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Some more examples of a partial metric space can be seen in [2, 9, 16].
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The equation is an example of a partial differential equation of the second order.
Breaking up the two-pole real resonator into a parallel sum of two complex one-pole resonators is a simple example of a partial fraction expansion (PFE) (discussed more fully in §6.8).
The $\subseteq$ relation on any set of sets is an example of a partial order.
Open image in new window Fig. 3 Example of a partial voluming artefact.
But if, may not be 0. A basic example of a partial metric space is the pair, where for all.
Example 1.3 (1) A paradigmatic example of a partial metric space is the pair ( R +, p ), where p ( x, y ) = max { x, y } for all x, y ∈ R +.
A trivial example of a partial metric space is the pair (ℝ+, p), where p : ℝ+ × ℝ+ → ℝ+ is defined as p x, y) = max{x, y}.
A basic example of a partial metric space is the pair ( R +, p ), where p ( x, y ) = max { x, y } for all x, y ∈ R +. Lemma 2 [10].
A trivial example of a partial metric space is the pair ( R +, p ), where p : R + × R + → R + is defined by p ( x, y ) = max { x, y }.
A trivial example of a partial metric space is the pair ( R +, p ), where p : R + × R + → R + is defined as p ( x, y ) = max { x, y }.
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