TY  - JOUR
ID  - Wang2010
LB  - Wang2010
AU  - Wang, Jincai
AU  - Wu, Chunyan
TI  - On a property of ϕ-variational modular spaces
ST  - On a property of ϕ-variational modular spaces
JO  - Opuscula Math.
JA  - Opuscula Math.
JF  - Opuscula Mathematica
PY  - 2010
VL  - 30
IS  - 2
SP  - 209
EP  - 215
DO  - http://dx.doi.org/10.7494/OpMath.2010.30.2.209
UR  - http://dx.doi.org/10.7494/OpMath.2010.30.2.209
AB  - Maligranda pointed out whether condition (B.1) is satisfied in the variational modular space \(X_{\rho}^{*}\) is an open problem. We will answer this open problem in \(X_{\rho}^{*\prime}\), a subspace of \(X_{\rho}^{*}\). As a consequence this modular space can \(X_{\rho}^{*\prime}\) be \(F\)-normed.
KW  - condition (B.1)
KW  - modular
KW  - \(\phi\) -function
KW  - \(\phi\) -variation
SN  - 1232-9274
ER  -