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1.

Bivariate distributions with Weibull conditionals

E. Castillo J. Galambos 《Analysis Mathematica》1990,16(1):3-9

, . , - . , , , . 相似文献

2.

Pointwise convergence of expansions with respect to certain product systems 总被引：1，自引：0，他引：1

F. Schipp 《Analysis Mathematica》1976,2(1):65-76

- , - _n A_n-,. , . , ¦_n¦=1 (n=1,2, ), . , — — , . 相似文献

3.

Trigonometric Cesàro bases in the spaces of functions integrable with power weight

V. F. Gapoškin 《Analysis Mathematica》1982,8(2):103-124

(2), k1, >0, L _p(0,), 1p L =C. , , p, k, (C, )- L _p (0,), , , {sinnx} _n ^=k/ (C, )- L _p (0,) |x|^p. , 1p, {x sinnx} _n=k , k2 2k–2–1/p<2k–1/p, (C, )- L ^p[0,] , >–(p–1)/. 相似文献

4.

Inversion and structure formulae for a generalized Laplace transform

Anil Kumar Mahato Rakesh Maindwal 《Analysis Mathematica》1993,19(3):233-241

, D_v(.) , . 相似文献

5.

Class Numbers of Indefinite Binary Quadratic Forms

O. M. Fomenko 《Journal of Mathematical Sciences》2003,118(1):4918-4932

Let be the class number of properly equivalent primitive binary quadratic forms of discriminant . The case of indefinite forms is considered. Assuming that the extended Riemann hypothesis for some fields of algebraic numbers holds, the following results are proved. 1. Let be an arbitrarily slow monotonically increasing function such that . Then

(\log p)^{\alpha (p)} } \right\} = o(\pi (x)),$$ " align="middle" vspace="20%" border="0">

where . 2. Let F be an arbitrary sufficiently large positive constant. Then for x_F$$ " align="middle" border="0"> , the relation

F} \right\} \asymp \frac{{\pi (x)}}{F}$$ " align="middle" vspace="20%" border="0">

holds. 3. The relation

holds, where A is Artin's constant. Hence, for the majority of discriminants of the form , where , the class numbers are small. This is consistent with the Gauss conjecture concerning the behavior of for the majority of discriminants 0$$ " align="middle" border="0"> in the general case. Bibliography: 22 titles. 相似文献

6.

A Residue Calculus for Root Systems

E. P. van den Ban H. Schlichtkrull 《Compositio Mathematica》2000,123(1):27-72

Let V be a finite-dimensional real vector space on which a root system is given. Consider a meromorphic function on V =V+iV, the singular locus of which is a locally finite union of hyperplanes of the form V , = s, , s . Assume is of suitable decay in the imaginary directions, so that integrals of the form _+iV , d make sense for generic V. A residue calculus is developed that allows shifting . This residue calculus can be used to obtain Plancherel and Paley–Wiener theorems on semisimple symmetric spaces. 相似文献

7.

Preface

Fabio Di Benedetto 《Numerical Algorithms》2002,29(4):281-281