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$Q$-rings; almost $Q$-rings; the rings $R(x)$ and $R\langle x\rangle $

References:

[1] Anderson D. D., Mahaney L. A.: **Commutative rings in which every ideal is a product of primary ideals**. J. Algebra 106 (1987), 528–535. MR 0880975 | Zbl 0607.13004

[2] Anderson D. D., Anderson D. F., Markanda R.: **The rings $R(x)$ and $R\left\langle x\right\rangle$**. J. Algebra 95 (1985), 96–115. MR 0797658

[3] Heinzer W., David L.: **The Laskerian property in commutative rings**. J. Algebra 72 (1981), 101–114. MR 0634618 | Zbl 0498.13001

[4] Huckaba J. A.: **Commutative rings with zero divisors**. Marcel Dekker, INC. New York and Basel, 1988. MR 0938741 | Zbl 0637.13001

[7] Larsen M., McCarthy P.: **Multiplicative theory of ideals**. Academic Press, New York and London 1971. MR 0414528 | Zbl 0237.13002

[8] Ohm J., Pendleton R. L.: **Rings with Noetherian spectrum**. Duke Math. J. 35 (1968), 631–640. MR 0229627 | Zbl 0172.32202