth Asymptotic Constants for the Poincaré Group, I

Mathematische Nachrichten, 1988
Let H be a selfadjoint operator on a separable Hilbert space \({\mathfrak G}\). Smooth asymptotic constants for H are all bounded operators X for which the limits \(X_+\), \(X_-\) of \(e^{itH}Xe^{-itH}u\) exist for some \(u\in {\mathfrak G}\) as \(T\to \pm \infty.\) Let U(g) be the strongly continuous unitary representation of the restricted Poincaré ...
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Cross-bridge apparent rate constants of human gallbladder smooth muscle

Journal of Muscle Research and Cell Motility, 2011
This paper studies human gallbladder (GB) smooth muscle contractions. A two-state cross-bridge model was used to estimate the apparent attachment and detachment rate constants, as well as increased Ca2+ concentration from the peak active stress during the isometric contraction.
W G, Li, X Y, Luo, N A, Hill, R W, Ogden, T H, Tian, A, Smythe, A W, Majeed, N, Bird   +7 more
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Prediction of Crack Constant in Smooth Materials

1986
A formula \(\Delta \;{\text{K}}_{\text{th}} = \Delta \;\sigma _{\text{e}} \sqrt {\pi a_0 {\text{Y}}\left( a \right)} \) is deduced in this paper based on the energy transfer relations in the materials under cyclic stresses. From this formula, a crack constant which exists in smooth materials can be predicted.
Yu Rongzhen, Cheng Lixian
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Constant Time Hardware Architecture for a Gaussian Smoothing Filter

2018 International Conference on Signal Processing and Information Security (ICSPIS), 2018
In this paper a new and highly efficient hardware architecture for a bit-serial implementation of a 3*3 filter on FPGA is developed and presented. The concept is implemented on a Gaussian blur spatial filter and it can be extended to other filters with similar characteristics. The proposed Single Instruction Multiple Data (SIMD) architecture provides a
Ghattas Akkad, Rafic Ayoubi, Antoine Abche   +2 more
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Meromorphic potentials and smooth surfaces of constant mean curvature

Mathematische Zeitschrift, 1997
The paper is devoted to a local description of all conformal constant mean curvature immersions \(\Phi: D\to\mathbb{R}^3\) of \(\mathbb{C}\) or an open disc \(D\subset \mathbb{C}\). This description is based on the fact previously established by the authors that each such map can be produced in some canonical way from a meromorphic matrix-valued one ...
Dorfmeister, J., Haak, G.
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Smooth control systems of constant rank and linearizable systems

Journal of Soviet Mathematics, 1991
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Optimal Constant for a Smoothing Estimate of Critical Index

2013
We generalise a result by Hoshiro [3] which considered a critical case of Kato–Yajima’s smoothing estimate $$\parallel\, \mid x \mid^{a-1} \mid \bigtriangledown \mid^a\mathrm{exp}(-it\bigtriangleup)f\parallel_{{L{^2_{t,x}}}(\mathbb{R}\times\mathbb{R}^d)}\leq C\parallel f \parallel_{{L^{2}}(\mathbb{R}^d)}$$ for the Schorodinger propagator ...
Neal Bez, Mitsuru Sugimoto
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