Fully probabilistic seismic source inversion – Part 1: Efficient parameterisation [PDF]
Seismic source inversion is a non-linear problem in seismology where not just the earthquake parameters themselves but also estimates of their uncertainties are of great practical importance.
S. C. Stähler, K. Sigloch
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A Binary Orthogonal Chirp Signal Modulation Method with Delay Offset [PDF]
In the case of low Time-Bandwidth(TB) product,there are two problems in the Binary Orthogonal Keying(BOK) matching detection,the mutual interference between the positive and negative frequency modulation slope and the large amplitude of the self-matching
HUANG Shipan,ZHENG Lin,YANG Chao,JIANG Xiang,HUANG Zhichang
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An automatic correction method of marine radar rainfall image based on continuous wavelet transform
The aim of the difficult processing of marine radar image data affected by rainfall, in the case of comprehensively considering the influence factors of rainfall on marine radar image, this paper proposes an automatic correction method for marine radar ...
Dongyang Fan +4 more
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Computational Optimal Impact Angle Control Guidance Laws Weighted by Arbitrary Functions
This paper presents a computational impact angle control guidance law based on the energy cost weighted by arbitrary functions in order to shape the acceleration command as desired.
Qi Chen, Jinguang Shi, Zhongyuan Wang
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Functions with Given Moments and Weight Functions for Orthogonal Polynomials
The author gives a constructive technique to find smooth functions with given moments. Earlier in the well-known moment problem it was guaranteed that for every sequence of complex numbers there is a function of bounded variation with the given moments in these numbers. The author shows how these weight functions are found.
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Orthogonal Polynomials and Expansions for a Family of Weight Functions in Two Variables [PDF]
Orthogonal polynomials for a family of weight functions on $[-1,1]^2$, $$ \CW_{\a,\b,\g}(x,y) = |x+y|^{2\a+1} |x-y|^{2\b+1} (1-x^2)^\g(1-y^2)^{\g}, $$ are studied and shown to be related to the Koornwinder polynomials defined on the region bounded by two lines and a parabola. In the case of $\g = \pm 1/2$, an explicit basis of orthogonal polynomials is
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On conjectures of Stenger in the theory of orthogonal polynomials
The conjectures in the title deal with the zeros xj $x_{j}$, j=1,2,…,n $j=1,2, \ldots ,n$, of an orthogonal polynomial of degree n>1 $n>1$ relative to a nonnegative weight function w on an interval [a,b] $[a,b]$ and with the respective elementary ...
Walter Gautschi, Ernst Hairer
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Characterizing quasi-biweekly variability of the Asian monsoon anticyclone using potential vorticity and large-scale geopotential height field [PDF]
The spatial pattern of subseasonal variability of the Asian monsoon anticyclone is analyzed using long-term reanalysis data, focusing on the large-scale longitudinal movement.
A. Amemiya, K. Sato
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On the representation of functions by orthogonal series in weighted $L^p$ spaces [PDF]
Summary: It is proved that if \(\{\varphi_n\}\) is a complete orthonormal system of bounded functions and \(\varepsilon>0\), then there exists a measurable set \(E\subset [0,1]\) with measure \(| E|>1-\varepsilon\), a measurable function \(\mu(x)\), \(0< \mu(x)\leq 1\), \(\mu(x)\equiv 1\) on \(E\), and a series of the form \(\sum^\infty_{k=1} c_k ...
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Cosine-modulated filter banks play a major role in digital signal processing. Sparse FIR filter banks have lower implementation complexity than full filter banks, while keeping a good performance level.
Wei Xu +4 more
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