Topological structure of solution sets for fractional evolution inclusions of Sobolev type

to related objects

Location: Deutsche Nationalbibliothek Frankfurt am Main

ISSN: 1687-2770

Extent: Online-Ressource

Language: Englisch

Notes: online resource.

Bibliographic citation: Topological structure of solution sets for fractional evolution inclusions of Sobolev type ; volume:2018 ; number:1 ; day:15 ; month:11 ; year:2018 ; pages:1-13 ; date:12.2018
Boundary value problems ; 2018, Heft 1 (15.11.2018), 1-13, 12.2018

Creator: Zhu, Pengxian
Xiang, Qiaomin

Contributor: SpringerLink (Online service)

DOI: 10.1186/s13661-018-1094-8

URN: urn:nbn:de:101:1-2018121519175787756525

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 14.08.2025, 10:54 AM CEST

Data provider

This object is provided by:
Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.

Show original at data provider

Associated

Zhu, Pengxian
Xiang, Qiaomin
SpringerLink (Online service)

Other Objects (12)

$Topological properties of solution sets of fractional stochastic evolution inclusions$

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

$On fractional Orlicz–Sobolev spaces$

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

$On two fractional differential inclusions$

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

$Characterisation of homogeneous fractional Sobolev spaces$

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

$Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators$

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

$Two sequential fractional hybrid differential inclusions$

Two sequential fractional hybrid differential inclusions

$Topological properties of solution sets of fractional stochastic evolution inclusions$

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

$On fractional Orlicz–Sobolev spaces$

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

$On two fractional differential inclusions$

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

$Characterisation of homogeneous fractional Sobolev spaces$

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

$Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators$

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

$Two sequential fractional hybrid differential inclusions$

Two sequential fractional hybrid differential inclusions

$Topological properties of solution sets of fractional stochastic evolution inclusions$

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

$On fractional Orlicz–Sobolev spaces$

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

$On two fractional differential inclusions$

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

$Characterisation of homogeneous fractional Sobolev spaces$

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

$Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators$

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

$Two sequential fractional hybrid differential inclusions$

Two sequential fractional hybrid differential inclusions

Cultural heritage institutions wishing to register will find more information here.

Fields marked * need to be filled in.

Username*

Please enter your username

Email*

Please enter your email address

Please do not fill this field

First name

Last name

Password*

Please enter your password

Confirm password*

Please enter the same password

I have read the terms of use and the privacy policy for the collection of personal data and accept them. *

This field is required.

I would like to subscribe to the newsletter of the Deutsche Digitale Bibliothek. See newsletter subscription info.

Account created

Your "My DDB" account has been successfully created. Before you can log in to your account, you must click the confirmation link in the message we just sent to the email address you provided.

Topological structure of solution sets for fractional evolution inclusions of Sobolev type

Object Details

References and Relationships

Contributors, Places and Time

Further information

Data provider

Associated

Other Objects (12)

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

Two sequential fractional hybrid differential inclusions

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

Two sequential fractional hybrid differential inclusions

Topological properties of solution sets of fractional stochastic evolution inclusions

Nonlocal Controllability of Sobolev-Type Conformable Fractional Stochastic Evolution Inclusions with Clarke Subdifferential

On fractional Orlicz–Sobolev spaces

Topological properties of C0 $C^0}$-solution set for impulsive evolution inclusions

Fractional-order equations and inclusions

On two fractional differential inclusions

Fractional Sobolev spaces on Riemannian manifolds

Characterisation of homogeneous fractional Sobolev spaces

Topological structure of the solution sets to neutral evolution inclusions driven by measures

A TOPOLOGICAL PROPERTY OF THE SOLUTION SET TO THE STURM-LIOUVILLE DIFFERENTIAL INCLUSIONS

Approximation results in Sobolev and fractional Sobolev spaces by sampling Kantorovich operators

Two sequential fractional hybrid differential inclusions

Related objects

Reset password