Results in Mathematics (RM) publishes mainly research papers in all fields of pure and applied mathematics. In addition, it publishes summaries of any mathematical field and surveys of any mathematical subject provided they are designed to advance some recent mathematical development. Bibliographic Data Results Math First published in 1978 1 volume per year, 4 issues per volume approx. 1500 pages per vol. Format: 15.5 x 23.5 cm ISSN 1422-6383 (print) ISSN 1422-9012 (electronic) AMS Mathematical Citation Quotient (MCQ): 0.57 (2018)
Results in Mathematics
Description
Identifiers
ISSN | 1422-6383 |
e-ISSN | 1420-9012 |
DOI | 10.1007/25.1420-9012 |
Publisher
Springer International Publishing
Additional information
Data set: Springer
Articles
Results in Mathematics > 2020 > 75 > 1 > 1-15
We provide several new q-congruences for truncated basic hypergeometric series with the base being an even power of q. Our results mainly concern congruences modulo the square or the cube of a cyclotomic polynomial and complement corresponding ones of an earlier paper containing q-congruences for truncated basic hypergeometric series with the base being an odd power of q. We also give a number of...
Results in Mathematics > 2020 > 75 > 1 > 1-22
A translation surface of Euclidean space $${\mathbb {R}}^3$$ R3 is the sum of two regular curves $$\alpha $$ α and $$\beta $$ β , called the generating curves. In this paper we classify the minimal translation surfaces of $${\mathbb {R}}^3$$ R3 and we give a method of construction of explicit examples. Besides the plane and the minimal surfaces of Scherk type, it is proved that up to reparameterizations...
Results in Mathematics > 2020 > 75 > 1 > 1-12
In this paper, we introduce a factorization for the infinite Hilbert matrix based on Cesàro matrices. Moreover, through the relation between Cesàro and Gamma matrices, we extract our second factorization for the Hilbert matrix based on Gamma matrices. The results of these factorizations are two new inequalities one of which is a generalized version of the well-known Hilbert’s inequality.