Mathematical Control and Related Fields : Impact Factor & More

eISSN: 2156-8499pISSN: 2156-8472

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Mathematical Control and Related Fields Key Metrics

CiteScore
2.4
Impact Factor
< 5
SJR
Q3Applied Mathematics
SNIP
1.15

Topics Covered on Mathematical Control and Related Fields

Optimal control
Control system
Traffic model
Wave equation
Optimal treatment
Transmission rate
Impedance boundary condition
Linear transport equation
Economic model predictive control
System model
Time complexity

Mathematical Control and Related Fields Journal Specifications

Overview
Publisher AMER INST MATHEMATICAL SCIENCES-AIMS
Language English
Frequency Quarterly
General Details
LanguageEnglish
FrequencyQuarterly
Publication Start Year2011
Publisher URLVisit website
Website URLVisit website
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FAQs on Mathematical Control and Related Fields

How long has Mathematical Control and Related Fields been actively publishing? expand

Mathematical Control and Related Fields has been in operation since 2011 till date.

What is the publishing frequency of Mathematical Control and Related Fields? expand

Mathematical Control and Related Fields published with a Quarterly frequency.

How many articles did Mathematical Control and Related Fields publish last year? expand

In 2023, Mathematical Control and Related Fields publsihed 68 articles.

What is the eISSN & pISSN for Mathematical Control and Related Fields? expand

For Mathematical Control and Related Fields, eISSN is 2156-8499 and pISSN is 2156-8472.

What is Citescore for Mathematical Control and Related Fields? expand

Citescore for Mathematical Control and Related Fields is 2.4.

What is SNIP score for Mathematical Control and Related Fields? expand

SNIP score for Mathematical Control and Related Fields is 1.15.

What is the SJR for Mathematical Control and Related Fields? expand

SJR for Mathematical Control and Related Fields is Q3.

Who is the publisher of Mathematical Control and Related Fields? expand

AMER INST MATHEMATICAL SCIENCES-AIMS is the publisher of Mathematical Control and Related Fields.