‎Corresponding to the concept of $p$-angular distance $\\alpha_p[x,y]:=\\left\\lVert\\lVert x\\rVert^{p-1}x-\\lVert y\\rVert^{p-1}y\\right\\rVert$‎, ‎we first introduce the notion of skew $p$-angular distance $\\beta_p[x,y]:=\\left\\lVert \\lVert y...

In this paper, we obtain integral bounds involving two different p-angular distances, which generalizes some results due to Dragomir from [S. S. Dragomir, New inequalities for the p-angular distance in normed spaces with applications, Ukrainian Math...

In this talk we present a new characterization of inner product

spaces related to the $p-$angular distance....

In this paper we present a new characterization of inner product spaces related to the pangular

distance. We also generalize some results due to Dunkl, Williams, Kirk, Smiley and

Al-Rashed by using the notion of p-angular distance....

We prove several operator versions of the Dunkl-Williams inequality

and discuss the case when equality holds in a new approach. We mainly present some

necessary and su±cient conditions for the case where ...

In this paper we survey the results on the Dunkl–Williams inequality

in normed linear spaces. These are related to the geometry of normed

linear spaces, the characterizations of inner product spaces, some ...