W. Lian

most citedA further note on the inverse nodal problem and Ambarzumyan problem for the p-Laplacian

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

collaborators

3 papers

math.CA2011

Existence of sign-changing solutions for the nonlinear $p$ -Laplacian boundary value problem

Wei-Cheng Lian, Wei-Chuan Wang, Y. H. Cheng

We study the nonlinear one-dimensional $p$ -Laplacian equation $- (y^{' (p - 1)})^{'} + (p - 1) q (x) y^{(p - 1)} = (p - 1) w (x) f (y) o n (0, 1),$ with linear separated boundary conditions. We give suff…

math.CA2011

The dual eigenvalue problems for $p$ -Laplacian

Y. H. Cheng, Wei-Cheng Lian, Wei-Chuan Wang

In this paper, we find the minimizer of the eigenvalue gap for the single-well potential problem and the eigenvalue ratio for the single-barrier density problem and symmetric singl…

math.SP2010★ 1 cited

A further note on the inverse nodal problem and Ambarzumyan problem for the p-Laplacian

Y. H. Cheng, C. K. Law, Wei-Cheng Lian +1

In this note, we extend some results in a previous paper on the inverse nodal problem and Ambarzumyan problem for the p-Laplacian to periodic or anti-periodic boundary conditions,…

Existence of sign-changing solutions for the nonlinear p-Laplacian boundary value problem

The dual eigenvalue problems for p-Laplacian

A further note on the inverse nodal problem and Ambarzumyan problem for the p-Laplacian

Existence of sign-changing solutions for the nonlinear $p$ -Laplacian boundary value problem

The dual eigenvalue problems for $p$ -Laplacian