#### Filter Results:

#### Publication Year

2002

2016

#### Publication Type

#### Co-author

#### Publication Venue

#### Key Phrases

Learn More

- Bin Shyan Jong, Wen Hao Yang, Juin-Ling Tseng, Tsong Wuu Lin
- Fourth Annual ACIS International Conference on…
- 2005

Edgebreaker and valence-driven approaches use split operations to separate the 3D model into two components. These algorithms raise some bottlenecks for spending increased overheads to record the displacement, or an extra operator is needed for identifying the branch. This study applies an edge-based compression strategy, and proposes using the J operator… (More)

- Bin Shyan Jong, Juin-Ling Tseng, Wen Hao Yang
- The Visual Computer
- 2006

Here we initiate the program for computing the Leray-Schauder topological degree for SU (3) Toda system. This program still contains a lot of challenging problems for analysts. The first step of our approach is to answer whether concentration phenomena holds or not. In this paper, we prove the concentration phenomena holds while ρ 1 crosses 4π, and ρ 2 / ∈… (More)

- JUNCHENG WEI, XINGWANG XU, WEN YANG
- 2012

We give a new bound on the exponent for nonexistence of stable solutions to the biharmonic problem ∆ 2 u = u p , u > 0 in R n where p > 1, n ≥ 20.

- Bin Shyan Jong, Tsong Wuu Lin, Wen Hao Yang, Juin-Ling Tseng
- IEICE Transactions
- 2004

SUMMARY This study proposes an edge-based single-resolution compression scheme for triangular mesh connectivity. The proposed method improves upon EdgeBreaker. Nearly all of these algorithms are either multiple traversals or operate in reverse order. Operating in reverse order should work only off-line in the EdgeBreaker decompression process. Many… (More)

- T. KOLOKOLONIKOV, JUNCHENG WEI, WEN YANG
- 2012

We consider the stationary radial solution in the classical Gierer

- ALEKS JEVNIKAR, JUNCHENG WEI, WEN YANG
- 2016

We consider the following class of equations with exponential nonlinearities on a compact surface M :

- ALEKS JEVNIKAR, JUNCHENG WEI, WEN YANG
- 2016

The aim of this paper is to use a selection process and a careful study of the interaction of bubbling solutions to show a classification result for the blow-up values of the elliptic sinh-Gordon equation ∆u + h 1 e u − h 2 e −u = 0 in B 1 ⊂ R 2. In particular we show that the blow-up values are multiple of 8π. It generalizes the result of Jost, Wang, Ye… (More)

- ZONGMING GUO, JUNCHENG WEI, WEN YANG
- 2015

We develop gluing method for fourth order ODEs and construct infinitely many non-radial singular solutions for a bi-harmonic equation with supercritical exponent.

- JUNCHENG WEI, BIN XU, WEN YANG
- 2015

We consider the following nonlinear Neumann problem: ∆u − µu + u q = 0 in Ω, u > 0 in Ω, ∂u ∂ν = 0 on ∂Ω, where Ω ⊂ R n is a smooth and bounded domain, µ > 0 and ν denotes the outward unit normal vector of Ω. Lin and Ni (1986) conjectured that when q = n+2 n−2 , for µ small, all solutions are constants. We show that this conjecture is false for… (More)