Showing math.APShow all
3 papers · 1 filter
math.AP2026
Blow-up analysis and compactness for critical Dirac equations on
Ting Li, Zhongwei Tang
We study blow-up and compactness for the critical nonlinear Dirac equation \[ D_{g_0}ψ_i = H_i|ψ_i|^{\frac{2}{n-1}}ψ_i \qquad \text{on }\mathbb S^n,\quad n\ge 3, \] where is…
math.AP2026
Fixed-spinor radial solutions of a perturbed Euclidean spinorial Yamabe equation
Ting Li, Zhongwei Tang, Yuhang Zhang
We study the perturbed Euclidean spinorial Yamabe equation \[ D_{g_{\mathbb R^n}}ψ = \frac n2\bigl(1+\varepsilon K(x)\bigr) |ψ|^{2^*-2}ψ \qquad\text{on }\mathbb R^n,\quad n\ge2, \]…
math.AP2024
New type of bubbling solutions to a critical fractional Schrödinger equation with double potentials
Ting Li, Zhongwei Tang, Heming Wang +1
In this paper, we study the following critical fractional Schrödinger equation: \begin{equation} (-Δ)^s u+V(|y'|,y'')u=K(|y'|,y'')u^{\frac{n+2s}{n-2s}},\quad u>0,\quad y =(y',y'')…