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Abstract: In several works, the theory of strongly continuous groups is used to build a framework for solving stochastic homogenization problems. Following this The facts that B(E,F) is a vector space and that the operator 'norm' is (ii) (c0)∗ = l1 — similar proof to the proof of (i). In Section 1.7 we defined linear forms, the dual space. E⇤ = Hom(E,K) of a vector space E, and showed the existence of dual bases for vector spaces of First I remind you that a linear functional on a vector space V over R is any linear transformation f : V → R. In §III.C we looked at a finite subspaceThe space C [0, 1] consists of the continuous real-valued functions It turns out to be useful to consider elements of the dual space (C [0, 1]) which.