4 citations · 9 across the 6 of their papers we have counts for
10 papers
Proof of a conjecture of Dahmen and Beukers on counting integral Lamé equations with finite monodromy
Zhijie Chen, Ting-Jung Kuo, Chang-Shou Lin
In this paper, we prove Dahmen and Beukers' conjecture that the number of integral Lamé equations with index modulo scalar equivalence with the monodromy group dihedral …
The geometry of generalized Lame equation, III: One-to-one of the Riemann-Hilbert correspondence
Zhijie Chen, Ting-Jung Kuo, Chang-Shou Lin
In this paper, the third in a series, we continue to study the generalized Lamé equation H with the Darboux-Treibich-Verdier potential \begin{equation*} y^{\pr…
Blow up at infinity in the SU(3) Chern-Simons model, part I
Ting-Jung Kuo, Youngae Lee, Chang-Shou Lin
We consider non-topological solutions of a nonlinear elliptic system problem derived from the Chern-Simons models in . The existence of non-topological soluti…
On the CR analogue of Frankel conjecture and a smooth representative of the first Kohn-Rossi cohomology group
Der-Chen Chang, Shu-Cheng Chang, Ting-Jung Kuo +1
In this note, we first give a criterion of pseudo-Einstein contact forms and then affirm the CR analogue of Frankel conjecture in a closed, spherical, strictly pseudoconvex CR mani…
Global existence and convergence for the CR Q-curvature flow in a closed strictly pseudoconvex CR 3-manifold
Shu-Cheng Chang, Ting-Jung Kuo, Takanari Saotome
In this note, we affirm the partial answer to the long open Conjecture which states that any closed embeddable strictly pseudoconvex CR -manifold admits a contact form with…
The geometry of generalized Lamé equation, II: Existence of pre-modular forms and application
Zhijie Chen, Ting-Jung Kuo, Chang-Shou Lin
In this paper, the second in a series, we continue to study the generalized Lamé equation with the Treibich-Verdier potential \begin{equation*} y^{\prime \prime }(z)=\bigg[ \sum_{k…