| Discipline name | Position | Best Scientists | Publications | D-Index |
|---|---|---|---|---|
| Mathematics | 292 | 47 | 55 | 9 |
Research in the Mathematical Sciences was organized to reinforce research efforts on Pure mathematics, Combinatorics, Modular form, Mathematical analysis and Conjecture. Topics in Pure mathematics explored in it were investigated in conjunction with research in Algebraic number and Series (mathematics). Combinatorics research presented in it encompasses a variety of subjects, including Discrete mathematics, Riemann hypothesis, Polynomial and Group (mathematics).
Research in the Mathematical Sciences facilitates discussions on Modular form that incorporate concepts from other fields like Number theory, Fourier series and Quantum. The work on Mathematical analysis tackled in the journal brings together disciplines like Eigenvalues and eigenvectors and Boundary (topology). The study on Theta function featured in the journal expounds on the topic of Ramanujan theta function in particular.
The journal publications are mainly concerned with subjects like Pure mathematics, Modular form, Combinatorics, Artificial neural network and Partial differential equation. The journal papers hold forums on Pure mathematics that merge themes from other disciplines such as Prime number, Series (mathematics) and Algebraic number. The published articles about Additive error are all disciplines of Combinatorics that connect with topics in Jones polynomial.
The journal covers a variety of subjects, including Pure mathematics, Combinatorics, Eigenvalues and eigenvectors, Mathematical analysis and Conjecture. While it focused on Pure mathematics, it was also able to explore topics like Algebraic number and Product (mathematics). In Research in the Mathematical Sciences, Riemann hypothesis and Type (model theory) are investigated in conjunction with one another to address concerns in Combinatorics research.
While Eigenvalues and eigenvectors is the focus of the journal, it also provided insights into the studies of Discretization, Inverse scattering problem, Inverse and Applied mathematics. Research in the Mathematical Sciences focuses on Mathematical analysis but the discussions also offer insight into other areas such as Skewness and Boundary (topology). In addition to Conjecture research, the journal aims to explore topics under Connection (mathematics), Closure (topology), Trigonometric functions, Codimension and Torsion (mechanics).
A key indicator for each journal is its effectiveness in reaching other researchers with the papers published at that venue.
The chart below presents the interquartile range (first quartile 25%, median 50% and third quartile 75%) of the number of citations of articles over time.
The top authors publishing in Research in the Mathematical Sciences (based on the number of publications) are:
The overall trend for top authors publishing in this journal is outlined below. The chart shows the number of publications at each edition of the journal for top authors.
Only papers with recognized affiliations are considered
The top affiliations publishing in Research in the Mathematical Sciences (based on the number of publications) are:
The overall trend for top affiliations publishing in this journal is outlined below. The chart shows the number of publications at each edition of the journal for top affiliations.
The publication chance index shows the ratio of articles published by the best research institutions in the journal edition to all articles published within that journal. The best research institutions were selected based on the largest number of articles published during all editions of the journal.
The chart below presents the percentage ratio of articles from top institutions (based on their ranking of total papers).Top affiliations were grouped by their rank into the following tiers: top 1-10, top 11-20, top 21-50, and top 51+. Only articles with a recognized affiliation are considered.
During the most recent 2021 edition, 5.00% of publications had an unrecognized affiliation. Out of the publications with recognized affiliations, 21.05% were posted by at least one author from the top 10 institutions publishing in the journal. Another 12.28% included authors affiliated with research institutions from the top 11-20 affiliations. Institutions from the 21-50 range included 21.05% of all publications and 45.61% were from other institutions.
A very common phenomenon observed among researchers publishing scientific articles is the intentional selection of journals they have already attended in the past. In particular, it is worth analyzing the case when the authors participate in the same journal from year to year.
The Returning Authors Index presented below illustrates the ratio of authors who participated in both a given as well as the previous edition of the journal in relation to all participants in a given year.
The graph below shows the Returning Institution Index, illustrating the ratio of institutions that participated in both a given and the previous edition of the conference in relation to all affiliations present in a given year.
Our experience to innovation index was created to show a cross-section of the experience level of authors publishing in a journal. The index includes the authors publishing at the last edition of a journal, grouped by total number of publications throughout their academic career (P) and the total number of citations of these publications ever received (C).
The group intervals were selected empirically to best show the diversity of the authors' experiences, their labels were selected as a convenience, not as judgment. The authors were divided into the following groups:
The chart below illustrates experience levels of first authors in cases of publications with multiple authors.
Wenbin Chen;Weijia Li;Cheng Wang;Shufen Wang
(2020)Weinan E;Stephan Wojtowytsch
(2021)Mikko Salo;Henrik Shahgholian
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