This is a preview of subscription content, log in via an institution to check access.
References
Berg, C.: On the uniqueness of minimal definitizing polynomials for a sequence with finitely many negative squares, in: Harmonic Analysis. Proceedings from a symposium at Centre Universitaire de Luxembourg, September 7-11, 1987, Lecture Notes in Mathematics, Springer-Verlag.
Berg, C. and Maserick, P.H.: Exponentially bounded positive definite functions, Illinois J. Math. 28(1984), 162–179.
Berg, C. and Sasvári, Z.: Functions with a finite number of negative squares on semigroups, Mh. Math. 107(1989), 9–34.
Berg, C., Christensen, J.P.R. and Jensen, C.U.: A remark on the multidimensional moment problem, Math. Ann. 243(1979), 163–169.
Berg, C., Christensen, J.P.R. and Maseric, P.H.: Sequences with finitely many negative squares, J. Funct. Anal. 73(1988), 260–287.
Berg, C., Christensen, J.P.R. and Ressel, P.: Harmonic Analysis on Semigroups, Springer-Verlag, Berlin, 1984.
Bisgaard, T.M.: On semigroups of moment functions, submitted to Acta Sci. Math. (Szeged)(2000); revised version (2000).
Bisgaard, T.M. and Ressel, P.: Unique disintegration of arbitrary positive definite functions on *-divisible semigroups, Math. Z. 200(1989), 511–525.
Buchwalter, H.: Les fonctions de Lévy esistent!, Math. Ann. 274(1986), 31–34.
Ressel, P.: Integral representations on convex semigroups, Math. Scand. 61(1987), 93–111.
Sasvári, Z.: Positive Definite and Definitizable Functions, Akademie-Verlag, Berlin, 1994.
Schmüdgen, K.: An example of a positive polynomial which is not a sum of squares of polynomials. A positive, but not stronglyh positive functional, Math. Nachr. 88(1979), 385–390.
Thill, M.: Exponentially bounded indefinite functions, Math. Ann. (1989).
Rights and permissions
About this article
Cite this article
Bisgaard, T.M. Disintegration of bounded quasi-positive Hilbert forms. Positivity 6, 191–200 (2002). https://doi.org/10.1023/A:1015236030333
Issue Date:
DOI: https://doi.org/10.1023/A:1015236030333