1. 2. 3. 4. 5. 6. 7. 8. 9. 10. 11. 12. 13. 14. 15. 17. 18. © T-Class Semigroups Of Integral Domains Kabbaj, S; Mimouni, A WALTER DE GRUYTER CO, JOURNAL.

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© T-Class Semigroups Of Integral Domains Kabbaj, S; Mimouni, A WALTER DE GRUYTER CO, JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK; pp: ; Vol: 612 King Fahd University of Petroleum & Minerals Summary The t-class semigroup of an integral domain is the semigroup of the isomorphy classes of the t-ideals with the operation induced by ideal t-multiplication. This paper investigates ring-theoretic properties of an integral domain that reflect reciprocally in the Clifford or Boolean property of its t-class semigroup. Contexts (including Lipman and Sally-Vasconcelos stability) that suit best t-multiplication are studied in an attempt to generalize well-known developments on class semigroups. We prove that a Prufer nu-multiplication domain (PVMD) is of Krull type (in the sense of Griffin [24]) if and only if its t-class semigroup is Clifford. This extends Bazzoni and Salce's results on valuation domains [11] and Prufer domains [7], [8], [9], [10]. References: ANDERSON DD, 1987, HOUSTON J MATH, V13, P13 ANDERSON DD, 1991, J ALGEBRA, V142, P285 ANDERSON DF, 1980, CAN J MATH, V32, P362 ANDERSON DF, 1991, CAN MATH BULL, V34, P15 BARUCCI V, 1986, J ALGEBRA, V99, P132 BASTIDA E, 1973, MICH MATH J, V20, P79 BAZZONI S, 1996, ISRAEL J MATH, V95, P135 BAZZONI S, 1996, J ALGEBRA, V184, P613 BAZZONI S, 1998, LECT NOTES PURE APPL, V201, P79 BAZZONI S, 2000, COMMUN ALGEBRA, V28, P5157 BAZZONI S, 2001, J ALGEBRA, V238, P703 BREWER JW, 1976, MICH MATH J, V23, P33 DOBBS DE, 1976, PROC AMER MATH SOC, V56, P51 DOBBS DE, 1989, COMMUN ALGEBRA, V17, P2835 ELBAGHDADI S, 2002, COMMUN ALGEBRA, V30, P3723, DOI /AGB FANGGUI W, 1999, J PURE APPL ALGEBRA, V135, P155 FONTANA M, 1993, J ALGEBRA, V157, P489 Copyright: King Fahd University of Petroleum & Minerals;

© FONTANA M, 1996, J ALGEBRA, V181, P803 FONTANA M, 1997, TEXT PURE APPL MATH, V203 FOSSUM R, 1973, DIVISOR CLASS GROUP GABELLI S, 1997, MICH MATH J, V44, P99 GILMER R, 1972, MULTIPLICATIVE IDEAL GRIFFIN M, 1967, CAN J MATH, V19, P710 GRIFFIN M, 1968, J REINE ANGEW MATH, V229, P1 HEDSTROM JR, 1978, PAC J MATH, V75, P137 HOUSTON E, 1988, MICH MATH J, V35, P291 HOUSTON EG, 1986, J PURE APPL ALGEBRA, V42, P55 HOUSTON EG, 1995, LECT NOTES PURE APPL, V171, P263 HOUSTON EG, 2000, J ALGEBRA, V225, P429 HOWIE JM, 1995, FUNDAMENTALS SEMIGRO HUCKABA JA, 1982, UNPUB DUAL IDEAL RIN, V37, P67 KABBAJ S, 2003, J ALGEBRA, V264, P620, DOI /S (03) KANG BG, 1987, THESIS U IOWA IOWA C 35. KANG BG, 1989, J ALGEBRA, V123, P KAPLANSKY I, 1974, COMMUTATIVE RINGS 37. KWAK DJ, 1995, CH J MATH, V23, P LIPMAN J, 1971, AM J MATH, V93, P MALIK S, 1988, COMMUN ALGEBRA, V16, P OLBERDING B, 1998, J ALGEBRA, V205, P OLBERDING B, 2001, J ALGEBRA, V243, P OLBERDING B, 2002, COMMUN ALGEBRA, V30, P QUERRE J, 1980, J ALGEBRA, V64, P SALLY JD, 1973, B AM MATH SOC, V79, P ZAFRULLAH X, 2006, MULTIPLICATIVE IDEAL, P ZANARDO P, 1994, MATH PROC CAMBRIDGE, V115, P379 For pre-prints please write to: Copyright: King Fahd University of Petroleum & Minerals;