• Nie Znaleziono Wyników

Corrigendum to the paper ...

N/A
N/A
Protected

Academic year: 2021

Share "Corrigendum to the paper ..."

Copied!
1
0
0

Pełen tekst

(1)

COMMENTATIONES MATHEMATICAE Vol. 49, No. 1 (2009), 81-81

Isaac V. Shragin

Corrigendum to the paper ...

Corrections of misprints in the article of I.V. Shragin On a measurability of a superposition, which defines nonlinear integral Musielak operator (Comment. Ma- them. Tomus Specialis in honorem Juliani Musialak, Warszawa 2004).

page,line It is printed It should be 22910 𝒞(𝑠, 𝑡)∈ (𝑆 × 𝑇 ) (𝑠, 𝑡)∈ 𝑆 × 𝑇

2294 ℝ is is

2294 subset subset of

2301 function function 𝑓

2306 (𝐾∘ ℎ𝜑)−1 (𝐾∘ ℎ𝜑)−1(𝐶)

23110 ∕= =

2317 𝜑(𝑠1, 71) = ℎ𝜑(𝑠1, 𝑡2) 𝜑(𝑠1, 𝑡1) = ℎ𝜑(𝑠2, 𝑡2)

2337 × 𝒯)Ψ × 𝒯)Φ

23311 × 𝒯)Ψ × 𝒯)Φ

2334 =∅}. }.𝒫(𝜑, 𝑆 × 𝑇 ) =

{𝒟 ⊂ 𝑇 × 𝑋 : ℎ𝜑(𝑆× 𝑇 ) ⊂ 𝒟}.

2331 𝜑∈ Ψ 𝜑∈ Φ

2342

𝜑∈ Φ

𝜑∈Φ

2337 × 𝒯)Ψ × 𝒯)Φ

2349 𝒟 𝒟⊂ (𝑇 × 𝑋)∖

2349 as well and ˜𝑒∈ Σ × 𝒯as well

2344 =∅}. }.

2333 ⊂ 𝒟∪ ⊂ 𝒟}∪

23210 −1𝜑 , −1𝜑 (𝒟),

Isaac V. Shragin oln, germany

E-mail: marina spektor@gmx.de

(Received: 25.03.2009)

Cytaty

Powiązane dokumenty

The aim of the present paper is to study some properties of an abstract nonlinear analogue of Volterra equation.. Sufficient conditions have been obtained

In the following we assume that measurable functions taking their values in a Banach space X are strongly measurable... The proof for the Luxemburg norm is

It is well known that integral functionals on a Banach space are important non-linear functionals, which can be applied in optimization theory.. Kozek extended

Let ME denote the family of all nonempty and bounded subsets of E and NE the family of all nonempty and relatively compact sets in E.. D e f in it io

[1] Ahlfors, L.V., Sufficient conditions for quasi-conformal extension, Discontinous groups and Riemann

We find the convexity order for this operator, using the analytic functions from the class of starlike functions of order α and from the class CVH(β) and also we estimate the first

The aim of this paper is to give a new existence theorem for a stochastic integral equation of the Volterra-Fredholm type of [9] and [10] (cf. also [13]) and to investigate

this integral is asymptotic