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Given also a real number and.
Given also a real number a.
Given a nonempty closed convex subset and points and given also a real number, the set (2.1). is convex (and closed).
Given a nonempty closed convex subset C ⊂ H and points x, y, z ∈ H and given also a real number a ∈ ℝ, the set. is convex (and closed).
Given a closed and convex subset of and points and given also a real number such that, then the set (1.6). is closed and convex.
Given a nonempty closed convex subset of H and points x, y, z ∈ H and given also a real number a ∈ R, the set { v ∈ C : ∥ y − v ∥ 2 ≤ ∥ x − v ∥ 2 + 〈 z, v 〉 + a }. is convex (and closed).
Similar(51)
We give also a special emphasis on the details of the numerical implementation of the method.
With the help of a minimax framework, we give also a sufficient condition for the existence of an Output Control Lyapunov function.
We give also a new construction of the canonical representation of the current group SL 2, R X.
This comparison gives also a major contribution to the predictive technique dealing with acoustics in closed space.
We note that this gives also a reconstruction procedure.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com