Schwartz spaces associated with some non-differential convolution operators on homogeneous groups

• Autorzy: Jacek Dziubański
• Języki publikacji: EN
• Wydawca: Institute of Mathematics Polish Academy of Sciences
• Czasopismo: Colloquium Mathematicum
• Rocznik: 1992
• Tom: 63
• Numer: 2
• Strony: 153-161

Daty

wydano

1992

otrzymano

1990-10-18

Twórcy

autor

Jacek Dziubański

• Institute of Mathematics, Polish Academy of Sciences

Bibliografia

• [1] J. Dziubański, A remark on a Marcinkiewicz-Hörmander multiplier theorem for some non-differential convolution operators, Colloq. Math. 58 (1989), 77-83.
• [2] J. Dziubański, Asymptotic behaviour of densities of stable semigroups of measures, Probab. Theory Related Fields 87 (1991), 459-467.
• [3] G. M. Folland and E. M. Stein, Hardy Spaces on Homogeneous Groups, Princeton University Press, Princeton 1982.
• [4] P. Głowacki, Stable semigroups of measures on the Heisenberg groups, Studia Math. 79 (1984), 105-138.
• [5] P. Głowacki, Stable semigroups of measures as commutative approximate identities on non- graded homogeneous groups, Invent. Math. 83 (1986), 557-582.
• [6] A. Hulanicki, A class of convolution semigroups of measures on Lie groups, in: Lecture Notes in Math. 829, Springer, Berlin 1980, 82-101.
• [7] A. Hulanicki, A functional calculus for Rockland operators on nilpotent Lie groups, Studia Math. 78 (1984), 253-266.
• [8] E. M. Stein, Topics in Harmonic Analysis Related to the Littlewood-Paley Theory, Princeton University Press, Princeton 1970.