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A New Nonlinear Integral Inequality with a Tempered Ψ–Hilfer Fractional Integral and Its Application to a Class of Tempered Ψ–Caputo Fractional Differential Equations
Title A New Nonlinear Integral Inequality with a Tempered Ψ–Hilfer Fractional Integral and Its Application to a Class of Tempered Ψ–Caputo Fractional Differential Equations Author Medveď Milan Co-authors Pospíšil Michal 1984 SAVMATEM - Matematický ústav SAV Co-authors Brestovanská Eva DOI 10.3390/axioms13050301 Source document Axioms. Vol. 13, no. 5 (2024), art. no. 301 Language English URL https://www.mdpi.com/2075-1680/13/5/301 Document kind rozpis článkov z periodík (rbx) Citations NISSE, Khadidja. IMPROVED BOUNDS FOR FRACTIONAL INTEGRALS IN GENERALIZED LOCALLY CONVEX SPACES AND APPLICATIONS. In TOPOLOGICAL METHODS IN NONLINEAR ANALYSIS, 2025, vol. 66, no. 2, pp. 435-455. ISSN 1230-3429. Dostupné na: https://doi.org/10.12775/TMNA.2025.004. ABOUELREGAL, Ahmed E. - MARIN, M. - FOUL, Abdelaziz - ASKAR, Sameh S. Influence of moving heat sources on thermoviscoelastic behavior of rotating nanorods: a nonlocal Klein-Gordon perspective with fractional heat conduction. In BOUNDARY VALUE PROBLEMS, 2025, vol. 2025, no. 1, art. no. 10. ISSN 1687-2770. Dostupné na: https://doi.org/10.1186/s13661-025-01992-1. Category ADCA - Scientific papers in foreign journals registered in Current Contents Connect with IF (impacted) Category of document (from 2022) V3 - Vedecký výstup publikačnej činnosti z časopisu Type of document článok Year 2024 Registered in WOS Registered in CCC DOI 10.3390/axioms13050301 
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CC BY 4.0rok CC IF IF Q (best) JCR Av Jour IF Perc SJR SJR Q (best) CiteScore A rok vydania rok metriky IF IF Q (best) SJR SJR Q (best) 2024 2023 1.9 Q1
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