Results 41 to 50 of about 167 (104)
In uniform infrared scenes with single sparse high-contrast small targets, most existing small target detection algorithms perform well. However, when encountering multiple and/or structurally sparse targets in complex backgrounds, these methods ...
Fei Zhou +3 more
doaj +1 more source
Optimality of embeddings in Orlicz spaces
Abstract Working with function spaces in various branches of mathematical analysis introduces optimality problems, where the question of choosing a function space both accessible and expressive becomes a nontrivial exercise. A good middle ground is provided by Orlicz spaces, parameterized by a single Young function and thus accessible, yet expansive ...
Tomáš Beránek
wiley +1 more source
Maximal Operators Associated With Walsh‐Paley Systems on Dyadic Hardy Spaces
ABSTRACT The concept of a critical point of the maximum operator T$$ T $$ associated with the Walsh‐Paley system is the focus of this study. Namely, a point p0∈(0,1)$$ {p}_0\in \left(0,1\right) $$ is called critical with respect to T$$ T $$, if T$$ T $$ is bounded from Hp$$ {H}_p $$ to Lp$$ {L}_p $$, for all p>p0$$ p>{p}_0 $$ and it is not bounded from
Ushangi Goginava +2 more
wiley +1 more source
Effective upper bounds on the number of resonances in potential scattering
Abstract We prove upper bounds on the number of resonances and eigenvalues of Schrödinger operators −Δ+V$-\Delta +V$ with complex‐valued potentials, where d⩾3$d\geqslant 3$ is odd. The novel feature of our upper bounds is that they are effective, in the sense that they only depend on an exponentially weighted norm of V.
Jean‐Claude Cuenin
wiley +1 more source
In this paper, we find sufficient conditions on functions ω1, ω2 which ensure the boundedness of Riesz potentials and their commutators with BMO functions from one local complementary generalized Orlicz–Morrey spaces M ∁Φ,ω1x0ℝn to the spaces M ∁Ψ,ω2x0ℝn. As a consequence of the boundedness of the Riesz potential, we give the boundedness the fractional
Canay Aykol +3 more
wiley +1 more source
Copper Lacus Sequence Spaces Associated With Operator Ideals and Their Geometric Properties
In this research, we introduce the regular Copper Lucas matrix operator, which is based on the Copper Lucas sequence. We investigate the sequence spaces c0(Γ) and c(Γ), as well as lpΓ for 1 ≤ p ≤ ∞, all of which are linked to the newly defined regular Copper Lucas matrix Γ.
Shiva Shah +4 more
wiley +1 more source
Mixed‐norm estimates via the helicoidal method
Abstract We prove multiple vector‐valued and mixed‐norm estimates for multilinear operators in Rd$\mathbb {R}^d$, more precisely for multilinear operators Tk$T_k$ associated to a symbol singular along a k$k$‐dimensional space and for multilinear variants of the Hardy‐Littlewood maximal function.
Cristina Benea, Camil Muscalu
wiley +1 more source
On the hyperBanach spaces [PDF]
In this paper we are going to define hyperBanach spaces and prove some interesting theorems such as open mapping theorem, closed graph theorem, and uniform boundedness principal in these spaces.
Raja, P., Vaezpour, S.M.
core +1 more source
On Differential and Antidifferential Operators
On the basis of the operator approach to differentiation we extend the concept of an antiderivative notion to wider classes of functions.
A. N. Morozov
doaj
Lp quasi-norm minimization: algorithm and applications
Sparsity finds applications in diverse areas such as statistics, machine learning, and signal processing. Computations over sparse structures are less complex compared to their dense counterparts and need less storage.
Omar M. Sleem +3 more
doaj +1 more source

