Detail publikačního výsledku

POSITIVE BOUND STATES OF FRACTIONAL CHOQUARD EQUATIONS WITH UPPER HARDY--LITTLEWOOD--SOBOLEV CRITICAL EXPONENT.

RADULESCU, V.; WANG, D.; XIE, H.

Originální název

POSITIVE BOUND STATES OF FRACTIONAL CHOQUARD EQUATIONS WITH UPPER HARDY--LITTLEWOOD--SOBOLEV CRITICAL EXPONENT.

Anglický název

POSITIVE BOUND STATES OF FRACTIONAL CHOQUARD EQUATIONS WITH UPPER HARDY--LITTLEWOOD--SOBOLEV CRITICAL EXPONENT.

Druh

Článek WoS

Originální abstrakt

We are interested in the existence of positive bound solutions for the following fractional Choquard equation: { (-Delta)(s)u+v(x)u=(integral(|u(y)2*mu,s/)(Omega)(|x-y|)mu dy)(|u|2* mu,s-2 u, x is an element of Omega,) where Omega subset of N-& Ropf; is an unbounded exterior domain, partial derivative Omega not equal & empty;, & Ropf;(N)\Omega is bounded, s is an element of(0,1), N >2s, 0

Anglický abstrakt

We are interested in the existence of positive bound solutions for the following fractional Choquard equation: { (-Delta)(s)u+v(x)u=(integral(|u(y)2*mu,s/)(Omega)(|x-y|)mu dy)(|u|2* mu,s-2 u, x is an element of Omega,) where Omega subset of N-& Ropf; is an unbounded exterior domain, partial derivative Omega not equal & empty;, & Ropf;(N)\Omega is bounded, s is an element of(0,1), N >2s, 0

Klíčová slova

NONLINEAR ELLIPTIC PROBLEMS; SIGN CHANGING SOLUTIONS; DIRICHLET PROBLEMS; CRITICAL GROW; THE XISTENCE; UNIQUENESS; GUIDE

Klíčová slova v angličtině

NONLINEAR ELLIPTIC PROBLEMS; SIGN CHANGING SOLUTIONS; DIRICHLET PROBLEMS; CRITICAL GROW; THE XISTENCE; UNIQUENESS; GUIDE

Autoři

RADULESCU, V.; WANG, D.; XIE, H.

Rok RIV

2026

Vydáno

02.02.2026

Periodikum

SIAM journal on mathematical analysis

Svazek

58

Číslo

1

Stát

Spojené státy americké

Strany od

92

Strany do

126

Strany počet

35

URL

https://epubs.siam.org/doi/10.1137/24M1706396

BibTex

@article{BUT200338,
  author="Vicentiu {Radulescu} and Da-Bin {Wang} and  {}",
  title="POSITIVE BOUND STATES OF FRACTIONAL CHOQUARD EQUATIONS WITH UPPER HARDY--LITTLEWOOD--SOBOLEV CRITICAL EXPONENT.",
  journal="SIAM journal on mathematical analysis",
  year="2026",
  volume="58",
  number="1",
  pages="92--126",
  doi="10.1137/24M1706396",
  issn="0036-1410",
  url="https://epubs.siam.org/doi/10.1137/24M1706396"
}