Results 31 to 40 of about 766 (235)
On pointwise multipliers in some function spaces [PDF]
By a pointwise multiplier from a function space X into another function space Y, we mean a function which defines a bounded linear mapping of X into Y by pointwise multiplication.
Myrzagaliyeva, Aigul
core
Stabilized Lagrange multiplier methods for elastic contact with friction,
In most finite element (FE) codes contact is checked only at the nodes, corresponding to the use of pointwise constraints. However, this approach might not be stable in case the bodies coming into contact have non-matching grids at the contact interface.
Hansbo, Peter F G +5 more
core +1 more source
Four decades of retinal vessel segmentation research (1982–2025) are synthesized, spanning classical image processing, machine learning, and deep learning paradigms. A meta‐analysis of 428 studies establishes a unified taxonomy and highlights performance trends, generalization capabilities, and clinical relevance.
Avinash Bansal +6 more
wiley +1 more source
Recent advances in the analysis of pointwise state-constrained elliptic optimal control problems [PDF]
Optimal control problems for semilinear elliptic equations with control constraints and pointwise state constraints are studied. Several theoretical results are derived, which are necessary to carry out a numerical analysis for this class of control ...
Eduardo Casas +4 more
core +1 more source
Pointwise multipliers for Besov spaces of dominating mixed smoothness - II [PDF]
29 pages.
Nguyen, Van Kien, Sickel, Winfried
openaire +3 more sources
Physics‐Informed Neural Networks (PINNs) provide a framework for integrating physical laws with data. However, their application to Prognostics and Health Management (PHM) remains constrained by the limited uncertainty quantification (UQ) capabilities.
Ibai Ramirez +4 more
wiley +1 more source
On multipliers in weighted Sobolev spaces. Part II
Let X, Y be Banach spaces whose elements are functions y : Ω → R. We say that a function z : Ω → R is apointwise multiplier on the pair (X, Y ), if T x = zx ∈ Y and the operator T : X → Y is bounded. M (X → Y )denotes the multiplier space on the pair (X,
A. Myrzagaliyeva
doaj
Multiplier Hopf Algebras of Discrete Type
In this paper, we study regular multiplier Hopf algebras with cointegrals. They are a certain class of multiplier Hopf algebras, still sharing many nice properties with the (much smaller class of) finite-dimensional Hopf algebras.
Van Daele, Alfons, Zhang, Yinhuo
core +1 more source
Cut finite element method for divergence-free approximation of incompressible flow : A Lagrange multiplier approach [PDF]
In this note, we design a cut finite element method for a low order divergence-free element applied to a boundary value problem subject to Stokes' equations.
Burman, E.,, Hansbo, Peter,, Larson, M.,
core +2 more sources
Abstract While multiple factors explain low adoption rates of improved varieties by small‐scale farmers in sub‐Saharan Africa, a key supply‐side constraint is the limited availability of seed embodying new traits in the volume, quality, price, and timeliness required by farmers. This constraint is partly attributable to classical failures in the market
Dawit Mekonnen +5 more
wiley +1 more source

