217 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of FloridaUS21 papers
- Monash UniversityAU16 papers
- Commonwealth Scientific and Industrial Research OrganisationAU14 papers
- The University of MelbourneAU13 papers
- Centre National de la Recherche ScientifiqueFR11 papers
- UNSW SydneyAU10 papers
- Commissariat à l'Énergie Atomique et aux Énergies AlternativesFR9 papers
- Max Planck Institute for AstronomyDE9 papers
- Max Planck Institute for Radio AstronomyDE9 papers
- University of CanterburyNZ9 papers
- Cardiff UniversityGB8 papers
- Space Science InstituteUS8 papers
5 papers · 1 filter
On the Webster scalar curvature problem on the CR sphere with a cylindrical-type symmetry
Daomin Cao, Shuangjie Peng, Shusen Yan
By variational methods, for a kind of Webster scalar curvature problems on the CR sphere with cylindrically symmetric curvature, we construct some multi-peak solutions as the param…
Functions holomorphic along holomorphic vector fields
Kang-Tae Kim, Evgeny Poletsky, Gerd Schmalz
The main result of the paper is the following generalization of Forelli's theorem: Suppose F is a holomorphic vector field with singular point at p, such that F is linearizable at…
Infinitely many positive solutions for the nonlinear Shcrodinger equations in
Juncheng Wei
We consider the following nonlinear problem in $$\label{eq} - Δu +V(|y|)u=u^{p},\quad u>0 {in} \R^N, u \in H^1(\R^N) $$ where is a positive function, $1<p <\frac{N+2}…
Infinitely many solution for prescribed curvature problem on
Juncheng Wei, Shusen Yan
We consider the following prescribed scalar curvature problem on (*)$$\left\{\begin{array}{l} - Δ_{S^N} u + \frac{N(N-2)}{2} u = \tilde{K} u^{\frac{N+2}{N-2}} {on} S^N, u >0…
Poincare duality complexes in dimension four
Hans Joachim Baues, Beatrice Bleile
We describe an algebraic structure on chain complexes yielding algebraic models which classify homotopy types of Poincare duality complexes of dimension 4. Generalizing Turaev's fu…