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Let (X, ||.||) be a normed linear space.
Let be a normed linear space.
Let be a normed linear space with a compact operator.
Let ((X,|cdot|)) be a normed linear space.
Let be a normed linear space and a closed cone.
Example 5.5 Let X : = ( R, | ⋅ | ) be a normed linear space.
Let be a normed linear space and let the operator be compact.
Let V be a normed linear space and (T : V rightarrow V) a map.
Let X be a normed linear space and C be a nonempty subset of X.
Let be a normed linear space and let be a nonempty subset of.
Theorem 2.1 Let X be a normed linear space and x 0 ∈ S X.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com