Das Verhalten der Kleinschen Funktionen log(w1, w2) gegenüber Modultransformationen und verallgemeinerte Dedekindsche Summen.
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Publication:3254376
DOI10.1515/crll.1959.201.37zbMath0085.02604OpenAlexW3119804688MaRDI QIDQ3254376
Publication date: 1959
Published in: crll (Search for Journal in Brave)
Full work available at URL: https://www.digizeitschriften.de/dms/resolveppn/?PPN=GDZPPN002178141
Related Items (16)
Relations between theta-functions, Hardy sums, Eisenstein and Lambert series in the transformation formula of log \(\eta_{g,h}(z)\). ⋮ Some identities involving certain Hardy sum and Kloosterman sum ⋮ Abschätzungen für \(\sum _{n\leq N}B_ 1(n\alpha)\). (Estimates for \(\sum _{n\leq N}B_ 1(n\alpha)\)) ⋮ Unnamed Item ⋮ Reciprocity laws for Dedekind cotangent sums ⋮ Randomness of the square root of 2 and the giant leap. I ⋮ Dedekind-Carlitz polynomials as lattice-point enumerators in rational polyhedra ⋮ An elliptic analogue of generalized Dedekind-Rademacher sums ⋮ Generalized Dedekind Eta-Functions and Generalized Dedekind Sums ⋮ Reciprocity theorems for Dedekind sums and generalizations ⋮ On generalized Dedekind sums ⋮ Pseudo-random numbers - a new proposal for the choice of multiplicators ⋮ An exact determination of serial correlations of pseudo-random numbers ⋮ A supplement to sowey's bibliography on random number generation and related topics ⋮ Cotangent sums, a further generlization of Dedekind sums ⋮ The Frobenius problem, rational polytopes, and Fourier-Dedekind sums
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