Existence of optimal solutions to Lagrange problems for ordinary control systems involving fractional Laplace operators
- Standort
-
Deutsche Nationalbibliothek Frankfurt am Main
- ISSN
-
1862-4480
- Umfang
-
Online-Ressource
- Sprache
-
Englisch
- Anmerkungen
-
online resource.
- Erschienen in
-
Existence of optimal solutions to Lagrange problems for ordinary control systems involving fractional Laplace operators ; day:31 ; month:5 ; year:2020 ; pages:1-23
Optimization letters ; (31.5.2020), 1-23
- Urheber
-
Kamocki, Rafał
- Beteiligte Personen und Organisationen
-
SpringerLink (Online service)
- DOI
-
10.1007/s11590-020-01601-3
- URN
-
urn:nbn:de:101:1-2020080222554071651136
- Rechteinformation
-
Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Letzte Aktualisierung
-
14.08.2025, 10:48 MESZ
Datenpartner
Dieses Objekt wird bereitgestellt von:
Deutsche Nationalbibliothek. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
Deutsche Nationalbibliothek. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
Beteiligte
- Kamocki, Rafał
- SpringerLink (Online service)
Ähnliche Objekte (12)
On sufficient “local” conditions for existence results to generalized p (.)-Laplace equations involving critical growth
On a generalisation given by laplace of Lagrange's theorem.
Chapter XVIII. Lagrange, Laplace, and their Contemporaries. 1740 - 1830.
Existence and uniqueness of solutions for a mixed p-Laplace boundary value problem involving fractional derivatives
Implicit Equations Involving the p-Laplace Operator
A note on the existence of Lagrange multipliers
Existence and multiplicity of solutions for equations involving nonhomogeneous operators of p ( x ) -Laplace type in R N
Histoire des sciences mathématiques et physiques, 9. De Lagrange à Laplace
Optimal control for cooperative systems involving fractional Laplace operators
Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
First Order Linear Homogeneous Fuzzy Ordinary Differential Equation Based on Lagrange Multiplier Method
On a Differential Inclusion Involving Dirichlet–Laplace Operators of Fractional Orders
On sufficient “local” conditions for existence results to generalized p (.)-Laplace equations involving critical growth
On a generalisation given by laplace of Lagrange's theorem.
Chapter XVIII. Lagrange, Laplace, and their Contemporaries. 1740 - 1830.
Existence and uniqueness of solutions for a mixed p-Laplace boundary value problem involving fractional derivatives
Implicit Equations Involving the p-Laplace Operator
A note on the existence of Lagrange multipliers
Existence and multiplicity of solutions for equations involving nonhomogeneous operators of p ( x ) -Laplace type in R N
Histoire des sciences mathématiques et physiques, 9. De Lagrange à Laplace
Optimal control for cooperative systems involving fractional Laplace operators
Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
First Order Linear Homogeneous Fuzzy Ordinary Differential Equation Based on Lagrange Multiplier Method
On a Differential Inclusion Involving Dirichlet–Laplace Operators of Fractional Orders
On sufficient “local” conditions for existence results to generalized p (.)-Laplace equations involving critical growth
On a generalisation given by laplace of Lagrange's theorem.
Chapter XVIII. Lagrange, Laplace, and their Contemporaries. 1740 - 1830.
Existence and uniqueness of solutions for a mixed p-Laplace boundary value problem involving fractional derivatives
Implicit Equations Involving the p-Laplace Operator
A note on the existence of Lagrange multipliers
Existence and multiplicity of solutions for equations involving nonhomogeneous operators of p ( x ) -Laplace type in R N
Histoire des sciences mathématiques et physiques, 9. De Lagrange à Laplace
Optimal control for cooperative systems involving fractional Laplace operators
Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
First Order Linear Homogeneous Fuzzy Ordinary Differential Equation Based on Lagrange Multiplier Method