Encuadernación Watt Nigel // Zhukovskii Maxim Moscow Journal of Combinatorics and Number Theory. 2014. Vol.4, Iss.2: Weighted fourth moments of Hecke zeta functions with groessencharacters // On the convergence of probabilities of the random graph properties expressed by \dots
Id: 191743
9.9 EUR

Moscow Journal of Combinatorics and Number Theory.
2014. Vol.4, Iss.2: Weighted fourth moments of Hecke zeta functions with groessencharacters // On the convergence of probabilities of the random graph properties expressed by \dots Vol.4, Iss.2

URSS. 156 pp. (English). ISBN 978-5-453-00084-5.
  • Rústica
Журнал: Moscow Journal of Combinatorics and Number Theory
Hardcopy. If you buy this issue we can send also a pdf version of the issue free of charge.

Resumen del libro

The aim of this journal is to publish original, high-quality research articles from a broad range of interests within combinatorics, number theory and allied areas. One volume of four issues is published annually.

1. Взвешенные четвертые моменты дзета-функций Гекке с гросенхарактерами

Найджел Ватт (Лимекилнс)

2. О сходимости вероятностей свойств случайного графа, выражаемых формулами первого порядка с ограниченной глубиной квантора

Максим Жуковский (Долгопрудный)
Contents
1.Weighted fourth moments of Hecke zeta functions with groessencharacters
Nigel Watt(Limekilns)
2.On the convergence of probabilities of the random graph properties expressed by first-order formulae with a bounded quantifier depth
Maxim Zhukovskii (Dolgoprudny)