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Let P be a solid cone.
Let K be a solid cone and K ∘ be its interior.
Let P be a solid cone of a Banach space ((E,Vert cdot Vert )).
Let be a solid cone metric space, let, and let be a sequence in.
Corollary 4.2 Let ( X, d ) be a cone metric space and P be a solid cone.
A nontrivial cone K is said to be a solid cone if its interior is nonempty.
Similar(16)
Also, P is a solid cone.
We show that is a solid cone.
If P is a solid cone, (hinoverset{circ }{P}).
Clearly (K_) is a solid cone in X.
Clearly (K_) is a solid cone of X.
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CEO of Professional Science Editing for Scientists @ prosciediting.com