A cohomology approach to the extension problem for commutative hypergroups

Author:

Heyer Herbert,Kawakami Satoshi

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory

Reference20 articles.

1. de Gruyter Studies in Mathematics;W.R. Bloom,1995

2. Dunkl, C.F., Ramirez, D.E.: A family of compact P ∗-hypergroups. Trans. Am. Math. Soc. 202, 339–356 (1975)

3. Fournier, J.J.F., Ross, K.A.: Random Fourier series on compact abelian hypergroups. J. Aust. Math. Soc. A 37(1), 45–81 (1984)

4. Heyer, H., Jimbo, T., Kawakami, S., Kawasaki, K.: Finite commutative hypergroups associated with actions of finite abelian groups. Bull. Nara Univ. Ed. 54(2), 23–29 (2005)

5. Heyer, H., Kawakami, S.: Extensions of Pontryagin hypergroups. Probab. Math. Stat., 26(2), 245–260 (2006)

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1. Hypergroup structures arising from certain dual objects of a hypergroup;Journal of the Mathematical Society of Japan;2017-07-01

2. Paradoxical Partition of Unity for Hypergroups;Publications of the Research Institute for Mathematical Sciences;2017

3. Non-commutative hypergroup of order five;Journal of Algebra and Its Applications;2016-06-30

4. Hypergroups Related to a Pair of Compact Hypergroups;Symmetry, Integrability and Geometry: Methods and Applications;2015-11-18

5. Extensions of the Golden hypergroup by locally compact Abelian groups;Acta Scientiarum Mathematicarum;2012-06

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