# Search results

Applied Mathematics and Computation > 2015 > 265 > Complete > 893-902

Mathematische Nachrichten > 297 > 8 > 3024 - 3051

*holomorphic Lipschitz space*$H{L}_{0}({B}_{X},Y)$, endowed with the Lipschitz norm. This space consists of the functions in the intersection of the sets ${Lip}_{0}({B}_{X},Y)$ of Lipschitz mappings and ${H}^{\infty}({B}_{X},Y)$...

Mathematical Methods in the Applied Sciences > 46 > 13 > 14340 - 14352

Mathematische Nachrichten > 296 > 8 > 3619 - 3629

*X*be a locally compact space and ν is an arbitrary weight (non‐negative function) on

*X*. We give a correct and comprehensive definition of the weighted generalization ${C}_{0}^{\nu}\left(X\right)$ of ${C}_{0}\left(X\right)$, and show that it is a seminormed...

Mathematical Methods in the Applied Sciences > 46 > 9 > 10995 - 11006

Econometrica > 91 > 2 > 709 - 736

Mathematical Methods in the Applied Sciences > 45 > 12 > 7555 - 7575

Mathematical Methods in the Applied Sciences > 45 > 6 > 3295 - 3304

Demonstratio Mathematica > 2021 > Vol. 54, nr 1 > 335--358

Mathematical Methods in the Applied Sciences > 44 > 10 > 8345 - 8362

Mathematical Methods in the Applied Sciences > 44 > 9 > 7747 - 7755

*k*‐step solvers for equations involving operators on Banach spaces. Their convergence is estimated by adopting hypotheses on high‐order derivatives which are not even in these iterative solvers. In addition, no computable error bounds or information on the uniqueness of the solution based on Lipschitz‐type functions are given. Moreover, the choice of the initial guess is like...

Mathematical Methods in the Applied Sciences > 44 > 8 > 6601 - 6611

Mathematical Methods in the Applied Sciences > 44 > 8 > 6389 - 6405

Mathematical Methods in the Applied Sciences > 44 > 6 > 5021 - 5039

Journal of Mathematics and Applications > 2021 > Vol. 44 > 71--73

Commentationes Mathematicae > 2020 > Vol. 60, No. 1/2 > 37--63

_{1},…, x

_{n}) ∈ E

^{n}is called a norming point of T ∈ L(

^{n}E) if ∥x

_{1}∥ = ⋯ = ∥x

_{n}∥ = 1 and ∣T(x

_{1},…, x

_{n})∣ = ∥T∥, where L(

^{n}E) denotes the space of all continuous n-linear forms on E. For T ∈ L(

^{n}E), we define Norm (T) = {(x

_{1},…, x

_{n}) ∈ E

^{n}: (x

_{1},…, x

_{n}) is a norming point of T}. Norm (T) is called the norming set of T. We classify Norm (T) for every T ∈ L(

^{2}l

^{2}

_{∞}).

Journal of Fixed Point Theory and Applications > 2020 > 22 > 1 > 1-15

Journal of Fixed Point Theory and Applications > 2020 > 22 > 1 > 1-18

*G*for which the Fourier and Fourier–Stieltjes–Banach...

Mediterranean Journal of Mathematics > 2019 > 16 > 6 > 1-26