ANNALI DELL'UNIVERSITA' DI FERRARA Q3 Unclaimed
Annali dell' Università di Ferrara offers a forum for the publication of high-quality papers on a wide range of mathematical subjects, including algebra, analysis, geometry, history of mathematics, mathematical physics, mechanics, numerical analysis, and number theory.The journal features papers dealing with mathematical aspects of computational theory, as well as applications in science and engineering and theoretical topics. It also publishes review papers in algebra, analysis, geometry, number theory, and the history of mathematics. A forum for the publication of high-quality papers on a wide range of mathematical subjectsFeatures papers dealing with mathematical aspects of computational theoryCovers theory as well as applicationsPresents review papers in algebra, analysis, geometry, number theory, and the history of mathematics It has an SJR impact factor of 0,307.
Type: Journal
Type of Copyright:
Languages: English
Open Access Policy: Open Choice
Type of publications:
Publication frecuency: -

2290 €
Inmediate OANPD
Embargoed OA0 €
Non OAMetrics
0,307
SJR Impact factor25
H Index84
Total Docs (Last Year)100
Total Docs (3 years)2078
Total Refs114
Total Cites (3 years)99
Citable Docs (3 years)1.11
Cites/Doc (2 years)24.74
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Aims and Scope
Best articles by citations
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View moreConformal vector fields on Kaehler manifolds
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View moreOn the variational inequalities related to viscous density-dependent incompressible fluids
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View moreCoupled fixed point theorems in cone metric spaces
View moreSome results on the continuous dependence of the fixed points for Kirk-type iterative processes in Banach space
View moreFixed point theorems for almost contractions in partially ordered metric spaces
View moreA new hybrid algorithm for a system of equilibrium problems and variational inclusion
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View moreq- Lupas Kantorovich operators based on Polya distribution
View moreGrowth and approximation of generalized biaxially symmetric potentials in several complex variables
View moreOn the motion of several rigid bodies in an incompressible non-Newtonian and heat-conducting fluid
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