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[1] 1 401 742 (with Craig Huneke) Gaussian polynomials and content ideals, Proc. Amer. Math. Soc., to appear. 13-xx

[2] 1 389 520 (with Robert Gilmer) Every local ring is dominated by a one-dimensional local ring, Proc. Amer. Math. Soc., to appear. 13Hxx

[3] 1 363 423 (with Irena Swanson) Ideals contracted from 1-dimensional overrings with an application to the primary decomposition of ideals, Proc. Amer. Math. Soc., to appear. 13B99 (13A15)

[4] 96h:13048 (with L. J., Jr. Ratliff and Kishor Shah) On the embedded primary components of ideals. IV, Trans. Amer. Math. Soc. 347 (1995), no. 2, 701--708. (Reviewer: C. P. L. Rhodes) 13E05,(13H99)&l=20">13E05 (13H99)

[5] 96h:13047 Heinzer, William; Ratliff, L. J., Jr.; Shah, Kishor On the embedded primary components of ideals. III. J. Algebra 171 (1995), no. 1, 272--293. (Reviewer: C. P. L. Rhodes) 13E05 (13H99)

[6] 96h:13046 Heinzer, William; Ratliff, L. J., Jr.; Shah, Kishor On the embedded primary components of ideals. II. J. Pure Appl. Algebra 101 (1995), no. 2, 139--156. (Reviewer: C. P. L. Rhodes) 13E05 (13H99)

[7] 96h:13014 Abhyankar, Shreeram S.; Heinzer, William J. Intermediate rings. J. Algebra 175 (1995), no. 3, 926--940. (Reviewer: L. J. Ratliff, Jr.) 13B02 (13B05)

[8] 96f:13010 Gilmer, Robert; Heinzer, William Infinite products of zero-dimensional commutative rings. Houston J. Math. 21 (1995), no. 2, 247--259. (Reviewer: Daniel D. Anderson) 13B02 (13C15)

[9] 96e:13007 Heinzer, William J. Dimensions of extension rings. Zero-dimensional commutative rings (Knoxville, TN, 1994), 57--64, Lecture Notes in Pure and Appl. Math., 171, Dekker, New York, 1995. (Reviewer: Vinod Kumar Grover) 13B02 (13B99)

[10] 96e:13001 Heinzer, William J.; Lantz, David C.; Wiegand, Sylvia M. Prime ideals in birational extensions of polynomial rings. II. Zero-dimensional commutative rings (Knoxville, TN, 1994), 241--261, Lecture Notes in Pure and Appl. Math., 171, Dekker, New York, 1995. (Reviewer: L. J. Ratliff, Jr.) 13A15 (13B25)

[11] 96d:13038 Abhyankar, Shreeram S.; Heinzer, William J. Examples and counterexamples in commutative ring theory. J. Algebra 172 (1995), no. 3, 744--763. (Reviewer: Sherwood Washburn) 13H10

[12] 96d:13037 Heinzer, William; Lantz, David Ideal theory in two-dimensional regular local domains and birational extensions. Comm. Algebra 23 (1995), no. 8, 2863--2880. (Reviewer: Kwangil Koh) 13H05

[13] 96d:13006 Gilmer, Robert; Heinzer, William Homomorphic images of an infinite product of zero-dimensional rings. Comm. Algebra 23 (1995), no. 5, 1953--1965. (Reviewer: Marco Fontana) 13B02 (13C15)

[14] 96c:13002 Heinzer, William; Ratliff, L. J., Jr.; Shah, Kishor Parametric decomposition of monomial ideals. I. Houston J. Math. 21 (1995), no. 1, 29--52. (Reviewer: C. P. L. Rhodes) 13A15

[15] 95m:14013 Abhyankar, Shreeram S. Some remarks on the Jacobian question. With notes by Marius van der Put and William Heinzer. Updated by Avinash Sathaye. Proc. Indian Acad. Sci. Math. Sci. 104 (1994), no. 3, 515--542. (Reviewer: Arno van den Essen) 14E07 (14E09)

[16] 95k:13006 Abhyankar, Shreeram S.; Heinzer, William J. Ramification in infinite integral extensions. J. Algebra 170 (1994), no. 3, 861--879. (Reviewer: Sherwood Washburn) 13B15

[17] 95i:13004 Gilmer, Robert; Heinzer, William Imbeddability of a commutative ring in a finite-dimensional ring. Manuscripta Math. 84 (1994), no. 3-4, 401--414. (Reviewer: L. J. Ratliff, Jr.) 13A99 (13B99)

[18] 95g:13007 Heinzer, William; Lantz, David; Wiegand, Sylvia Projective lines over one-dimensional semilocal domains and spectra of birational extensions. Algebraic geometry and its applications (West Lafayette, IN, 1990), 309--325, Springer, New York, 1994. (Reviewer: D.-M. Popescu) 13B40 (13A15 13H10 14A05)

[19] 95f:13023 Heinzer, William; Ratliff, L. J., Jr.; Shah, Kishor On the embedded primary components of ideals. I. J. Algebra 167 (1994), no. 3, 724--744. (Reviewer: C. P. L. Rhodes) 13E05 (13H99)

[20] 95d:13010 Heinzer, William; Wiegand, Sylvia Prime ideals in polynomial rings over one-dimensional domains. Trans. Amer. Math. Soc. 347 (1995), no. 2, 639--650. (Reviewer: Stephen McAdam) 13B25 (13A15)


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