Monatshefte fur Mathematik

eISSN: 1436-5081pISSN: 0026-9255

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Aims and Scope

Monatshefte für Mathematik is a peer-reviewed mathematics journal established in 1890. Among its well-known papers is "Über formal unentscheidbare Sätze der Principia Mathematica und verwandter Systeme I" by Kurt Gödel, published in 1931. Less

Key Metrics

CiteScore
1.5
Impact Factor
< 5
SJR
Q2Mathematics (all)
SNIP
1.11
7
Time to Publish
time-to-publish View Chart
8  Mo

Journal Specifications

Overview
  • Publisher
    SPRINGER WIEN
  • Language
    English
  • Frequency
    Monthly
General Details
View less
Time to Publish
Time to publish distribution
Articles published in year 2022
Time to publish index
Months% Papers published
0-3 11%
4-6 26%
7-9 19%
>9 44%

Topics Covered

Fourier series
Topological entropy
Finite group
Unit cube
Fourier transform
Jet flow
Shallow water equations
Ideal type
Stratified sampling
Question mark
Multiplication theorem
Inflation
Continued fraction
Banach space
Compact group
Block design
Hilbert space
Ekman layer
Maximal subgroup
Coriolis force

Year-wise Publication

FAQs

Since when has Monatshefte fur Mathematik been publishing? Faqs

The Monatshefte fur Mathematik has been publishing since 1890 till date.

How frequently is the Monatshefte fur Mathematik published? Faqs

Monatshefte fur Mathematik is published Monthly.

Who is the publisher of Monatshefte fur Mathematik? Faqs

The publisher of Monatshefte fur Mathematik is SPRINGER WIEN.

Where can I find a journal's aims and scope of Monatshefte fur Mathematik? Faqs

For the Monatshefte fur Mathematik's Aims and Scope, please refer to the section above on the page.

How can I view the journal metrics of Monatshefte fur Mathematik on editage? Faqs

For the Monatshefte fur Mathematik metrics, please refer to the section above on the page.

What is the eISSN and pISSN number of Monatshefte fur Mathematik? Faqs

The eISSN number is 1436-5081 and pISSN number is 0026-9255 for Monatshefte fur Mathematik.

What is the focus of this journal? Faqs

The journal covers a wide range of topics inlcuding Fourier series, Topological entropy, Finite group, Unit cube, Fourier transform, Jet flow, Shallow water equations, Ideal type, Stratified sampling, Question mark, Multiplication theorem, Inflation, Continued fraction, Banach space, Compact group, Block design, Hilbert space, Ekman layer, Maximal subgroup, Coriolis force.

Why is it important to find the right journal for my research? Faqs

Choosing the right journal ensures that your research reaches the most relevant audience, thereby maximizing its scholarly impact and contribution to the field.

Can the choice of journal affect my academic career? Faqs

Absolutely. Publishing in reputable journals can enhance your academic profile, making you more competitive for grants, tenure, and other professional opportunities.

Is it advisable to target high-impact journals only? Faqs

While high-impact journals offer greater visibility, they are often highly competitive. It's essential to balance the journal's impact factor with the likelihood of your work being accepted.