The Wiener property for a class of discrete hypergroups

1. Gaal, S.A.: Linear analysis and representation theory. Berlin Heidelberg New York: Springer 1973

   Google Scholar 

2. Gallardo, L., Gebuhrer, O.: Marches aléatoires et hypergroupes. Expo. Math.5, 41–73 (1987)

   Google Scholar 

3. Guivarch, Y.: Croissance polynomiale et périodes des functions harmoniques. Bull. Soc. Math. Fr.101, 333–379 (1973)

   Google Scholar 

4. Heyer, H.: Probability theory on hypergroups (a surveyy), Probability measures on groups VII (Lect. Notes Math., vol. 1064, pp. 481–550) Berlin Heidelberg New York: Springer 1984

   Google Scholar 

5. Jenkins, J.W.: A fixed point theorem for exponentially bounded groups. J. Funct. Anal.22, 346–353 (1976)

   Google Scholar 

6. Jewett, R.I.: Spaces with an abstract convolution of measures. Adv. Math.18, 1–101 (1975)

   Google Scholar 

7. Litinov, G.L.: Hypergroups and hypergroups algebra. J. Sov. Math.38, 1734–1761 (1987)

   Google Scholar 

8. Ludwig, J.: A class of symmetric and a class of Wiener group algebras. J. Funct. Anal.31, 187–194 (1979)

   Google Scholar 

9. Ross, K.A.: Hypergroups and centers of measure algebras. Ist. Naz. Alta. Math. Symposia Math.22, 189–203 (1977)

   Google Scholar 

10. Vogel, M.: Spectral synthesis on algebras of orthogonal polynomial series. Math. Z.194, 99–116 (1987)

    Google Scholar 

11. Vogel, M.: Harmonic analysis and spectral synthesis in central hypergroups. Math. Ann.281, 369–385 (1988)

    Google Scholar 

Download references