Nonlinear Fractional Schrödinger Equations in R^N
«“The text offers a thourough overview of fractional Schrödinger equations in RN that can be used for a course at a graduate or Ph.D. level. A rich bibliography of more than three hundred references completes the book.” (Simone Secchi, zbMATH 1472.35003, 2021)»
This monograph presents recent results concerning nonlinear fractional elliptic problems in the whole space. More precisely, it investigates the existence, multiplicity and qualitative properties of solutions for fractional Schroedinger equations by applying suitable variational and topological methods. Les mer
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This monograph presents recent results concerning nonlinear fractional elliptic problems in the whole space. More precisely, it investigates the existence, multiplicity and qualitative properties of solutions for fractional Schroedinger equations by applying suitable variational and topological methods.
The book is mainly intended for researchers in pure and applied mathematics, physics, mechanics, and engineering. However, the material will also be useful for students in higher semesters and young researchers, as well as experienced specialists working in the field of nonlocal PDEs.
This is the first book to approach fractional nonlinear Schroedinger equations by applying variational and topological methods.
The book is mainly intended for researchers in pure and applied mathematics, physics, mechanics, and engineering. However, the material will also be useful for students in higher semesters and young researchers, as well as experienced specialists working in the field of nonlocal PDEs.
This is the first book to approach fractional nonlinear Schroedinger equations by applying variational and topological methods.
Detaljer
- Forlag
- Springer Nature Switzerland AG
- Innbinding
- Paperback
- Språk
- Engelsk
- Sider
- 662
- ISBN
- 9783030602192
- Utgivelsesår
- 2021
- Format
- 24 x 17 cm
Anmeldelser
«“The text offers a thourough overview of fractional Schrödinger equations in RN that can be used for a course at a graduate or Ph.D. level. A rich bibliography of more than three hundred references completes the book.” (Simone Secchi, zbMATH 1472.35003, 2021)»