Geodesic
Isomorphisms of Multiplier Algebras
Canadian journal of mathematics, Tome 20 (1968) no. 1, pp. 1165-1172

Voir la notice de l'article provenant de la source Cambridge University Press

Suppose that G1 and G2 are two locally compact Hausdorff groups with identity elements e and e’ and with respective left Haar measures dx and dy. Let 1 ≦ p ≦ ∞, and Lp(Gi) be the usual Lebesgue space over Gi formed relative to left Haar measure on Gi . We denote by M(Gi) the space of Radon measures, and by Mbd(Gi) the space of bounded Radon measures on Gi . If a ε Gi we write εa for the Dirac measure at the point a. Cc(Gi) will denote the space of continuous, complex-valued functions on Gi with compact supports, whilst Cc+ (Gi) will denote that subset of Cc(Gi) consisting of those functions which are real-valued and non-negative. 
Gaudry, G. I. Isomorphisms of Multiplier Algebras. Canadian journal of mathematics, Tome 20 (1968) no. 1, pp. 1165-1172. doi: 10.4153/CJM-1968-110-2
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[1] 1. Brainerd, B. and Edwards, R. E., Linear operators which commute with translations, Part I: Representation theorems, J. Austral. Math. Soc. 6 (1966), 289–327. Google Scholar

[2] 2. Edwards, R. E., Bipositive and isometric isomorphisms of some convolution algebras, Can. J. Math. 17 (1965), 839–846. Google Scholar

[3] 3. Gaudry, G. I., Quasimeasures and operators commuting with convolution, Pacific J. Math. 18 (1966), 461–476. Google Scholar

[4] 4. Gaudry, G. I., Quasimeasures and multiplier problems (Thesis, Australian National University, Canberra, 1966). Google Scholar

[5] 5. Johnson, B. E., Isometric isomorphism of measure algebras, Proc. Amer. Math. Soc. 15 1964), 186–188. Google Scholar

[6] 6. Kawada, Y., On the group ring of a topological group, Math. Japon. 1 (1948), 1–5. Google Scholar

[7] 7. Kunze, R. A. and Stein, E. M., Uniformly bounded representations and harmonic analysis of the 2 X 2 real unimodular group, Amer. J. Math. 82 (1960), 1–62. Google Scholar

[8] 8. Parrott, S. K., Isometric multipliers, Pacific J. Math. 25 (1968), 159–166. Google Scholar

[9] 9. Strichartz, Robert S., Isomorphisms of group algebras, Proc. Amer. Math. Soc. 17 (1966), 858–862. Google Scholar

[10] 10. Strichartz, Robert S., Isometric isomorphisms of measure algebras, Pacific J. Math. 15 (1965), 315–317. Google Scholar

[11] 11. Wendel, J. G., Left centraliser s and isomorphisms of group algebras, Pacific J. Math. 2 1952), 251–261. Google Scholar

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