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Differential Equations : Impact Factor & More
eISSN: 1608-3083pISSN: 0012-2661
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Aims and Scope
Differential Equations is a peer-reviewed mathematics journal published by Springer. Founded in 1965, the journal publishes English translations of papers from the journal Differentsial'nye Uravneniya (ISSN 0374-0641), which publishes in Russian and focuses on work by scholars in states of the former USSR. The journal is indexed by Mathematical Reviews and Zentralblatt MATH. Its 2009 MCQ was 0.12, and its 2009 impact factor was 0.339. Less
Differential Equations Key Metrics
CiteScore 
1.3
H-Index
33
Impact Factor
< 5
SJR
Q2Analysis
SNIP
1.05
Time to Publish
View Chart Mo
Topics Covered on Differential Equations
Inverse problem
Wave equation
Hilbert space
Iterative method
Real line
Lyapunov function
Riemann boundary value problem
Cauchy problem
Fractional Brownian motion
Integral equation
Spatial domain
Boundary layer
Singular coefficients
Dirac operator
Banach space
Limit cycle
Stability conditions
Constant coefficients
Topological entropy
Nonlinear coefficient
Differential Equations Journal Specifications
| Overview | |
| Publisher | PLEIADES PUBLISHING INC |
| Language | English |
| Frequency | Monthly |
| General Details |
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Time to Publish
% of papers by time taken from submission to publication
0 to 3 months0%
4 to 6 months22%
7 to 9 months40%
Above 9 months38%
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Recently Published Papers in Differential Equations
Reflecting Function and a Generalization of the Notion
of First Integral
- 1 Jan 2024
- Differential Equations
The Method of Lyapunov Functionals
and the Boundedness of Solutions and Their First
and Second Derivatives for a Third-Order Linear Equation of the Volterra Type on the
Half-Line
- 1 Jan 2024
- Differential Equations
Equivalent Differential Equations in Problems of Control Theory
and the Theory of Hamiltonian Systems
- 1 Jan 2024
- Differential Equations
On Error Estimates for Discretization Operators
for the Solution of the Poisson Equation
- 1 Jan 2024
- Differential Equations
Inverse Problem of Determining Two Coefficients of Lower-Order
Terms in a Mixed Parabolic-Hyperbolic Equation
- 1 Jan 2024
- Differential Equations
Holomorphic Regularization of Singularly Perturbed
Integro-Differential Equations
- 1 Jan 2024
- Differential Equations
Reflecting Function and a Generalization of the Notion
of First Integral
- 1 Jan 2024
- Differential Equations
The Method of Lyapunov Functionals
and the Boundedness of Solutions and Their First
and Second Derivatives for a Third-Order Linear Equation of the Volterra Type on the
Half-Line
- 1 Jan 2024
- Differential Equations
Equivalent Differential Equations in Problems of Control Theory
and the Theory of Hamiltonian Systems
- 1 Jan 2024
- Differential Equations
On Error Estimates for Discretization Operators
for the Solution of the Poisson Equation
- 1 Jan 2024
- Differential Equations
Inverse Problem of Determining Two Coefficients of Lower-Order
Terms in a Mixed Parabolic-Hyperbolic Equation
- 1 Jan 2024
- Differential Equations
Holomorphic Regularization of Singularly Perturbed
Integro-Differential Equations
- 1 Jan 2024
- Differential Equations
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SJR Ranking, Topics covered, Indexing Database, Publication Review Time, Publication Type, Article Processing Charges & Recently Published papers
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FAQs on Differential Equations
How long has Differential Equations been actively publishing? 
Differential Equations has been in operation since 1965 till date.
What is the publishing frequency of Differential Equations?
Differential Equations published with a Monthly frequency.
How many articles did Differential Equations publish last year?
In 2023, Differential Equations publsihed 135 articles.
What is the eISSN & pISSN for Differential Equations?
For Differential Equations, eISSN is 1608-3083 and pISSN is 0012-2661.
What is Citescore for Differential Equations?
Citescore for Differential Equations is 1.3.
What is the H Index for Differential Equations ?
H Index for Differential Equations is 33.
What is SNIP score for Differential Equations?
SNIP score for Differential Equations is 1.05.
What is the SJR for Differential Equations?
SJR for Differential Equations is Q2.
Who is the publisher of Differential Equations?
PLEIADES PUBLISHING INC is the publisher of Differential Equations.
