Strongly 0-Dimensional Rings

REFERENCES

• Anderson , D. D. , Mahaney , L. A. ( 1987 ). Commutative rings in which every ideal is a product of primary ideals . Journal of Algebra 106 : 528 – 535 .
   Web of Science ®Google Scholar
• Birkhoff , G. ( 1967 ). Lattice theory . Amer. Math. Soc. Colloq. Publ. XXV .
   Google Scholar
• Gilmer , R. ( 1972 ). Multiplicative Ideal Theory . New York : Dekker .
   Google Scholar
• Heinzer , W. , Lantz , D. ( 1981 ). The Laskerian property in commutative rings . Journal of Algebra 72 : 101 – 114 .
   Web of Science ®Google Scholar
• Jayaram , C. ( 1988 ). Regular rings . Indian Jour. Pure Appl. Math. 18 : 653 – 658 .
   Google Scholar
• Jayaram , C. ( 2004 ). Almost Q-rings . Arch. Math (Brno). 40 : 249 – 257 .
   Google Scholar
• Jayaram , C. ( 2006 ). Algebraic lattices and Boolean algebras . Algebra Universalis 55 : 297 – 303 .
   Web of Science ®Google Scholar
• Ohm , J. , Pendleton , R. L. ( 1968 ). Rings with Noetherian spectrum . Duke Math. Jour. 35 : 631 – 639 .
   Web of Science ®Google Scholar
• Reis , C. M. , Viswanathan , T. M. ( 1970 ). A Compactness property for prime ideals in Noetherian rings . Proc. Amer. Math. Soc. 25 : 353 – 356 .
   Web of Science ®Google Scholar
• Sharp , R. Y. ( 2000 ). Steps in Commutative Algebra. , 2nd ed. Cambridge : Cambridge University Press .
   Google Scholar
• Smith , W. W. ( 1971 ). A Covering Condition for Prime Ideals . Proc. Amer. Math. Soc. 30 : 451 – 452 .
   Web of Science ®Google Scholar
• Zariski , O. , Samuel , P. ( 1958 ). Commutative Algebra . Vol. 1 . Princeton , NJ : Van Nostrand .
   Google Scholar
• Communicated by S. Sehgal.
   Google Scholar