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Such functions are called gauge functions or Minkowski functionals, and are well studied in convex analysis and functional analysis.
One of such gauge functions was introduced by Fang [16].
We denote by Ψ the family of Bianchini-Grandolfi gauge functions.
Recently, Marín et al. [5] generalized some results of [2] by using Bianchini-Grandolfi gauge functions.
In this context we also obtain some fixed point results for multivalued maps by using Bianchini-Grandolfi gauge functions.
These functions are known in the literature as Bianchini-Grandolfi gauge functions insome sources (see e.g.[1 3]).[1 3]
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We note that a b-Bianchini-Grandolfi gauge function also satisfies the following functional equation: σ ( t ) = q σ ( φ ( t ) ) + t. (2.5).
where is a Bianchini-Grandolfi gauge function.
This function φ is called a gauge function.
We have shown that is a Bianchini-Grandolfi gauge function.
Consider the Bianchini-Grandolfi gauge function φ given by.
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