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Currently displaying 1 – 5 of 5

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When is a Riesz distribution a complex measure?

Alan D. Sokal — 2011

Bulletin de la Société Mathématique de France

Let $ℛ_{α}$ be the Riesz distribution on a simple Euclidean Jordan algebra, parametrized by $α \in ℂ$ . I give an elementary proof of the necessary and sufficient condition for $ℛ_{α}$ to be a locally finite complex measure (= complex Radon measure).

An alternate constructive approach to the $ϕ_{3}^{4}$ quantum field theory, and a possible destructive approach to $ϕ_{4}^{4}$

Alan D. Sokal — 1982

Annales de l'I.H.P. Physique théorique

A ridiculously simple and explicit implicit function theorem.

Sokal, Alan D. — 2009

Séminaire Lotharingien de Combinatoire [electronic only]

Maxmaxflow and counting subgraphs.

Jackson, Bill; Sokal, Alan D. — 2010

The Electronic Journal of Combinatorics [electronic only]

Noncommutative determinants, Cauchy-Binet formulae, and Capelli-type identities. I: Generalizations of the Capelli and Turnbull identities.

Caracciolo, Sergio; Sokal, Alan D.; Sportiello, Andrea — 2009

The Electronic Journal of Combinatorics [electronic only]

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