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V. BARGMANN: On a Hilbert Space of Analytic Functions and an Associated Integral Transform, Part I, Commun. Pure Appl. Math. 14, (1961), 187–214, Part II, Ibid. 20 (1967), 1–101.
BEREZIN: The Method of Second Quantization, Academic Press, New-York, 1966.
B. SIMON: Distributions and Hermite Expansions, J. Math. Phys. 12 (1971), 140–148.
T. DWYER: Partial Differential Equations in Fischer-Fock Spaces for the Hilbert-Schmidt Holomorpht Type, Bull. Amer. Math. Soc. 77 (1971), 725–730.
T. DWYER: Holomorphic Representation of Tempered Distributions and Weighted Fock Spaces, Proceedings of the Colloquium on Analysis, Universidade Federal do Rio de Janeiro, 15–24 August 1972, to appear.
T. DWYER: Holomorphic Fock Representations and Partial Differential Equations in Countably Hilbert Spaces, to appear.
M. DONSKER and J. LIONS: Fréchet-Volterra Variational Equations, Boundary Value Problems and Function Space Integrals, Acta Math. 108, (1962), 147–228.
P. KRISTENSEN, L. MEJLBO and E. POULSEN: Tempered Distributions in Infinitely Many Dimensions, I: Canonical Field Operators, Commun. Math. Phys. 1 (1965), 175–214.
A. MARTINEAU: Equations Différentielles d’ordre infini, Bull. Soc. Math. France 95 (1967), 109–154.
M. MATOS: Thesis, University of Rochester, Rochester, New-York, 1971.
L. NACHBIN: Topology on spaces of holomorphic mappings—Springer-Verlag Berlin and New-York 1968.
D. NEWMAN and H. SHAPIRO: Certain Hilbert Spaces of Entire Functions, Bull. Amer. Math. Soc. 72 (1966), 971–977.
D. PISANELLI: Sur les Applications Analytiques en Dimension Infinie. C.R.A.S. Paris, 274 (1972), 760–762.
F. TREVES: Linear Partial Differential Equations with Constant Coefficients. Gordon and Breach, New York, 1966.
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Bonnin, O. (1975). Représentation holomorphe des distributions tempérées transformation de fourier-borel opérateurs de dérivations partielles de type hilbert-schmidt en dimension infinie (d’après Thomas A.W. Dwyer, III). In: Lelong, P. (eds) Séminaire Pierre Lelong (Analyse) Année 1973/74. Lecture Notes in Mathematics, vol 474. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0077404
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DOI: https://doi.org/10.1007/BFb0077404
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