Results 51 to 60 of about 3,545,090 (308)
Numerical Analysis of the Effect of Cavitation on the Tip Leakage Vortex in an Axial-Flow Pump
To understand the effect of cavitation on the tip leakage vortex (TLV), turbulent cavitating flows were numerically investigated using the shear-stress transport (SST) k–ω turbulence model and the Zwart–Gerber–Belamri cavitation model.
Hu Zhang +4 more
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Macroscopic Loop Amplitudes in Two-Dimensional Dilaton Gravity
Macroscopic loop amplitudes are obtained for the dilation gravity in two-dimensions. The dependence on the macroscopic loop length $l$ is completely determined by using the Wheeler-DeWitt equation in the mini-superspace approximation.
Matsumura, Yoichro +2 more
core +2 more sources
Dilation Equations with Exponential Decay Coefficients
Dilation equations with finitely many nonzero coefficients have been extensively studied because of their connection with compactly supported wavelets . However, some properties required in applications are not compatible with the compactness of the support. For example, \textit{X.-G. Xia} [J. Fourier Anal. Appl. 1, No. 2, 193-199 (1994; MR 96i:42026)]
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Methods of solving dilation equations [PDF]
A wavelet basis is an orthonormal basis for L2(ℜ), the space of squareintegrable functions on the real line, of the form {gnkn,k∈z, where gnk (t) = 2n/2 g (2nt−k) and g is a single fixed function, the wavelet Each multiresolution analysis for L2(ℜ) determines such a basis. To find a multiresolution analysis, one can begin with a dilation equation f (t)
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A Class of Dilation Integral Equations
We present a class of dilation integral equations. The equations in this class depend on a dilation parameter $a\in\mathbb{R}.$ The existence of non trivial solutions in $L^1(\mathbb{R})$ is studied as a function of the dilation parameter. The main result establishes the non existence of these solutions for $|a| 1,$ and sufficient conditions for these ...
J. C. S. De Miranda, A. P. Franco Filho
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Mechanisms of parasite‐mediated disruption of brain vessels
Parasites can affect the blood vessels of the brain, often causing serious neurological problems. This review explains how different parasites interact with and disrupt these vessels, what this means for brain health, and why these processes matter. Understanding these mechanisms may help us develop better ways to prevent or treat brain infections in ...
Leonor Loira +3 more
wiley +1 more source
In this article, an analysis has been performed to study the two dimensional viscous flow between slowly expanding and contracting walls with weak permeability.
E. Rahimi +4 more
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We have introduce a new vision of stochastic processes through the geometry induced by the dilation. The dilation matrices of a given processes are obtained by a composition of rotations matrices, contain the measure information in a condensed way ...
Bouleux, Guillaume +2 more
core +3 more sources
Group analysis of the Novikov equation [PDF]
We find the Lie point symmetries of the Novikov equation and demonstrate that it is strictly self-adjoint. Using the self-adjointness and the recent technique for constructing conserved vectors associated with symmetries of differential equations, we ...
Y. Bozhkov +2 more
semanticscholar +1 more source
Dilation equations and Markov operators
Using the theory of Markov operators \(P: L^1(X)\to L^1(X)\) with \(P\) linear, \(\| Pf\|_1=\| f\|_1= 1\) for \(f\geq 0\), \(f\in L^1(X)\), the author gives a new proof for the following Theorem. Let \(N,k> 1\) be positive integers and \(c_0,\dots, c_N\geq 0\) be reals such that \(\sum^\infty_{i=0} c_{ki+j}= 1\) for every \(j\in \{0,\dots,k- 1 ...
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