The structure of functions

By Steve Abbott. Mathematical Gazette, 2002

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VARIABLE BESOV AND TRIEBEL-LIZORKIN SPACES (2008, background): “All the above-mentioned classical spaces have been proved to be useful tools in the study of ordinary and partial differential equations; for details one can see Triebel’s books [21], [22], [23] and [24] and other literature.”
Modulation Spaces: Looking Back and Ahead (2006, unknown): “[196] H.”
The Poisson problem for the exterior derivative operator with Dirichlet boundary condition in nonsmooth domains (2008, unknown): “45-46 of [57] but the proof carries over verbatim to the Lipschitz case.”
A Boundedness Criterion via Atoms for Linear Operators in Hardy Spaces (2009, background): “We point out that in the decomposition of function spaces, if atoms are replaced by quarks in [21, 22], then there exists no Meyer’s problem due to the uniqueness of quarkonial decompositions.”
Boundedness of hardy-littlewood maximal operator in the framework of lizorkin-triebel spaces (2002, unknown): “Triebel [20], Theorem 4.”
A note on wavelet bases in function spaces (2004, background): “As for some more recent aspects we refer to [38] and [39].”