Yang and Zhangt introduced the concept of pseudo-symmetric set in order to study some ineqalities. Definition. Let be a point set in n-dimensional Euclidean space E^n, we say that is E^n-pseudo symmetric, if the conve...Yang and Zhangt introduced the concept of pseudo-symmetric set in order to study some ineqalities. Definition. Let be a point set in n-dimensional Euclidean space E^n, we say that is E^n-pseudo symmetric, if the convex closure of is n-dimensional, and satisfying the following conditions:展开更多
Let f ： I → I be a continuous map. If P （n, f） = {x ∈I; fn （x） = x} is a finite set for each n ∈ N, then there exits an anticentered map topologically conjugate to f, which partially answers a question of Koly...Let f ： I → I be a continuous map. If P （n, f） = {x ∈I; fn （x） = x} is a finite set for each n ∈ N, then there exits an anticentered map topologically conjugate to f, which partially answers a question of Kolyada and Snoha. Specially, there exits an anticentered map topologically conjugate to the standard tent map.展开更多
文摘Yang and Zhangt introduced the concept of pseudo-symmetric set in order to study some ineqalities. Definition. Let be a point set in n-dimensional Euclidean space E^n, we say that is E^n-pseudo symmetric, if the convex closure of is n-dimensional, and satisfying the following conditions:
基金The Undergraduates Innovating Experimentation Project (2010C31048) of Jilin University
文摘Let f ： I → I be a continuous map. If P （n, f） = {x ∈I; fn （x） = x} is a finite set for each n ∈ N, then there exits an anticentered map topologically conjugate to f, which partially answers a question of Kolyada and Snoha. Specially, there exits an anticentered map topologically conjugate to the standard tent map.
