L. Yuxiang

most citedAsymptotic behavior of a nonlocal parabolic problem in Ohmic heating process

1 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2008★ 1 cited

Asymptotic behavior of a nonlocal parabolic problem in Ohmic heating process

Liu Qilin, Liang Fei, Li Yuxiang

In this paper, we consider the asymptotic behavior of the nonlocal parabolic problem \[ u_{t}=Δu+\displaystyle\frac{λf(u)}{\big(\int_Ωf(u)dx\big)^{p}}, x\in Ω, t>0, \] with homogen…

math.AP2008

Optimal conditions for $L^{\infty}$ -regularity and a priori estimates for elliptic systems, II: $n (\geq 3)$ components

Li Yuxiang

In this paper, we present a bootstrap procedure for general elliptic systems with $n (\geq 3)$ components. Combining with the $L^{p}$ - $L^{q}$ -estimates, it yields the optimal $L^{\infty}$ …

math.AP2008★ 1 cited

Optimal conditions for $L^{\infty}$ -regularity and a priori estimates for elliptic systems, I: two components

Li Yuxiang

In this paper we present a new bootstrap procedure for elliptic systems with two unknown functions. Combining with the $L^{p}$ - $L^{q}$ -estimates, it yields the optimal $L^{\infty}$ -regul…

Asymptotic behavior of a nonlocal parabolic problem in Ohmic heating process

Optimal conditions for L∞-regularity and a priori estimates for elliptic systems, II: n(≥3) components

Optimal conditions for L∞-regularity and a priori estimates for elliptic systems, I: two components

Optimal conditions for $L^{\infty}$ -regularity and a priori estimates for elliptic systems, II: $n (\geq 3)$ components

Optimal conditions for $L^{\infty}$ -regularity and a priori estimates for elliptic systems, I: two components