The phrase "a unique center for" is correct and usable in written English.
It can be used to describe a specific place or organization that serves as a focal point for a particular activity, service, or purpose.
Example: "The city has established a unique center for innovation and technology, attracting startups from around the world."
Alternatives: "a distinctive hub for" or "an exclusive venue for".
Pushing the concept of self-sustainable platforms, the Center of the Arts of San Agustin (CaSa), in the town of Etla, Oaxaca in Mexico, is a unique cultural center for incorporating traditional craft workshops that use environment-friendly techniques towards international artist residencies and exhibitions.
His talk will focus on why Silicon Valley has emerged as a unique R&D center for computing technologies and describe some of his reporting that chronicled its impact.
Today, in Miami, the Republican-backed Hispaniconferenceip Netoork hosted a conference to "provide a unique opportunity for center-right leaders to speak with and more importantly listen to the Hispanic community," according to conference co-chair Jeb Bush.
Elmhurst gets inexpensive staff; Sinai gets a unique training center.
Then every bounded sequence {x n } in × has a unique asymptotic center with respect to any nonempty closed convex subset K of X. Recall that a sequence {x n } in X is said to Δ-converge to x ∈ X if x is the unique asymptotic center of {u n } for every subsequence {u n } of {x n }.
Then every bounded sequence { x n } in X has a unique asymptotic center with respect to any nonempty closed convex subset K of X. Recall that a sequence { x n } in X is said to △-converge to x ∈ X if x is the unique asymptotic center of { u n } for every subsequence { u n } of { x n }.
Then every bounded sequence ({x_{n}}) in X has a unique asymptotic center with respect to any nonempty closed convex subset K of X. Recall that a sequence ({x_{n}}) in X is said to 'Δ-converge to (xin X)' if x is the unique asymptotic center of ({u_{n}}) for every subsequence ({u_{n}}) of ({x_{n}}).
Then every bounded sequence { x n } in X has a unique asymptotic center with respect to any nonempty closed convex subset C of X. Recall that a sequence { x n } in X is said to Δ-converge to x ∈ X, if x is the unique asymptotic center of { u n } for every subsequence { u n } of { x n }.
