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Questions related from Uday Shankar Chakraborty
Does there exist a measure m such that the dual of C[0,1] is isometrically isomorphic to L^1(m)? Please provide a reference if the answer is yes.
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Let X be a normed linear space and let Y be a subspace of X. How are X* and Y* related. Is always Y* contained in X* or the reverse inclusion is also possible?
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Let X be a Banach space and let T be a bounded linear operator on X. We know that if X is reflexive and T is compact then there exists x in the unit sphere of X such that T attains its norm at x....
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