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The notion of S-metric spaces is defined as follows.
The notion of G-metric spaces is defined as follows.
For, the homogeneous Sobolev spaces is defined by, namely.
The concept of convergence in such spaces is defined as follows.
Recall that the norm of is defined by and that the norm of a linear operator between normed spaces is defined by.
Here, the concept of almost contraction for multi-valued mappings in the setting of cone metric spaces is defined and then we establish some fixed point and common fixed point results in the set-up of cone metric spaces.
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In Los Angeles, though, most city streets are as wide as Italian autostradas, and parking spaces are defined by meters and lines.
Rectangular metric spaces are defined as follows.
The weak homogeneous Herz spaces are defined by (2.3).
The weak homogeneous Morrey-Herz spaces are defined by (2.7).
end{cases} The Herz spaces are defined as follows.
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