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Let a set of functions g n be bounded in the graph-norm ‖ A g ‖ + ‖ g ‖.
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In some cases, duality arguments have been used to obtain error bounds in the L2-norm.
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The third-order error is bounded in operator norm for dimensions one and three using a weighted operator norm on G.
The error is bounded in terms of the infinity norms of the noise and a derivative of the signal.
For x ∈ X, F ′ ( t ) x is continuous in t ∈ J, where B ( X ) is the space of all linear and bounded operators on X, and Y is the Banach space formed from D ( A ), the domain of A, endowed with the graph norm.
where is the graph norm of.
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