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APAM - ISSN 1869-6090 - © ISTE Ltd
Advances in Pure and Applied Mathematics is an international mathematics journal. It welcomes submissions from the entire field of pure and applied mathematics, including: all branches of analysis, applied harmonic analysis (mathematical aspects of signal processing, time-frequency analysis methods, uncertainty principles, sampling theory), partial differential equations, ordinary differential equations, approximations and expansion, mathematical physics, dynamic systems, mathematical and numerical aspects of inverse problems, statistics, probability theory.
CiteScore 2018: 0.43
SCImago Journal Rank (SJR) 2018: 0.140
Source Normalized Impact per Paper (SNIP) 2018: 0.576
Mathematical Citation Quotient (MCQ) 2018: 0.20
Impact Factor: 0.43
Abstracting & Indexing
Scientific Board
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Akram ALDROUBI
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Elyès JOUINI
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Avancées en mathématiques pures et appliquées est une revue scientifique internationale de mathématiques. Elle publie des articles en mathématiques pures et appliquées. En particulier, dans toutes les branches de l’analyse, l’analyse harmonique appliquée (aspects mathématiques du traitement du signal, méthodes d’analyse temps-fréquence, principes d’incertitude, théorie de l’échantillonnage), équations aux dérivées partielles, équations différentielles ordinaires, approximations et développements, physique mathématique, systèmes dynamiques, aspects mathématiques et numériques des problèmes inverses, statistiques, combinatoire et théorie des probabilités.
CiteScore 2018 : 0.43
SCImago Journal Rank (SJR) 2018 : 0.140
Source Normalized Impact per Paper (SNIP) 2018 : 0.576
Mathematical Citation Quotient (MCQ) 2018 : 0.20
Impact Factor : 0.43
Référencement
Conseil scientifique
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Akram ALDROUBI
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Elyès JOUINI
|
We consider in this work the Boltzmann equation in the presence of a Yang-Mills fields in temporal gauge, which generalizes to the non-Abelian case the electromagnetic field. We prove, using the method presented by N. (...)
A commutative ring R is called J-rad clean in case, for any r ∈ R, there is an idempotent e ∈ R such that r−e ∈ U(R) and re ∈ J(R), where U(R) and J(R) denote the set of units and the Jacobson radical of R, respectively. Also, a (...)
Very recently, it has been shown for products of real matrices with anti-symmetric matrices of even dimension that the traditional harmonic analysis on matrix groups developed by Harish-Chandra et al. needs to be modified (...)
In this paper, it is shown that, if R is a ∗-ring containing a nontrivial self adjoint idempotent which admits a ∗-Lie higher derivable mapping L={Ln}n∈N, then there exists an element ZX,Y (depending on X and Y) in the (...)
Editorial Board
Editors in Chief
Ali BAKLOUTI
Université de Sfax
ali.baklouti@fss.usf.tn
Khalifa TRIMECHE
Université de Tunis El Manar
khlifa.trimeche@fst.rnu.tn
Vice Editors in Chief
Abderrazek KAROUI
Université de Carthage
Abderrazek.Karoui@fsb.rnu.tn
Mohamed SIFI
Université de Tunis El Manar
mohamed.sifi@fst.utm.tn
To contact the editors: apam@openscience.fr
Please specify an editor in the submission form according to your research fields.