Institute of Sociology, Academia Sinica

output

20012026

most citedSupporting punishment via taxation in a structured population

40 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

Hsuan-Wei Lee7 · h 11
A. Szolnoki6 · h 77
Colin Cleveland6 · h 7
H. Yamauchi3 · h 13
G. Gumbs2 · h 27
Hung-Lam Ching2 · h 13
Meng-Ru Wu2 · h 29
Ming-Lun Hsieh2 · h 12
P. Shih2 · h 11
T. Do2 · h 13
Anlei Zhang1 · h 2
A. Sinica1 · h 28

collaborating institutions

Institute of Physics, Academia SinicaTW18 papers
Institute of Chemistry, Academia SinicaTW15 papers
Institute of Mathematics, Academia SinicaTW13 papers
HUN-REN Centre for Energy ResearchHU6 papers
National Center for Theoretical SciencesTW5 papers
Academia SinicaTW3 papers
King's College LondonGB3 papers
National Cheng Kung UniversityTW3 papers
Osaka City UniversityJP3 papers
Tokyo Woman's Christian UniversityJP3 papers
Brookhaven National LaboratoryUS2 papers
Center for Theoretical PhysicsPL2 papers

Showing math.APShow all

2 papers · 1 filter

math.AP2022

The fractional $p$ -Laplacian on hyperbolic spaces

Jongmyeong Kim, Minhyun Kim, Ki-Ahm Lee

We present three equivalent definitions of the fractional $p$ -Laplacian $(- Δ_{H^{n}})_{p}^{s}$ , $0 < s < 1$ , $p > 1$ , with normalizing constants, on hyperbolic spaces. The expli…

math.AP2015

Singular limit of the generalized Burgers equation with absorption

Kin Ming Hui, Sunghoon Kim

We prove the convergence of the solutions $u_{m, p}$ of the equation $u_{t} + (u^{m})_{x} = - u^{p}$ in $R \times (0, \infty)$ , $u (x, 0) = u_{0} (x) \geq 0$ in $R$ , as $m \to \infty$ for any $p > 1$ and $u_…

The fractional p-Laplacian on hyperbolic spaces

Singular limit of the generalized Burgers equation with absorption

The fractional $p$ -Laplacian on hyperbolic spaces