Seizure forecasting with epilepsy cycles: On the causality of forecasting pipelines
Epilepsia, EarlyView.Abstract Objective Seizure risk is modulated by multiscale brain rhythms. Previous studies using cycles in electroencephalography, heart rate, and wearable data suggest the possibility of forecasting seizures days in advance. However, they commonly rely on methods requiring (days of) information from time points beyond the moment of forecast (noncausal
Hongliu Yang +6 more
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Inversion-Based Deblending in Common Midpoint Domain Using Time Domain High-Resolution Radon
AlgorithmsWe implement an inversion-based deblending method in the common midpoint gathers (CMP) as an alternative to the standard common receiver gather (CRG) domain methods.
Kai Zhuang, Daniel Trad, Amr Ibrahim
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Neural Networks, Hypersurfaces, and the Generalized Radon Transform. [PDF]
IEEE Signal Process Mag, 2020 Kolouri S, Yin X, Rohde GK.
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Novel planning pipeline utilizing the Surgical Theater system for pediatric epilepsy surgery
Epilepsia Open, EarlyView.Abstract Objective Advances in the analysis and collation of radiographic datasets have enhanced presurgical planning for various neurosurgical procedures, including clipping of cerebral aneurysms, surgical resection of tumors, and arteriovenous malformation management.
Lisa B. E. Shields +4 more
wiley +1 more source
The Radon and Hilbert transforms and their applications to atmospheric waves
Atmospheric Science LettersThe Radon and Hilbert transform and their applications to convectively coupled waves (CCWs) are reviewed. The Hilbert Transform is used to compute the wave envelope, whereas the Radon transform is used to estimate the phase and group velocities of CCWs ...
Víctor C. Mayta +2 more
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TGV-regularized inversion of the Radon transform for photoacoustic tomography. [PDF]
Biomed Opt Express, 2020 Bredies K, Nuster R, Watschinger R.
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Limited domain Radon transform.
, 1997 Summary: The problem in this article is to recover a function on \(\mathbb{R}^n\) from its integrals known only on hyperplanes intersecting.
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Spherical Radon Transform and Related Wavelet Transforms
Applied and Computational Harmonic Analysis, 1998 The author introduces the continuous wavelet transform associated with the spherical Radon transform \(Rf\) on the \(n\)-dimensional unit sphere \({\mathbf S}^n\), \(n\geq 2\), where \(f\in L^p({\mathbf S}^n)\) or \(f\in C({\mathbf S}^n)\). Explicit wavelet representations for the spherical Radon transform \(R\) and for its inverse transform \(R^{-1}\)
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Frontiers in EEG as a tool for the management of pediatric epilepsy: Past, present, and future
Epilepsia Open, EarlyView.Abstract Electroencephalography (EEG) has evolved into an indispensable tool in pediatric epilepsy, fundamentally transforming the diagnosis, classification, and management of this condition. This review chronicles the historical journey of EEG from its groundbreaking inception to its current pivotal role in delineating distinct pediatric epilepsy ...
Hiroki Nariai
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The Radon transform on the Heisenberg group and the transversal Radon transform
Journal of Functional Analysis, 2012 The notion of the Radon transform on the Heisenberg group was introduced by R. Strichartz and inspired by D. Geller and E.M. Stein's related work. The more general transversal Radon transform integrates functions on the m-dimensional real Euclidean space over hyperplanes meeting the last coordinate axis.
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