On a characterization of Pettis integrable multifunctions - Digital Repository of Scientific Institutes

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On a characterization of Pettis integrable multifunctions

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This publication is protected by copyright. Access to its digital version is possible on computer terminals in the institution that shares it.

This publication is protected by copyright. Access to its digital version is possible on computer terminals in the institution that shares it.

Title: On a characterization of Pettis integrable multifunctions

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Date issued/created:

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Subtitle:

Bulletin of the Polish Academy of Sciences. Mathematics ; Bulletin of the Polish Academy of Sciences ; Mathematics

Contributor:

Polska Akademia Nauk.

Publisher:

Polska Akademia Nauk. Centrum Upowszechniania Nauki.

Place of publishing:

Warsaw ; Warsaw

Description:

Text in English ; 24 cm

Type of object:

Journal/Article

Volume:

Issue:

Start page:

End page:

Format:

application/pdf

Resource Identifier:

oai:rcin.org.pl:66119

Source:

click here to follow the link ; IM PAN, call no. cz331

Language:

Rights:

Rights Reserved - Restricted Access

Terms of use:

Copyright-protected material. Access only on terminals at the Institute of Mathematics of the Polish Academy of Sciences, may be used within the limits of statutory user freedoms.

Digitizing institution:

Institute of Mathematics of the Polish Academy of Sciences

Original in:

Library of the Institute of Mathematics of the Polish Academy of Sciences

Projects co-financed by:

Programme Innovative Economy, 2010-2014, Priority Axis 2. R&D infrastructure ; European Union. European Regional Development Fund

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Subject and keywords:

Matematyka -- czasopisma. [KABA]

Object collections:

Last modified:

Jan 5, 2022

In our library since:

Jul 30, 2018

Number of object content downloads / hits:

24

All available object's versions:

https://rcin.org.pl./publication/85477

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Bulletin of the Polish Academy of Sciences / Bulletin de lʾAcadémie Polonaise

Edition name	Date
Ziat, Hassan, 2000, On a characterization of Pettis integrable multifunctions	Jan 5, 2022

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