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  • 1
    UID:
    almahu_9947362831302882
    Format: VIII, 560 p. , online resource.
    ISBN: 9781461234647
    Series Statement: Progress in Mathematics ; 85
    Content: On April 25-27, 1989, over a hundred mathematicians, including eleven from abroad, gathered at the University of Illinois Conference Center at Allerton Park for a major conference on analytic number theory. The occa­ sion marked the seventieth birthday and impending (official) retirement of Paul T. Bateman, a prominent number theorist and member of the mathe­ matics faculty at the University of Illinois for almost forty years. For fifteen of these years, he served as head of the mathematics department. The conference featured a total of fifty-four talks, including ten in­ vited lectures by H. Delange, P. Erdos, H. Iwaniec, M. Knopp, M. Mendes France, H. L. Montgomery, C. Pomerance, W. Schmidt, H. Stark, and R. C. Vaughan. This volume represents the contents of thirty of these talks as well as two further contributions. The papers span a wide range of topics in number theory, with a majority in analytic number theory.
    Note: q-Trinomial Coefficients and Rogers-Ramanujan Identities -- Evaluations of Selberg Character Sums -- Oscillations of Quadratic L-Functions -- Elementary Proof of a Theorem of Bateman -- The Prime k-Tuplets Conjecture on Average -- On Arithmetic Functions Involving Consecutive Divisors -- Small Zeros of Quadratic Forms Modulo p, II -- Zeros of Derivatives of the Riemann Zeta-Function near the Critical Line -- On some Exponential Sums -- On the Integers n for which ?(n) = k -- A Boundary Problem for a Pair of Differential-Delay Equations related to Sieve Theory, I -- Some Remarks about Multiplicative Functions of Modulus 〈 1 -- On the Normal Behavior of the Iterates of some Arithmetic Functions -- On the Number ofPartitions of n without a Given Subsum, II -- On Gaps between SquarefreeNumbers -- Some Arithmetical Semigroups -- Norms in Arithmetic Progressions -- Lower Bounds for Least Quadratic Non-Residues -- Some Conjectures in Analytic Number Theory and their Connection with Fermat’s Last Theorem -- Modular Integrals and their Mellin Transforms -- A Congruence for Generalized Frobenius Partitions with 3 Colors Modulo Powers of 3 -- The Coefficients of Cyclotomic Polynomials -- The Rudin-Shapiro Sequence, Ising Chain, and Paperfolding -- On Binomial Equations over Function Fields and a Conjecture of Siegel -- Best Possible Results on the Density of Sumsets -- Some Powers of the Euler Product -- A Divergent Argument Concerning Hadamard Roots of Rational Functions -- Diagonalizing Eisenstein Series. I -- Some Binary Partition Functions -- On the Minimal Level of Modular Forms -- Inequalities for Heights of Algebraic Subspaces and the Thue-Siegel Principle -- The Abstract Prime Number Theorem for Algebraic Function Fields.
    In: Springer eBooks
    Additional Edition: Printed edition: ISBN 9780817634810
    Language: English
    Keywords: Festschrift ; Konferenzschrift ; Konferenzschrift
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  • 2
    Online Resource
    Online Resource
    New York, NY :Springer New York :
    UID:
    almahu_9947363002202882
    Format: XIII, 510 p. , online resource.
    ISBN: 9781461209652
    Content: During the time period between 1903 and 1914, Ramanujan worked in almost complete isolation in India. Throughout these years, he recorded his mathematical results without proofs in notebooks. Upon Ramanujan's death in 1920, G.H. Hardy strongly urged that Ramanujan's notebooks be published and edited. The English mathematicians G.N. Watson and B.M. Wilson began this task in 1929, but although they devoted nearly ten years to the project, the work was never completed. In 1957, the Tata Institute of Fundamental Research in Bombay published a photostat edition of the notebooks, but no editing was undertaken. In 1977, Berndt began the tasks of editing Ramanujan's notebooks. Proofs are provided to theorems not yet proven in previous literature, and many results are so startling and different that there are no results akin to them in the literature.
    Note: 16 q-Series and Theta-Functions -- 17 Fundamental Properties of Elliptic Functions -- 18 The Jacobian Elliptic Functions -- 19 Modular Equations of Degrees 3, 5, and 7 and Associated Theta-Function Identities -- 20 Modular Equations of Higher and Composite Degrees -- 21 Eisenstein Series -- References.
    In: Springer eBooks
    Additional Edition: Printed edition: ISBN 9781461269632
    Language: English
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  • 3
    Online Resource
    Online Resource
    New York, NY :Springer New York :
    UID:
    almahu_9947363016702882
    Format: XII, 451 p. , online resource.
    ISBN: 9781461208792
    Content: During the years 1903-1914, Ramanujan worked in almost complete isolation in India. During this time, he recorded most of his mathematical discoveries without proofs in notebooks. Although many of his results were already found in the literature, most were not. Almost a decade after Ramanujan's death in 1920, G.N. Watson and B.M. Wilson began to edit Ramanujan's notebooks, but they never completed the task. A photostat edition, with no editing, was published by the Tata Institute of Fundamental Research in Bombay in 1957. This book is the fourth of five volumes devoted to the editing of Ramanujan's notebooks. Parts I, II, and III, published in 1985, 1989, and 1991, contain accounts of Chapters 1-21 in Ramanujan's second notebook as well as a description of his quarterly reports. This is the first of two volumes devoted to proving the results found in the unorganized portions of the second notebook and in the third notebook. The author also proves those results in the first notebook that are not found in the second or third notebooks. For those results that are known, references in the literature are provided. Otherwise, complete proofs are given. Over 1/2 of the results in the notebooks are new. Many of them are so startling and different that there are no results akin to them in the literature.
    Note: 22 Elementary Results -- 23 Number Theory -- 24 Ramanujan’s Theory of Prime Numbers -- 25 Theta-Functions and Modular Equations -- 26 Inversion Formulas for the Lemniscate and Allied Functions -- 27 q-Series -- 28 Integrals -- 29 Special Functions -- 30 Partial Fraction Expansions -- 31 Elementary and Miscellaneous Analysis -- Location in Notebook 2 of the Material in the 16 Chapters of Notebook 1〉 -- References.
    In: Springer eBooks
    Additional Edition: Printed edition: ISBN 9781461269328
    Language: English
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