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|  | | 为了更好的帮助您理解掌握查询词或其译词在地道英语中的实际用法,我们为您准备了出自英文原文的大量英语例句,供您参考。 | |
In turn, this gives rise to a simple and unified treatment of the Caratheodory and Nehari moment problems.
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In turn, this gives rise to a simple and unified treatment of the Caratheodory and Nehari moment problems.
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A fundamental problem with the DWT, however, is the treatment of finite length data sequences.
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In the second part, where we explore connections with Maxwell's equations, the main novelty is the treatment of the corresponding electro-magnetic boundary value problem by recasting it as a 'half' Dirichlet problem for a suitable Dirac operator.
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The numerical treatment of two-dimensional scattering in inhomogeneous media
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It is shown that the one-dimensional sampling sets correspond to Bessel sequences of complex exponentials that are not Riesz bases for $L^2[-R,R].$ A signal processing application in which such sampling sets arise naturally is described in detail.
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The Discrete Wavelet Transform (DWT) is of considerable practical use in image and signal processing applications.
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Among all image transforms, the classical (Euclidean) Fourier transform has had the widest range of applications in image processing.
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The projectively adapted properties of theSL(2, ?)-harmonic analysis, as applied to the problems, in image processing, are confirmed by computational tests.
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Such systems play an important role in time-frequency analysis and digital signal processing.
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In the process we study the properties of different homogeneous models for ${\mathbb H}H(n).$
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We exploit an analogy between the trigonometric moment problem and prediction theory for a stationary stochastic process.
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We exploit an analogy between the trigonometric moment problem and prediction theory for a stationary stochastic process.
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Using this characterization we recapture Daubechies' orthonormal wavelets bypassing the spectral factorization process.
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Consider the fractional Brownian motion process $B_H(t), t\in [0,T]$,
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are especially discussed with new results and theoretical ideas for treating them.
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Hexagonal close-packed Ni nanoparticles were synthesized using a heat-treating technique with the precursors prepared by the sol-gel method.
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Results indicate that the hexagonal close packed Ni nanoparticles were synthesized at a heat-treating temperature of 300°C.
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The phase transformation from a hexagonal close-packed Ni to a face-centered cubic Ni structure occurred when the heat-treating temperature was increased.
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Treating forest fire disasters as a risk management issue promotes important measures and methods for fire fighters to prevent, reduce and control the risks of forest fires.
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