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[1]
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V. Azarin, D. Drasin, and P. Poggi-Corradini.
A generalization of trigonometric convexity and its relation to
positive harmonic functions in homogeneous domains.
J. Anal. Math., 95:173-220, 2005.
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[2]
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D. Drasin, A. A. Goldberg, and P. Poggi-Corradini.
Quasiconformal mappings in value-distribution theory.
In Handbook of complex analysis: geometric function theory. Vol.
2, pages 755-808. Elsevier, Amsterdam, 2005.
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[3]
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David Drasin and Swati Sastry.
Periodic quasiregular mappings of finite order.
Rev. Mat. Iberoamericana, 19(3):755-766, 2003.
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[4]
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David Drasin and Jang-Mei Wu.
The sharpness of a criterion of MacLane for the class A.
J. London Math. Soc. (2), 67(2):433-447, 2003.
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[5]
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Vladimir Azarin and David Drasin.
A generalization of completely regular growth.
In Entire functions in modern analysis (Tel-Aviv, 1997),
volume 15 of Israel Math. Conf. Proc., pages 21-30. Bar-Ilan Univ.,
Ramat Gan, 2001.
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[6]
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David Drasin.
Approximation of subharmonic functions with applications.
In Approximation, complex analysis, and potential theory
(Montreal, QC, 2000), volume 37 of NATO Sci. Ser. II Math. Phys.
Chem., pages 163-189. Kluwer Acad. Publ., Dordrecht, 2001.
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[7]
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David Drasin.
On Nevanlinna's inverse problem.
Complex Variables Theory Appl., 37(1-4):123-143, 1998.
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[8]
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David Drasin.
The works of Sunyer i Balaguer and contemporary mathematics.
Gac. R. Soc. Mat. Esp., 1(3):364-371, 1998.
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[9]
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J. Milne Anderson, David Drasin, and Linda R. Sons.
Wolfgang Heinrich Johannes Fuchs (1915-1997).
Notices Amer. Math. Soc., 45(11):1472-1478, 1998.
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[10]
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David Drasin.
On a method of Holopainen and Rickman.
Israel J. Math., 101:73-84, 1997.
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[11]
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D. Drasin and J. K. Langley.
On deficiencies and fixpoints of composite meromorphic functions.
Complex Variables Theory Appl., 34(1-2):63-82, 1997.
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[12]
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David Drasin.
The minimum modulus of subharmonic functions of order one and a
method of Fryntov.
J. London Math. Soc. (2), 54(2):239-250, 1996.
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[13]
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David Drasin.
Meromorphic functions: progress and problems.
In Proceedings of the International Congress of Mathematicians,
Vol.1, 2 (Zürich, 1994), pages 828-835, Basel, 1995. Birkhäuser.
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[14]
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David Drasin.
On Ahlfors's theory of covering surfaces.
In Proceedings Symposium on Value Distribution Theory in Several
Complex Variables (Notre Dame, IN, 1990), volume 12 of Notre Dame Math.
Lectures, pages 54-68, Notre Dame, IN, 1992. Univ. Notre Dame Press.
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[15]
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Chong Ji Dai, David Drasin, and Bao Qin Li.
Correction to: “On the growth of entire and meromorphic functions
of infinite order” [J. Analyse Math.55 (1990), 217-228;
MR1094716 (92a:30031)].
J. Anal. Math., 57:299, 1991.
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[16]
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David Drasin.
Asymptotic periods of entire and meromorphic functions.
In International Symposium in Memory of Hua Loo Keng, Vol.II
(Beijing, 1988), pages 89-106. Springer, Berlin, 1991.
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[17]
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Chong Ji Dai, David Drasin, and Bao Qin Li.
On the growth of entire and meromorphic functions of infinite order.
J. Analyse Math., 55:217-228, 1990.
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[18]
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David Drasin and Allen Weitsman.
Bounds on the sums of deficiencies of meromorphic functions of finite
order.
Complex Variables Theory Appl., 13(1-2):111-131, 1989.
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[19]
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David Drasin.
The impact of Lars Ahlfors's work in value-distribution theory.
Ann. Acad. Sci. Fenn. Ser. A I Math., 13(3):329-353, 1988.
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[20]
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D. Drasin, C. J. Earle, F. W. Gehring, I. Kra, and A. Marden, editors.
Holomorphic functions and moduli. II, volume 11 of
Mathematical Sciences Research Institute Publications, New York, 1988.
Springer-Verlag.
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[21]
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D. Drasin, C. J. Earle, F. W. Gehring, I. Kra, and A. Marden, editors.
Holomorphic functions and moduli. I, volume 10 of
Mathematical Sciences Research Institute Publications, New York, 1988.
Springer-Verlag.
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[22]
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D. Drasin.
Some recent successes in value-distribution theory.
In Complex analysis, III (College Park, Md., 1985-86), volume
1277 of Lecture Notes in Math., pages 1-14. Springer, Berlin, 1987.
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[23]
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David Drasin.
Proof of a conjecture of F. Nevanlinna concerning functions which
have deficiency sum two.
Acta Math., 158(1-2):1-94, 1987.
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[24]
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David Drasin, Peter Duren, and Albert Marden, editors.
The Bieberbach conjecture, volume 21 of Mathematical
Surveys and Monographs, Providence, RI, 1986. American Mathematical Society.
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[25]
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D. Drasin.
On the Teichmüller-Wittich-Belinski\itheorem.
Results Math., 10(1-2):54-65, 1986.
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[26]
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D. Drasin and E. Seneta.
A generalization of slowly varying functions.
Proc. Amer. Math. Soc., 96(3):470-472, 1986.
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[27]
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D. Drasin and W. K. Hayman.
Value distribution of functions meromorphic in an angle.
Proc. London Math. Soc. (3), 48(2):319-340, 1984.
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[28]
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David Drasin.
Some problems related to MacLane's class.
J. London Math. Soc. (2), 23(2):280-286, 1981.
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[29]
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David Drasin, Guang Hou Zhang, Lo Yang, and Allen Weitsman.
Deficient values of entire functions and their derivatives.
Proc. Amer. Math. Soc., 82(4):607-612, 1981.
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[30]
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David Drasin.
Quasiconformal modifications of functions having deficiency sum two.
Ann. of Math. (2), 114(3):493-518, 1981.
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[31]
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D. Drasin.
On equality in convolution inequalities.
J. Math. Anal. Appl., 78(1):144-160, 1980.
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[32]
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David Drasin.
An application of quasiconformal methods to a problem in
value-distribution theory.
In Complex analysis Joensuu 1978 (Proc. Colloq., Univ. Joensuu,
Joensuu, 1978), volume 747 of Lecture Notes in Math., pages 92-100.
Springer, Berlin, 1979.
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[33]
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David Drasin.
The inverse problem of the Nevanlinna theory.
Acta Math., 138(1-2):83-151, 1976.
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[34]
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David Drasin.
A note on functions with deficiency sum two.
Ann. Acad. Sci. Fenn. Ser. A I Math., 2:59-66, 1976.
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[35]
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D. Drasin.
An introduction to potential theory and meromorphic functions.
In Complex analysis and its applications (Lectures, Internat.
Sem., Trieste, 1975), Vol. I, pages 1-93. Internat. Atomic Energy Agency,
Vienna, 1976.
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[36]
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David Drasin and Daniel F. Shea.
Convolution inequalities, regular variation and exceptional sets.
J. Analyse Math., 29:232-293, 1976.
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[37]
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David Drasin and Allen Weitsman.
On the Julia directions and Borel directions of entire functions.
Proc. London Math. Soc. (3), 32(2):199-212, 1976.
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[38]
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David Drasin and Allen Weitsman.
Meromorphic functions with large sums of deficiencies.
Advances in Math., 15:93-126, 1975.
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[39]
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David Drasin.
A meromorphic function with assigned Nevanlinna deficiencies.
In Proceedings of the Symposium on Complex Analysis (Univ. Kent,
Canterbury, 1973), pages 31-41. London Math. Soc. Lecture Note Ser., No.
12, London, 1974. Cambridge Univ. Press.
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[40]
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David Drasin.
Value distributions of entire functions in regions of small growth.
Ark. Mat., 12:281-296, 1974.
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[41]
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David Drasin.
A flexible proximate order.
Bull. London Math. Soc., 6:129-135, 1974.
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[42]
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David Drasin.
A meromorphic function with assigned Nevanlinna deficiencies.
Bull. Amer. Math. Soc., 80:766-768, 1974.
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[43]
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David Drasin.
On asymptotic curves of functions extremal for Denjoy's conjecture.
Proc. London Math. Soc. (3), 26:142-166, 1973.
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[44]
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David Drasin and Daniel F. Shea.
Pólya peaks and the oscillation of positive functions.
Proc. Amer. Math. Soc., 34:403-411, 1972.
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[45]
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David Drasin and Allen Weitsman.
The growth of the Nevanlinna proximity function and the logarithmic
potential.
Indiana Univ. Math. J., 20:699-715, 1970/1971.
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[46]
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David Drasin and Daniel F. Shea.
Complements to some theorems of Bowen and Macintyre on the radial
growth of entire functions with negative zeros.
In Mathematical Essays Dedicated to A. J. Macintyre, pages
101-121. Ohio Univ. Press, Athens, Ohio, 1970.
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[47]
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David Drasin.
An application of Tauberian methods to a problem in series.
Amer. Math. Monthly, 77:152-156, 1970.
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[48]
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David Drasin.
Normal families and the Nevanlinna theory.
Acta Math., 122:231-263, 1969.
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[49]
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David Drasin and Daniel F. Shea.
On the Valiron deficiencies of integral functions.
Bull. London Math. Soc., 1:174-178, 1969.
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[50]
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Harold Widom.
Lectures on integral equations.
Notes by David Drazin and Anthony J. Tromba. Van Nostrand
Mathematical Studies, No. 17. Van Nostrand, 1969.
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[51]
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David Drasin and Daniel F. Shea.
Asymptotic properties of entire functions extremal for the
cosπρ theorem.
Bull. Amer. Math. Soc., 75:119-122, 1969.
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[52]
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David Drasin and C. J. Earle.
On the boundedness of automorphic forms.
Proc. Amer. Math. Soc., 19:1039-1042, 1968.
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[53]
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David Drasin.
Cusp forms and Poincaré series.
Amer. J. Math., 90:356-365, 1968.
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[54]
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David Drasin.
Tauberian theorems and slowly varying functions.
Trans. Amer. Math. Soc., 133:333-356, 1968.
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