1. Funktoren auf Kategorien von nuklearen Räumen, thesis, Universität Wien, 1974.
2. Funktoren auf Kategorien von nuklearen Räumen, Bull. l'Acad. Polon., Ser. des sciences math., astr. et phys. 24 (1976), 51-55.
3. Quasibasen und nukleare (F)-Räume, Sitzungsber. Österr. Akad., Math.-naturwiss. Klasse 184 (1975), 333-338.
4. Complete biorthogonal systems in nuclear (F)-spaces, Math. Nachr. 83 (1978), 305-310.
5. On Newton's interpolation polynomials, J. Approx. Theory 22 (1978), 352-355.
6. Basen in Räumen von holomorphen Funktionen, Anzeiger d. ÖAW, Math-naturwiss. Klasse 12 (1977), 212-216.
7. Abel-Goncarov polynomial expansions in spaces of holomorphic functions, J. London Math. Soc. (2) 21 (1980), 487-495.
8. Generalized Abel-Goncarov bases in spaces of holomorphic functions, J. Approx. Theory 27 (1979), 297-308.
9. A dual relationship between generalized Abel-Goncarov bases and certain Pincherle bases, Pacific J. Math. 84 (1979), 79-90.
10. On the geometry in linear spaces with Hilbert norms, Revue Roum. Math. Pures et Appl. 25 (1980), 1517-1522.
11. On the geometry in projective limits of Hilbert spaces, J. Math. Anal. and Appl. 80 (1981), 433-460.
12. Polynomial expansions and expansions by Pincherle sequences in spaces of holomorphic functions, Colloquia Mathematica, Janos Bolyai Society 35 (1980), 595-610.
13. On some new bases in spaces of holomorphic functions, 5th Romanian-Finnish Seminar on Complex Analysis 1981, Lect. Notes in Math. 1013, Springer-Verlag, Berlin, New York, 266-283, 1983.
14. Gel'fond -Leont'ev differential operators, Operator Theory: Advances and Applications 11, Birkhäuser-Verlag, Basel, 163-177, 1983.
15. (with M. Meyer), Abel-Goncarov approximation and interpolation, J. Math. Anal. and Appl. 110 (1985), 340-363.
16. Weighted spaces of entire functions, Linear and Complex Analysis, Problem Book, V.P.Havin, S.V.Hruscev and N.K.Nikolskii (eds.) Lect. Notes in Math. 1043, Springer-Verlag, Berlin, New York, 1984.
17. Newton'sche Interpolationspolynome und Gleichverteilung, Zahlentheoretische Analysis, Lect. Notes in Math. 1114, Springer-Verlag, Berlin, New York, 16-18, 1985.
18. Weighted spaces of entire functions, Indiana Univ. Math. J. 35 (1986), 193-208.
19. (with M. Smejkal), Representation and duality in weighted Frechet spaces of entire functions, Proceedings of a Conference, Univ. of Maryland Lect. Notes in Math. 1275, Springer-Verlag, Berlin, New York, 168-196, 1987.
20. The Bergman kernel and duality in weighted spaces of entire functions, Center for Pure and applied Mathematics, Univ. of California, Berkeley, PAM-310, 24 pp., 1986.
21. Convolution equations and the problem of division in spaces of entire functions with nonradial weights, Center for Pure and applied Mathematics, Univ. of California, Berkeley, PAM-327, 34 pp., 1986.
22. Convolution equations in spaces of entire functions and related properties of conformal mappings, Complex Analysis and Generalized Functions 1991, Publishing House of the Bulgarian Academy of Sciences, Sofia, 98-116, 1993.
23. Szegoe kernels for certain unbounded domains in C2, Revue Roum. Math. Pures et Appl. 39 (1994), 939-950.
24. Singularities of the Szegoe kernel for certain weakly pseudoconvex domains in C2, J. of Functional Analysis 129 (1995), 406-427.
25. Hardy spaces on model domains, Erwin Schroedinger Institut, Vienna, Preprint ESI 232 , 6 pp., 1995.
26. Bergman and Hardy spaces on model domains, Illinois J. of Math. 42 (1998), 458-469.
27. The Bergman kernel and a generalized Fourier-Borel transform, in : Reproducing Kernels and their Applications, ISAAC Vol.3, Kluwer Academic Publishers, 97-108, 1999.
28. The Bergman kernel functions for certain unbounded domains in C2, Annales Polonici Mathematici 70 (1998), 109-115. .
29. Bergman and Szegoe kernels for certain unbounded domains in C2, Proceedings of the Hayama Symposium on Several Complex Variables (1998), 36-44.
30. The d-bar equation and Bergman spaces, ESI-preprint, Nr. 799 (1999).
31. Properties of the canonical solution operator to d-bar, ESI-preprint, Nr. 798 (1999).
32. The canonical solution operator to d-bar restricted to Bergman spaces, Proc. AMS 129 (2001), no. 11, 3321-3329.
33. The canaonical solution operator to d-bar restricted to radial symmetric Bergman spaces , ESI-preprint, Nr. 836 (2000).
34. The canonical solution operator to d-bar restricted to Bergman spaces (Review article), Proceedings of the Hayama Symposium on Several Complex Variables (2000), 61-67.
35. Compactness of the canonical solution operator to d-bar restricted to Bergman spaces, Functional-Analytic and Complex Methods, their Interactions, and Applications to Partial Differential Equations, Proceedings of the International Graz Workshop, World Scientific Publishing Co. (2001), 394-400.
36. The canonical solution operator to d-bar restricted to Bergman spaces and spaces of entire functions , Annales de Toulouse Mathematiques 11 (2002), 57-70.
38. Schroedinger operators with magnetic fields and the d-bar equation, J. Math. Kyoto Univ. 46 (2006), 249-257.
40. The d-bar Neunmann operator and commutators between
multiplication operators and the Bergman projection, Czechoslovak. J.
of Math. 58 (2008), 1247-1256.
41. (with Bernard Helffer) Compactness of the solution operator to d-bar in weighted L^ 2 - spaces, J. of Functional Analysis, 243 (2007), 679-697.
42. (with Bernhard Lamel) Spectral properties of the canonical solution operator to d-bar, J. of Functional Analysis, 255 (2008), 13-24.
46.Compactness of the d-bar Neumann operator on weighted (0,q)-forms. ESI preprint 2291, arXiv 1012.433, Proceedings of the IWOTA Conference 2010, Birkhaeuser Verlag, to appear.