CLASSIFICATION OF SOLUTIONS OF A CRITICAL HARDY-SOBOLEV OPERATOR

By Giovanni Mancini, I. Fabbri, K. Sandeep. 2006

74 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/583d2ccd75e7bc8b572154029552ff4e750837f5

How researchers see this paper

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In Applied Mathematics

1. Jiuyi Zhu
2. G. Lu
3. Giovanni Mancini
4. K. Sandeep
5. Nguyen Huong Lam
6. Wenxiong CHEN *
7. Y. Yang
8. Caifeng Zhang

In Mathematical Physics

1. Jiuyi Zhu
2. Giovanni Mancini
3. K. Sandeep
4. G. Lu
5. Nguyen Huong Lam
6. Y. Yang

Citations in the corpus

• On a semilinear elliptic equation in Hn (2008, methodology): “If = 0 and k 2, then p = 2N 1 N 2 and u is as in [ 10 ]: we recover the”
• Hardy–Sobolev extremals, hyperbolic symmetry and scalar curvature equations (2009, unknown): “We know from [13] that if w j ’s are positive then J (w j) = S N−1 2(N−1) .”
• Symmetry and regularity of extremals of an integral equation related to the Hardy–Sobolev inequality (2011, background): “Such inequalities of second order have been extensively studied by many authors (see [3,6,7,13, 20 ]a nd the references therein).”