A Moser-Trudinger inequality on the boundary of a compact Riemann surface

By Yuxiang Li, Pan Liu. 2005

64 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/c089b916bb17b4ebcef009602ed8ae185111910c

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Y. Yang
2. G. Lu
3. Nguyen Huong Lam
4. Caifeng Zhang
5. Xiaobao Zhu
6. Federica Sani

In Computational Theory and Mathematics

1. Y. Yang
2. G. Lu
3. Nguyen Huong Lam
4. Caifeng Zhang
5. Xiaobao Zhu
6. Federica Sani

In Mathematical Physics

1. Y. Yang
2. Xiaobao Zhu
3. G. Lu

Citations in the corpus

• Elliptic Equations and Systems with Subcritical and Critical Exponential Growth Without the Ambrosetti–Rabinowitz Condition (2014, unknown): “[25–27], Ruf [38], Lu and Yang [30, 31], etc.”
• A sharp form of the Moser-Trudinger inequality on a compact Riemannian surface (2007, methodology): “For the existence of extremal functions for the classical Moser-Trudinger inequality, we would like to mention Carleson and Chang [3], Flucher [8], Lin [12], Li [10] and Li–Liu [11].”
• Improved Moser-Trudinger Inequality Involving Lp Norm in n Dimensions (2014, unknown): “Improved Moser-Trudinger Inequality involving Lp norm 293 [13] Y. Li and P. Liu, A Moser-Trudinger inequality on the boundary of a compact Riemann surface, Math.”
• A sharp form of Moser–Trudinger inequality in high dimension (2006, background): “Recently, Li [10–12], Li, Liu [14], Yang [23, 24] obtained existence results for certain Moser–Trudinger inequalities on compact Riemannian manifolds with or without boundary.”