Results 61 to 70 of about 5,094,747 (280)
Analysis of Fuzzy Vector Spaces as an Algebraic Framework for Flag Codes
Flag codes are a recent network coding strategy based on linear algebra. Fuzzy vector subspaces extend the notions of classical linear algebra. They can be seen as abstractions of flags to the point that several fuzzy vector subspaces can be identified ...
Carlos Bejines +2 more
doaj +1 more source
On coupling and “vacant set level set” percolation
In this note we discuss vacant set level set percolation on a transient weighted graph. It interpolates between the percolation of the vacant set of random interlacements and the level set percolation of the Gaussian free field. We employ coupling and derive a stochastic domination from which we deduce in a rather general set-up a certain monotonicity ...
openaire +4 more sources
Level sets and non Gaussian integrals of positively homogeneous functions [PDF]
We investigate various properties of the sublevel set $\{x \,:\,g(x)\leq 1\}$ and the integration of $h$ on this sublevel set when $g$ and $h$are positively homogeneous functions.
Lasserre, Jean Bernard
core
ABSTRACT Pediatric gastroenteropancreatic neuroendocrine neoplasms (GEP‐NENs) are extremely rare and clinically heterogeneous. Management has largely been extrapolated from adult practice. This European Standard Clinical Practice Guideline (ESCP), developed by the EXPeRT network in collaboration with adult NEN experts, provides (adult) evidence ...
Michaela Kuhlen +23 more
wiley +1 more source
Differentiating Thick Clouds From Thin Clouds by Using Intensity Inhomogeneity
Clouds are usually present in optical satellite images, yet they occlude the ground truth, making it difficult to interpret satellite images. Moreover, distinguishing between areas with thick clouds and thin clouds is challenging when using the existing ...
Yishuo Huang, Bon A Dewitt
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Detailed Voxel-Based Implicit Modeling With Local Boolean Composition of Discrete Level Sets
Compared with the functionally-based implicit models, the level set models are usually defined by discretely sampling the implicit function values over the volume grid to represent the shapes, which are suitable for scientific computing and engineering ...
Zhongxiang Duan +3 more
doaj +1 more source
The geometry of level sets plays an important role in the analysis of various function-theoretic problems. Often, however, the level sets are so complicated that one must either choose sets associated with special levels (see [3], [4]) or resort to the approximation of level sets by shorter curves (see[l, pp. 550-553]).
Piranian, George, Weitsman, Allen
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Clinical Course and Impact of Breaks in Therapy for Children With Relapsed/Refractory Solid Tumors
ABSTRACT Introduction Pediatric relapsed or refractory (R/R) solid tumors carry a dismal prognosis, and postrelapse patient experiences are not well described. We present postrelapse outcomes, including number of R/R events and subsequent therapy regimens.
Matthew T. McEvoy +5 more
wiley +1 more source
Probabilistic shape‐based segmentation method using level sets
In this study, a novel probabilistic, geometric and dynamic shape‐based level sets method is proposed. The shape prior is coupled with the intensity information to enhance the segmentation results.
Melih S. Aslan +3 more
doaj +1 more source
Convergence of Polynomial Level Sets [PDF]
Summary: We give a characterization of pointwise and uniform convergence of sequences of homogeneous polynomials on a Banach space by means of the convergence of their level sets. Results are obtained both in the real and the complex case, as well as some generalizations to the nonhomogeneous case and to holomorphic functions in the complex case ...
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