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- Publications
- Influence
Liouville theorems for harmonic maps
- Z. Jin
- Mathematics
- 1 December 1992
SummaryWe prove several Liouville theorems for harmonic maps between certain classes of Riemannian manifolds. In particular, the results can be applied to harmonic maps from the Euclidean space… Expand
Behavior of solutions for some Dirichlet problems near reentrant corners
- Z. Jin, K. Lancaster
- Mathematics
- 1997
PRINCIPAL EIGENVALUES WITH INDEFINITE WEIGHT FUNCTIONS
- Z. Jin
- Mathematics
- 1997
Both existence and non-existence results for principal eigenvalues of an elliptic operator with indefinite weight function have been proved. The existence of a continuous family of principal… Expand
Theorems of Phragmèn-Lindelöf type for quasilinear elliptic equations
- Z. Jin, K. Lancaster
- Mathematics
- 1999
Multiple solutions for a class of semilinear elliptic equations
- Z. Jin
- Mathematics
- 1997
We show that for a class of semilinear elliptic equations there are at least three nontrivial solutions. Existence of infinitely many solutions is also shown when the nonlinear term is odd. In our… Expand
Nonisothermal moisture diffusion experiments analyzed by four alternative equations
- J. F. Siau, Z. Jin
- Chemistry
- Wood Science and Technology
- 1 June 1985
SummaryFive steady-state nonisothermal diffusion experiments were performed with one surface maintained at approximately 70°C and the other at 35°C, with the latter at a relative humidity of 65%.… Expand
A COMPARISON PRINCIPLE FOR QUASILINEAR ELLIPTIC EQUATIONS AND ITS APPLICATION
- Z. Jin, K. Lancaster
- Mathematics
- 1 June 1998
A comparison principle for a class of quasilinear elliptic equations is proved. An application of the comparison principle is given to prove the uniqueness of solutions of Dirichlet problems for a… Expand
A Phragmèn–Lindelöf theorem and the behavior at infinity of solutions of non-hyperbolic equations
- Z. Jin, K. Lancaster
- Mathematics
- 1 September 2003
We prove a Phragmen-Lindelof theorem which yields the behavior at infinity of bounded solutions of Dirichlet problems for non-hyperbolic (e.g., elliptic, parabolic) quasilinear second-order partial… Expand
Theconvergence Rate of Solutions of Quasilinear Elliptic Equations in Slabs
- Z. Jin, K. Lancaster
- Mathematics
- 1 January 2000
Solutions of Dirichlet problems for quasilinear elliptic equations in unbounded domains inside a slab are considered. The rate at which solutions converge to their limiting functions at infinity is… Expand