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a limit theorem for the hurwitz zeta-function in the space of analytic ...

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R. Macaitienė 89<br />

REFERENCES<br />

[1] P. Bill<strong>in</strong>gsley, Convergence <strong>of</strong> Probability Measures, John Wiley, New York (1968).<br />

[2] H. Cramér, M. R. Leadbeeter, Stationary and Related Stochastic Processes, Wiley, New York<br />

(1967).<br />

[3] A. Laur<strong>in</strong>čikas, Limit Theorems <strong>for</strong> <strong>the</strong> Riemann <strong>zeta</strong>-<strong>function</strong>, Kluwer, Dordrecht, Boston,<br />

London (1996).<br />

[4] E. C. Titchmarsh, The Theory <strong>of</strong> Functions, Ox<strong>for</strong>d University Press (1939).<br />

[5] B. V. Shabat, Introduction to Complex analysis, Nauka, Moscow (1969).<br />

Rib<strong>in</strong>ė teorema Hurwitz’o d<strong>zeta</strong> funkcijai analiz<strong>in</strong>iu ‘<br />

funkciju ‘<br />

erdvėje<br />

R. Macaitienė<br />

Straipsnyje i ‘<br />

rodoma rib<strong>in</strong>ė teorema Hurvitz’o d<strong>zeta</strong> funkcijai analiz<strong>in</strong>iu ‘<br />

funkciju ‘<br />

erdvėje.<br />

Rankraštis gautas<br />

2002 07 04

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