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Lemma 2.3 Every ordered vector space induced by a closed convex cone is generalized Archimedean.
With this norm, is a Hilbert space induced by the inner product defined by (2.15).
Definition 2.1 Let X ω be a modular metric space induced by metric modular ω.
Let ((X,d)) be a metric space induced from the normed space ((X; |cdot|)).
Let ((X,d)) be a metric space induced from the normed space ((X, Vert cdot Vert )).
The hyperspace is called the generalized Hausdorff metric space induced by the metric on.
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We call ((X,g,Delta)) the PM-space induced by ((X,G^,Delta)), and ((Omega^,g,Delta)) is the PM-space induced by ((X,g,Delta)).
Proof Let ( S, F, Δ M ) be the Menger PM-space induced by the metric d.
Suppose that ((X,F,Delta_{m})) is a Menger PM-space induced by d.
The solutions are illustrated with temperature rise and stresses in a single layered half-space induced by moving Hertz pressure.
Then ((Omega^,widetilde{G}^_{A,B,C}(t),Delta_{m})) is a Menger PGM-space induced by (( X,G^,Delta_{m})).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com