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Results: 1-23 |
Results: 23

Authors: HEINZER W LANTZ D WIEGAND R
Citation: W. Heinzer et al., THE RESIDUE FIELDS OF A ZERO-DIMENSIONAL RING, Journal of pure and applied algebra, 129(1), 1998, pp. 67-85

Authors: CORSO A HEINZER W HUNEKE C
Citation: A. Corso et al., A GENERALIZED DEDEKIND-MERTENS LEMMA AND ITS CONVERSE, Transactions of the American Mathematical Society, 350(12), 1998, pp. 5095-5109

Authors: HEINZER W HUNEKE C
Citation: W. Heinzer et C. Huneke, THE DEDEKIND-MERTENS LEMMA AND THE CONTENTS OF POLYNOMIALS, Proceedings of the American Mathematical Society, 126(5), 1998, pp. 1305-1309

Authors: HEINZER W RATLIFF LJ SHAH K
Citation: W. Heinzer et al., ON THE IRREDUCIBLE COMPONENTS OF AN IDEAL, Communications in algebra, 25(5), 1997, pp. 1609-1634

Authors: HEINZER W ROTTHAUS C WIEGAND S
Citation: W. Heinzer et al., NOETHERIAN-RINGS BETWEEN A SEMILOCAL DOMAIN AND ITS COMPLETION, Journal of algebra, 198(2), 1997, pp. 627-655

Authors: HEINZER W MIRBAGHERI A RATLIFF LJ SHAH K
Citation: W. Heinzer et al., PARAMETRIC DECOMPOSITION OF MONOMIAL IDEALS .2., Journal of algebra, 187(1), 1997, pp. 120-149

Authors: HEINZER W ROTTHAUS C WIEGAND S
Citation: W. Heinzer et al., IDEALWISE ALGEBRAIC INDEPENDENCE FOR ELEMENTS OF THE COMPLETION OF A LOCAL DOMAIN, Illinois journal of mathematics, 41(2), 1997, pp. 272-308

Authors: GILMER R HEINZER W
Citation: R. Gilmer et W. Heinzer, EVERY LOCAL RING IS DOMINATED BY A ONE-DIMENSIONAL LOCAL RING, Proceedings of the American Mathematical Society, 125(9), 1997, pp. 2513-2520

Authors: HEINZER W HUNEKE C
Citation: W. Heinzer et C. Huneke, GAUSSIAN POLYNOMIALS AND CONTENT IDEALS, Proceedings of the American Mathematical Society, 125(3), 1997, pp. 739-745

Authors: HEINZER W SWANSON I
Citation: W. Heinzer et I. Swanson, IDEALS CONTRACTED FROM 1-DIMENSIONAL OVERRINGS WITH AN APPLICATION TOTHE PRIMARY DECOMPOSITION OF IDEALS, Proceedings of the American Mathematical Society, 125(2), 1997, pp. 387-392

Authors: HEINZER W LANTZ D
Citation: W. Heinzer et D. Lantz, IDEAL THEORY IN 2-DIMENSIONAL REGULAR LOCAL DOMAINS AND BIRATIONAL EXTENSIONS, Communications in algebra, 23(8), 1995, pp. 2863-2880

Authors: GILMER R HEINZER W
Citation: R. Gilmer et W. Heinzer, HOMOMORPHIC IMAGES OF AN INFINITE PRODUCT OF ZERO-DIMENSIONAL RINGS, Communications in algebra, 23(5), 1995, pp. 1953-1965

Authors: HEINZER W RATLIFF LJ SHAH K
Citation: W. Heinzer et al., ON THE EMBEDDED PRIMARY COMPONENTS OF IDEALS .2., Journal of pure and applied algebra, 101(2), 1995, pp. 139-156

Authors: HEINZER W RATLIFF LJ SHAH K
Citation: W. Heinzer et al., ON THE EMBEDDED PRIMARY COMPONENTS OF IDEALS .3., Journal of algebra, 171(1), 1995, pp. 272-293

Authors: HEINZER W WIEGAND S
Citation: W. Heinzer et S. Wiegand, PRIME IDEALS IN POLYNOMIAL-RINGS OVER ONE-DIMENSIONAL DOMAINS, Transactions of the American Mathematical Society, 347(2), 1995, pp. 639-650

Authors: HEINZER W RATLIFF LJ SHAH K
Citation: W. Heinzer et al., ON THE EMBEDDED PRIMARY COMPONENTS OF IDEALS .4., Transactions of the American Mathematical Society, 347(2), 1995, pp. 701-708

Authors: GILMER R HEINZER W
Citation: R. Gilmer et W. Heinzer, IMBEDDABILITY OF A COMMUTATIVE RING IN A FINITE-DIMENSIONAL RING, Manuscripta mathematica, 84(3-4), 1994, pp. 401-414

Authors: HEINZER W RATLIFF LJ SHAH K
Citation: W. Heinzer et al., ON THE EMBEDDED PRIMARY COMPONENTS OF IDEALS .1., Journal of algebra, 167(3), 1994, pp. 724-744

Authors: HEINZER W ROTTHAUS C
Citation: W. Heinzer et C. Rotthaus, FORMAL FIBERS AND COMPLETE HOMOMORPHIC IMAGES, Proceedings of the American Mathematical Society, 120(2), 1994, pp. 359-369

Authors: HEINZER W JOHNSTON B LANTZ D
Citation: W. Heinzer et al., 1ST COEFFICIENT DOMAINS AND IDEALS OF REDUCTION NUMBER ONE, Communications in algebra, 21(10), 1993, pp. 3797-3827

Authors: HEINZER W ROTTHAUS C SALLY JD
Citation: W. Heinzer et al., FORMAL FIBERS AND BIRATIONAL EXTENSIONS, Nagoya Mathematical Journal, 131, 1993, pp. 1-38

Authors: HEINZER W JOHNSTON B LANTZ D SHAH K
Citation: W. Heinzer et al., COEFFICIENT IDEALS IN AND BLOWUPS OF A COMMUTATIVE NOETHERIAN DOMAIN, Journal of algebra, 162(2), 1993, pp. 355-391

Authors: GILMER R HEINZER W LANTZ D
Citation: R. Gilmer et al., THE NOETHERIAN PROPERTY IN RINGS OF INTEGER-VALUED POLYNOMIALS, Transactions of the American Mathematical Society, 338(1), 1993, pp. 187-199
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