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[1] Joseph W. Iverson. Frames generated by compact group actions. Trans. Amer. Math. Soc.
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[2] Terence Tao. Expansion in Finite Simple Groups of Lie Type. Graduate Studies in Mathematics 164 (2015) MR MR3309986.
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[3] The spectral theorem and its converses for unbounded self-adjoint operators. Graduate Studies in Mathematics 164 (2015) 203-226.
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[4] Notes on groups of Lie type. Graduate Studies in Mathematics 164 (2015) 267-292.
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[5] Sieving and expanders. Graduate Studies in Mathematics 164 (2015) 143-164.
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[6] Notes on Lie algebras. Graduate Studies in Mathematics 164 (2015) 227-265.
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[7] Quasirandom groups. Graduate Studies in Mathematics 164 (2015) 57-84.
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[8] Expander graphs: Basic theory. Graduate Studies in Mathematics 164 (2015) 3-22.
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[9] Expansion in Cayley graphs, and Kazhdan's property (T). Graduate Studies in Mathematics 164 (2015) 23-56.
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[10] Product theorems, pivot arguments, and the Larsen-Pink non-concentration inequality. Graduate Studies in Mathematics 164 (2015) 101-134.
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[11] The Lang-Weil bound. Graduate Studies in Mathematics 164 (2015) 187-201.
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[12] The Balog-Szemer\'edi-Gowers lemma, and the Bourgain-Gamburd expansion machine. Graduate Studies in Mathematics 164 (2015) 85-99.
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[13] Non-concentration in subgroups. Graduate Studies in Mathematics 164 (2015) 135-142.
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[14] Cayley graphs the algebra of groups. Graduate Studies in Mathematics 164 (2015) 167-186.
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[15] Hartmut Führ. Coorbit spaces and wavelet coefficient decay over general dilation groups. Trans. Amer. Math. Soc. 367 (2015) 7373-7401.
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[16] Michael Brannan and Brian Forrest. Extending multipliers of the Fourier algebra from a subgroup. Proc. Amer. Math. Soc. 142 (2014) 1181-1191.
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[17] Inessa Epstein and Todor Tsankov. Modular actions and amenable representations. Trans. Amer. Math. Soc. 362 (2010) 603-621. MR 2551499.
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[18] Ross Stokke. Amenability of Banach and C$^*$-algebras generated by unitary representations. Proc. Amer. Math. Soc. 136 (2008) 1477-1487. MR 2367122.
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[19] Volker Runde. The amenability constant of the Fourier algebra. Proc. Amer. Math. Soc. 134 (2006) 1473-1481. MR 2199195.
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[20] Final remarks. History of Mathematics 5 (2005) 325-370.
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[21] The significance of invariant measures for harmonic analysis. History of Mathematics 5 (2005) 189-248.
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[22] Harmonic analysis as the exploitation of symmetry: A historical survey. History of Mathematics 5 (2005) 1-158.
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[23] Herman Weyl and the application of group theory to quantum mechanics. History of Mathematics 5 (2005) 159-188.
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[24] G. W. Mackey. The Scope and History of Commutative and Noncommutative Harmonic Analysis. History of Mathematics 5 (2005) MR MR1171011.
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[25] Induced representations and the applications of harmonic analysis. History of Mathematics 5 (2005) 275-310.
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[26] Weyl's program and modern physics. History of Mathematics 5 (2005) 249-274.
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[27] Von Neumann and the early days of ergodic theory. History of Mathematics 5 (2005) 311-324.
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[28] Eberhard Kaniuth, Anthony T. Lau and Günter Schlichting. A topological Paley-Wiener property for locally compact groups. Proc. Amer. Math. Soc. 133 (2005) 2157-2164. MR 2137883.
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[29] E. Kaniuth, A. T. Lau and G. Schlichting. Lebesgue type decomposition of subspaces of Fourier-Stieltjes algebras. Trans. Amer. Math. Soc. 355 (2003) 1467-1490. MR 1946400.
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[30] Robert W. Donley Jr.. Schur orthogonality relations and invariant sesquilinear forms. Proc. Amer. Math. Soc. 130 (2002) 1211-1219. MR 1873799.
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Results: 1 to 30 of 80 found      Go to page: 1 2 3