Results 241 to 250 of about 245,521 (278)

Combining Fixed-Weight ArcFace Loss and Vision Transformer for Facial Expression Recognition. [PDF]

Sensors (Basel)
Xu Y, Duan X, Fan P, Zhao Z, Guo X.
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RUL prediction method based on sequential health index evaluation with multidimensional coupled degradation data. [PDF]

PLoS One
Han F, Mo B.
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Feature centric based deep learning approach for music mood recognition with HuBERT transformer model. [PDF]

Sci Rep
Sun Y.
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Comprehensive energy audit and conservation strategy for public buildings: enhancing energy efficiency and grid sustainability. [PDF]

Sci Rep
Habib S, Tamoor M, Gulzar MM, Murtaza AF, Shafiullah M, Alsafrani A.   +5 more
europepmc   +1 more source

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Distributional Wavelet Transform

Proceedings of the National Academy of Sciences, India Section A: Physical Sciences, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pathak, R. S., Singh, Abhishek
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Distributional Watson Transforms

Canadian Journal of Mathematics, 1972
All our notation is as denned in [2] with the restriction to n = 1. However, for our purposes, we introduce a sequence of norms byin It is not difficult to see that turns out to be a fundamental space.It is a well-known fact that the Watson transform and the Mellin transform are connected by the fact thatandif and only if K(s)K(l — s) = 1, where K(s)
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Distributional Weber transformation

Journal and proceedings of the Royal Society of New South Wales, 1981
The classical Weber transformation \[ F(u)=\int_a^\infty t[J_\nu(tu)Y_\nu(au)-J_\nu(au)Y_\nu(tu)] f(\tau)\,d\tau \] is extended to a class of generalized functions. An inversion formula is obtained and some applications are given. Notice that in equation (8) the lower limit for \(t\)-integral should be \(a\), and in equation (41), and in all others ...
Pathak, R. S., Pandey, R. K.
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Laplace Transformations of Distributions

Canadian Journal of Mathematics, 1966
In a previous paper (2), I discussed conditions in order that a holomorphic function f(w) be a Laplace transform of a function F(t) such that, for some a, F(t)e-at ∈ Lp(0, ∞). These conditions involved (a) the behaviour of integral transforms of the values of the function on a vertical line w = const, and (b) conditions involving the order of magnitude
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