A prognostic nomogram integrating radiomic features and white matter hyperintensity (WMH) grading was developed to enable individualized survival prediction in patients with brain metastases (BMs). Integration of these imaging biomarkers into the clinical model enhanced predictive performance, indicating their incremental prognostic value for BM ...
Jianan Ni +7 more
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DSTF-GKAN: A lightweight spatiotemporal fusion framework for real-time eavesdropping detection in dynamic smart grid networks. [PDF]
Wang R +4 more
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ABSTRACT The food industry is witnessing the emergence of specialized protein‐based functional ingredients for the use as gelling, thickening, and/or emulsifying agents in various food applications. Different sources of protein including species and cultivars, as well as variable processing conditions affect the protein's structural characteristics ...
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Preoperative CT markers and poor discharge functional status after burr-hole drainage for chronic subdural hematoma: a retrospective cohort study. [PDF]
He J, Qi P, Liu X, Wang C, Zeng Y.
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Bilevel Optimized Implicit Neural Representation for Scan-Specific Accelerated MRI Reconstruction. [PDF]
Yu H, Fessler JA, Jiang Y.
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Employing variance component estimation for point cloud based geometric surface representation by B-splines. [PDF]
Ötsch E, Harmening C, Neuner H.
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Differentiable centerline-aware framework for aneurysm neck delineation in volumetric angiography. [PDF]
Liu X, Zhou J, Zhang H, Tao B, Xu S.
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Computationally efficient Bayesian inference for semi-parametric joint models of competing risks survival and skewed longitudinal data using integrated nested Laplace approximation. [PDF]
Ferede MM, Nakhaei Rad N, Chen DG.
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First-passage-based boundary estimation in functional data. [PDF]
Kuzu AT, Celik N.
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On Monotone Spline Approximation
SIAM Journal on Mathematical Analysis, 1994For a monotone function \(f\) on the interval \([0,1]\) define \(E_{n,m} (f)=\inf \| f-s\|\) with the uniform norm \(\|\cdot \|\). The infimum is taken over all monotone splines \(s\) of order \(m+1\) on \(n+1\) equidistant knots. It is known that for \(f\in C^ j\) the estimate \(E_{n,m}(f)\leq C(m) n^{-j} \omega(f^{(j)}, n^{-1})\) holds for \(0\leq j ...
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