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Charge transfer in the living matrix

Journal of Bodywork and Movement Therapies, 2009
The living matrix is defined as the continuous molecular fabric of the organism, consisting of fascia, the other connective tissues, extracellular matrices, integrins, cytoskeletons, nuclear matrices and DNA. The extracellular, cellular and nuclear biopolymers or ground substances constitute a body-wide reservoir of charge that can maintain electrical ...
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Photothermoelastic transfer matrix

Applied Physics Letters, 1994
The photothermoelastic transfer matrix method introduced here was demonstrated to be generally applicable for the calculation of the thermoelastic response of multilayered samples exposed to modulated laser heating. The method enables the modelization of photothermal measurements of samples having arbitrary number of layers and values of optical ...
Zoltán Bozóki   +2 more
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The transfer matrix

1992
Abstract The aim of this chapter is to describe how transfer matrices can be used to solve one-dimensional classical spin models. The idea is to write down the partition function in terms of a matrix, the transfer matrix. The thermodynamic properties of the model are then wholly described by the eigenspectrum of the matrix. In particular
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Transfer-matrix fundamentals

International Journal of Mechanical Sciences, 1960
Abstract In the past ten years several authors1–11 have developed the method of transfer matrices for the vibration and stability analysis of complicated elastic systems. This paper is an attempt to generalize and unify the method, and it is hoped that as a result many further problems ‡ will fall within the scope of this method.
F. Leckie, E. Pestel
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The Transfer Matrix of Differential-Algebraic Equations

Siberian Mathematical Journal, 2022
This paper is devoted to the study of the transfer function of linear differential-algebraic equations. The author considers the system \[ \begin{aligned} A\frac{d}{dt} x(t) + Bx(t)+ Uu(t)=&0,\quad t\in T=[0,\infty) \\ y(t)=Cx&(t), \end{aligned}\tag{1} \] with some known real \(n \times n\) matrices \(A\) and \(B\), such that \(\mathrm{det} A = 0\), an
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Domain transfer nonnegative matrix factorization

2014 International Joint Conference on Neural Networks (IJCNN), 2014
Domain transfer learning aims to learn an effective classifier for a target domain, where only a few labeled samples are available, with the help of many labeled samples from a source domain. The source and target domain samples usually share the same features and class label space, but have significantly different In these experiments error of the ...
Jim Jing-Yan Wang   +2 more
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Transfer-Matrix Spectrum for Systems with Interfaces

Physical Review Letters, 1989
We consider Ising-type systems in the finite cross-section cylindrical geometry, with an interface imposed by the antiperiodic or + - boundary conditions. Closed forms are derived for the largest, asymptotically degenerate transfer-matrix eigenvalues.
, Privman, , Svrakic
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Transfer Matrix Methods

2011
Linke [6] measured the main current and exciting current after a short circuit. The main current rose to about 32 times the normal current. Brown Boverie Co. [1] reported that for a 3000 RPM 8800 kva machine, the maximum short circuit current is about 10-20 times that at full load.
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The transfer matrix model

2012
Chapter 2, and in particular Sect. 2.4, developed the necessary tools to describe the interaction of an atom with the electromagnetic field, as parametrised by the atoms characteristic polarisability. In one dimension, one can succinctly describe the fields interacting with a linear scatterer through what is called the transfer matrix approach [1 ...
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Transfer-matrix analysis for Ising models

Physical Review B, 1990
Some recently developed methods of numerical analysis are used to improve the standard transfer-matrix analysis of Ising spin systems. The method is used to analyze some properties of the two-dimensional anisotropic next-nearest-neighbor interaction model.
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