TY  - GEN 
AU  - Jiménez Vargas, Antonio
AU  - Navarro Pascual, Miguel Angel
PY  - 2008
SN  - 0253-4142
UR  - http://hdl.handle.net/10835/16565
AB  - Let (X,d) be a compact metric and 0<α<1. The space Lip^α(X) of Holder functions of order α is the Banach space of all functions f from X into K such that ||f||=max{||f||_∞, L(f )}<∞, where L(f)=sup{|f(x)−f(y)|/d^α(x, y): x,y ∈ X, x\neq y} is the...
LA  - en
PB  - Springer
KW  - Lipschitz function
KW  - Isometry
KW  - Linear preserver problem
KW  - Banach-Stone theorem
TI  - Holder seminorm preserving linear bijections and isometries
ER  -