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A calibration-aware hierarchical CNN-SWIN fusion framework for robust Cross-Dataset brain MRI analysis. [PDF]

Front Neurosci
Younis A, Qiang L, Rehman A, Hussain H, Adamu MJ, Kawuwa HB.   +5 more
europepmc   +1 more source

Transformer-based classification and interpretability of NR3C1 expression patterns in OSCC: Metabolic adaptation insights. [PDF]

J Oral Biol Craniofac Res
Yuwanati M, Yadalam PK, Mullainathan S.
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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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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On the laplace transform of the pareto distribution

IEEE Communications Letters, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Saralees Nadarajah, Samuel Kotz
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Transformations of probability distributions

Theoretical Computer Science
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Fabian Frei, Peter Rossmanith
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On the Laplace Transform for Distributions

SIAM Journal on Mathematical Analysis, 1975
A new characterization of the Laplace transform for Schwartz distributions is developed, using sequences of linear transformations on the space of distributions. The standard theorems on analyticity, uniqueness and invertibility of the transform are proved, using the new characterization as the definition of the Laplace transform. It is shown that this
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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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ON THE SCHWARTZ'S HANKEL TRANSFORMATION OF DISTRIBUTIONS

Analysis, 1993
Summary: The simultaneous consideration of two integral transformations verifying a mixed Parseval relation suggests a new method of defining the Schwartz's Hankel transformation on certain spaces of generalized functions of slow growth. The results obtained extend prior analysis of the generalized Hankel transformation.
Méndez Pérez, J. M. R., Sánchez Quintana, A. M.   +1 more
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