Transactions of the American Mathematical Society, ISSN 0002-9947, 1984, Volume 285, Issue 1, pp. 403 - 410

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 09/1984, Volume 285, Issue 1, p. 403

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 9/1984, Volume 285, Issue 1, pp. 403 - 410

The dimension of the space of cusp forms on the degree $n$ Siegel upper half-space can be obtained from the Selberg trace formula; in this paper we compute the...

Integers | Eigenvalues | Mathematical inequalities | Vector spaces | Mathematical cusps

Integers | Eigenvalues | Mathematical inequalities | Vector spaces | Mathematical cusps

Journal Article

1984, ISBN 9780821823057, Volume no. 304., vi, 184

Book

Transactions of the American Mathematical Society, ISSN 0002-9947, 06/1985, Volume 289, Issue 2, p. 485

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 6/1985, Volume 289, Issue 2, pp. 485 - 496

In this paper, we obtain 13 isolated fixed points (up to a SP(Z)-equivalence) and 86 conjugacy classes of regular elliptic elements in Sp(3, Z). Hence the...

Integers | Isotropy | Generating function | Sine function | Polynomials | Mathematics | Mathematical rings | Algebraic conjugates

Integers | Isotropy | Generating function | Sine function | Polynomials | Mathematics | Mathematical rings | Algebraic conjugates

Journal Article

Proceedings of the American Mathematical Society, ISSN 0002-9939, 7/1985, Volume 94, Issue 3, pp. 387 - 392

Consider the zeta-function associated with zero ternary forms defined as where x runs over all -inequivalent zero ternary forms. We shall approximate ξ̃(t) by...

Integers | Mathematical constants | Zero | Matrices

Integers | Mathematical constants | Zero | Matrices

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 4/1986, Volume 294, Issue 2, pp. 635 - 645

The dimension of the vector space of hermitian modular cusp forms on the hermitian upper half plane can be obtained from the Selberg trace formula; in this...

Integers | Kernel functions | Analytic functions | Hilbert spaces | Mathematical inequalities | Mathematical functions | Gram Schmidt process | Vector spaces | Mathematical cusps

Integers | Kernel functions | Analytic functions | Hilbert spaces | Mathematical inequalities | Mathematical functions | Gram Schmidt process | Vector spaces | Mathematical cusps

Journal Article

American journal of mathematics, ISSN 0002-9327, 10/1986, Volume 108, Issue 5, pp. 1059 - 1087

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 3/1987, Volume 300, Issue 1, pp. 61 - 72

An explicit dimension formula for the vector space of Hermitian modular cusp forms of degree two with respect to the modular group Γ (Z[ i ]) = SU(2, 2) ∩ M...

Integers | Mathematical theorems | Polynomials | Mathematical rings | Mathematical functions | Vector spaces | Algebraic conjugates | Mathematical cusps

Integers | Mathematical theorems | Polynomials | Mathematical rings | Mathematical functions | Vector spaces | Algebraic conjugates | Mathematical cusps

Journal Article

Chinese journal of mathematics (Taipei, Taiwan), ISSN 0379-7570, 12/1987, Volume 15, Issue 4, pp. 215 - 226

The zeta function Ϛ(A, s) associated with a narrow ideal class A for a real quadratic field can be decomposed into ΣQ ZQ(s), where ZQ(S) is a Dirichlet series...

Integers | Rational functions | Sine function | Mathematical functions | Polynomials

Integers | Rational functions | Sine function | Mathematical functions | Polynomials

Journal Article

Proceedings of the American Mathematical Society, ISSN 0002-9939, 2/1989, Volume 105, Issue 2, pp. 273 - 280

The zeta function $\zeta(A, s)$ associated with a narrow ideal class $A$ for a real quadratic field can be decomposed into $\sum_Q Z_Q(s)$, where $Z_Q(s)$ is a...

Integers | Discriminants | Sine function | Numbers | Mathematical functions | MATHEMATICS | MATHEMATICS, APPLIED

Integers | Discriminants | Sine function | Numbers | Mathematical functions | MATHEMATICS | MATHEMATICS, APPLIED

Journal Article

Pacific Journal of Mathematics, ISSN 0030-8730, 1990, Volume 145, Issue 2, pp. 201 - 210

Journal Article

PACIFIC JOURNAL OF MATHEMATICS, ISSN 0030-8730, 10/1990, Volume 145, Issue 2, pp. 201 - 210

Journal Article

Proceedings of the American Mathematical Society, ISSN 0002-9939, 11/1990, Volume 110, Issue 3, pp. 583 - 590

Let be a polynomial with real coefficients and . Define the zeta function Z (s) associated with the polynomial P(x) as Z (s) is holomorphic for and it has an...

Integers | Mathematical theorems | Absolute convergence | Mathematical functions | Polynomials | Coefficients | College mathematics | MATHEMATICS | MATHEMATICS, APPLIED

Integers | Mathematical theorems | Absolute convergence | Mathematical functions | Polynomials | Coefficients | College mathematics | MATHEMATICS | MATHEMATICS, APPLIED

Journal Article

Mathematische Zeitschrift, ISSN 0025-5874, 05/1991, Volume 207, Issue 1, pp. 645 - 655

Journal Article

Mathematische Zeitschrift, ISSN 0025-5874, 12/1992, Volume 210, Issue 1, pp. 113 - 128

Journal Article

Proceedings of the American Mathematical Society, ISSN 0002-9939, 9/1993, Volume 119, Issue 1, pp. 51 - 61

Let P(X) be a product of k linear forms in r- variables X , ..., X as given by Suppose that β = (β , ..., β ) is an r-tuple of nonnegative integers. Consider...

Integers | Series convergence | Numbers | Applied mathematics | Finite sums | Polynomials | Mathematical functions | Coefficients | Decreasing functions | MATHEMATICS | ZETA | MATHEMATICS, APPLIED

Integers | Series convergence | Numbers | Applied mathematics | Finite sums | Polynomials | Mathematical functions | Coefficients | Decreasing functions | MATHEMATICS | ZETA | MATHEMATICS, APPLIED

Journal Article

REVISTA MATEMATICA IBEROAMERICANA, ISSN 0213-2230, 1995, Volume 11, Issue 1, pp. 125 - 142

In this paper, we shall compute explicitly the Fourier coefficients of the Eisenstein series E-k,E-m(z, w) = 1/2 Sigma((c,d)=1) (cz + d)(-k) Sigma(t is an...

MATHEMATICS

MATHEMATICS

Journal Article

Transactions of the American Mathematical Society, ISSN 0002-9947, 03/1996, Volume 348, Issue 3, pp. 1117 - 1136

Generalized Bernoulli polynomials were introduced by Shintani in 1976 in order to express the special values at non-positive integers of Dedekind zeta...

Integers | Numbers | Series convergence | Analytic functions | Real numbers | Paper | Polynomials | Mathematical functions | Coefficients | Vertices | MATHEMATICS

Integers | Numbers | Series convergence | Analytic functions | Real numbers | Paper | Polynomials | Mathematical functions | Coefficients | Vertices | MATHEMATICS

Journal Article

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