New Quasi-Coincidence Point Polynomial Problems
Let F:ℝ×ℝ→ℝ be a real-valued polynomial function of the form F(x,y)=as(x)ys+as-1(x)ys-1+⋯+a0(x), where the degree s of y in F(x,y) is greater than or equal to 1. For arbitrary polynomial function f(x)∈ℝ[x], x∈ℝ, we will find a polynomial solution y(x)∈ℝ[x] to satisfy the following equation: (*): F(x...
Saved in:
Main Authors: | Yi-Chou Chen, Hang-Chin Lai |
---|---|
Format: | Article |
Language: | English |
Published: |
Wiley
2013-01-01
|
Series: | Journal of Applied Mathematics |
Online Access: | http://dx.doi.org/10.1155/2013/959464 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Similar Items
-
New Nonlinear Conditions and Inequalities for the Existence of Coincidence Points and Fixed Points
by: Wei-Shih Du, et al.
Published: (2012-01-01) -
Coincidence theorems for families of multimaps and their applications to equilibrium problems
by: Lai-Jiu Lin, et al.
Published: (2003-01-01) -
Infinitely Many Eigenfunctions for Polynomial Problems: Exact Results
by: Yi-Chou Chen
Published: (2015-01-01) -
New Existence Results and Generalizations for Coincidence Points and Fixed Points without Global Completeness
by: Wei-Shih Du
Published: (2013-01-01) -
Nonunique Coincidence Point Results via Admissible Mappings
by: Erdal Karapınar, et al.
Published: (2021-01-01)