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• D. F. Anderson and A. Badawi, On $n$-absorbing ideals of commutative rings, Comm. Algebra, 39 (2011), 1646-1672.
• D. F. Anderson and A. Badawi, On $(m, n)$-closed ideals of commutative rings, J. Algebra Appl., 16(1) (2017), 1750013 (21 pp).
• D. D. Anderson and M. Winders, Idealization of a module, J. Commut. Algebra, 1(1) (2009), 3-56.
• A. Badawi, M. Issoual and N. Mahdou, On $n$-absorbing ideals and $(m, n)$-closed ideals in trivial ring extensions of commutative rings, J. Algebra Appl., 18(7) (2019), 1950123 (19 pp).
• M. B. Boisen, Jr. and P. B. Sheldon, CPI-extensions: overrings of integral domains with special prime spectrums, Canadian J. Math., 29(4) (1977), 722-737.
• M. Chhiti, N. Mahdou and M. Tamekkante, Clean property in amalgamated algebras along an ideal, Hacet. J. Math. Stat., 44(1) (2015), 41-49.
• M. D'Anna and M. Fontana, The amalgamated duplication of a ring along a multiplicative-canonical ideal, Ark. Mat., 45 (2007), 241-252.
• M. D'Anna and M. Fontana, An amalgamated duplication of a ring along an ideal: the basic properties, J. Algebra Appl., 6(3) (2007), 443-459.
• M. D'Anna, C. Finocchiaro and M. Fontana, Amalgamated algebras along an ideal, Commutative algebra and its applications, Walter de Gruyter, Berlin, (2009), 155-172.
• M. D'Anna, C. A. Finocchiaro and M. Fontana, Properties of chains of prime ideals in an amalgamated algebra along an ideal, J. Pure Appl. Algebra, 214 (2010), 1633-1641.
• M. D'Anna, C. A. Finocchiaro and M. Fontana, New algebraic properties of an amalgamated algebra along an ideal, Comm. Algebra, 44(5) (2016), 1836-1851.
• S. Glaz, Commutative Coherent Rings, Lecture Notes in Mathematics, 1371, Springer-Verlag, Berlin, 1989.
• J. A. Huckaba, Commutative Rings with Zero Divisors, Monographs and Textbooks in Pure and Applied Mathematics, 117, Marcel Dekker, Inc., New York, 1988.
• M. Issoual, N. Mahdou and M. A. S. Moutui, On $n$-absorbing and strongly $n$-absorbing ideals of amalgamation, J. Algebra Appl., (2020), 2050199 (16 pp).
• N. Mahdou and M. A. S. Moutui, On (A)-rings and strong (A)-rings issued from amalgamations, Studia Sci. Math. Hungar., 55(2) (2018), 270-279.
• M. Nagata, Local Rings, Interscience Tracts in Pure and Applied Mathematics, 13, Interscience Publishers a division of John Wiley & Sons, New York-London, 1962.