CATALYTIC PROPERTIES OF TRYPTOPHANASE, A MULTIFUNCTIONAL PYRIDOXAL PHOSPHATE ENZYME
Author(s) -
W. Austin Newton,
Esmond E. Snell
Publication year - 1964
Publication title -
proceedings of the national academy of sciences
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 5.011
H-Index - 771
eISSN - 1091-6490
pISSN - 0027-8424
DOI - 10.1073/pnas.51.3.382
Subject(s) - gene expression , gene , context (archaeology) , biology , tryptophanase , enzyme , pyridoxal 5 phosphate , genetics , regulation of gene expression , biochemistry , pyridoxal , paleontology , escherichia coli
2 This is shown for C the unit circle by an example of Lusin and Privalov in Priwalow, I. I., Randeigenschaften analytischer Funktionen (Berlin, 1956), pp. 229-230; and for general C by Bagemihl, F., and W. Seidel, "Regular functions with prescribed measurable boundary values almost everywhere," these PROCEEDINGS, 41, 740-743 (1955), Theorem 2. 8 See Golusin, G. M., Geometrische Funktionentheorie (Berlin, 1957), p. 384, Theorem 2. 4 See Noshiro, K., Cluster Sets (Berlin, 1960). 6 Noshiro, K., "Cluster sets of functions meromorphic in the unit circle," these PROCEEDINGS, 41, 398-401 (1955), Theorem 2 and an obvious localization of Theorem 4 (both of these theorems are evidently valid for G as well as for the unit disk). 6 See Carathdodory, C., Funktionentheorie II (Basel, 1950), p. 44. 7 See Priwalow, I. I., op. cit., p. 129. 8 Bagemihl, F., "Curvilinear cluster sets of arbitrary functions," these PROCEEDINGS, 41, 379382 (1955), Corollary 1 (obviously valid for G as well as for the unit disk).
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