Complex Analysis and its Synergies
Published by Springer Nature
ISSN : 2524-7581 eISSN : 2197-120X
Abbreviation : Complex Anal. it Synerg.
Aims & Scope
Complex Analysis and its Synergies is conceived as a unique forum to showcase research and exposition in the exciting and on-going cross-fertilization of complex analysis with several other important fields of mathematics and physical sciences.
Complex Analysis and its Synergies has an important and distinguished Editorial Board that is dedicated to developing this new forum for cutting edge research.
Together with the considerable resources of Springer Publishing, we intend to make a mark on the field of complex analysis.
The journal has no page charges to authors and encourages both high-quality exposition and incisive research.
It will have special issues devoted to of-the-moment topics.
It identifies and promotes new and growing areas and validate existing ones.
The journal validates and nurtures major new developments in modern complex analysis and promotes further growth in both complex analysis and those fields with which it interacts.
View Aims & ScopeMetrics & Ranking
SJR (SCImago Journal Rank)
Year | Value |
---|---|
2024 | 0.392 |
Quartile
Year | Value |
---|---|
2024 | Q2 |
h-index
Year | Value |
---|---|
2024 | 6 |
Journal Rank
Year | Value |
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2024 | 13981 |
Journal Citation Indicator
Year | Value |
---|---|
2024 | 40 |
Abstracting & Indexing
Journal is indexed in leading academic databases, ensuring global visibility and accessibility of our peer-reviewed research.
Subjects & Keywords
Journal’s research areas, covering key disciplines and specialized sub-topics in Mathematics, designed to support cutting-edge academic discovery.
Most Cited Articles
The Most Cited Articles section features the journal's most impactful research, based on citation counts. These articles have been referenced frequently by other researchers, indicating their significant contribution to their respective fields.
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A survey of optimal polynomial approximants, applications to digital filter design, and related open problems
Citation: 9
Authors: Catherine, Raymond
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The fundamental solution to $$\Box _b$$ on quadric manifolds: part 2. $$L^p$$ regularity and invariant normal forms
Citation: 7
Authors: Albert, Andrew
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Gevrey regularity of Gevrey vectors of second-order partial differential operators with non-negative characteristic form
Citation: 6
Authors: Makhlouf
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Rational sphere maps, linear programming, and compressed sensing
Citation: 5
Authors: John P., Dusty, Jiri