
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO IN A 2DIMENSIONAL REGULAR LOCAL RING
- PROJECTIVELY EQUIVALENT IDEALS AND REES VALUATIONS
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS (II)
- On decomposing ideals into products of comaximal ideals
- NONFINITELY GENERATED PRIME IDEALS IN SUBRINGS OF POWER SERIES RINGS
- FIRST COEFFICIENT DOMAINS AND IDEALS OF REDUCTION NUMBER ONE
- PROJECTIVELY EQUIVALENT IDEALS AND REES VALUATIONS
- POLYNOMIAL/POWER characteristic
- THE COHEN-MACAULAY AND GORENSTEIN PROPERTIES OF RINGS ASSOCIATED TO FILTRATIONS
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS
- STRONGLY IRREDUCIBLE IDEALS OF A COMMUTATIVE RING
- TRANSLATES OF POLYNOMIALS BY SHREERAM S. ABHYANKAR, WILLIAM J. HEINZER, AND AVINASH SATHAYE
- MIXED POLYNOMIAL/POWER SERIES RINGS AND RELATIONS AMONG THEIR SPECTRA
- PRIME IDEALS IN BIRATIONAL EXTENSIONS OF POLYNOMIAL RINGS II
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS Catalin Ciuperca, William J. Heinzer, Louis J. Ratliff Jr., and David E. Rush
- PARAMETRIC DECOMPOSITION OF MONOMIAL IDEALS (I) William Heinzer, L. J. Ratliff, Jr. and Kishor Shah
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- Integral Closures of Ideals in Completions of Regular Local Domains
- BUILDING NOETHERIAN DOMAINS INSIDE AN IDEAL-ADIC COMPLETION
- EXAMPLES OF INTEGRAL DOMAINS INSIDE POWER SERIES RINGS
- NON-FINITELY GENERATED PRIME IDEALS IN SUBRINGS OF POWER SERIES RINGS
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO, PART II
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO
- INVARIANTS OF IDEALS HAVING PRINCIPAL REDUCTIONS
- IDEALS HAVING A ONE-DIMENSIONAL Marco D'Anna, Anna Guerrieri and William Heinzer
- PROPERTIES OF THE FIBER CONE OF IDEALS IN LOCAL RINGS
- ON THE IRREDUCIBLE COMPONENTS OF AN IDEAL William Heinzer
- THE RATLIFFRUSH IDEALS IN A NOETHERIAN RING William Heinzer, David Lantz, and Kishor Shah
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: COMPLETELY IRREDUCIBLE IDEALS
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: IRREDUCIBILITY IN THE QUOTIENT FIELD
- UNIQUE IRREDUNDANT INTERSECTIONS OF COMPLETELY IRREDUCIBLE IDEALS
- EXISTENCE OF DICRITICAL DIVISORS BY SHREERAM S. ABHYANKAR AND WILLIAM J. HEINZER.
- TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
- Catenary local rings with geometrically normal formal fibers
- PROPERTIES OF THE FIBER CONE OF IDEALS IN LOCAL RINGS
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- MAXIMAL PRIME DIVISORS IN ARITHMETICAL RINGS LASZLO FUCHS, WILLIAM HEINZER, AND BRUCE OLBERDING
- POLYNOMIAL/POWER isomorphic
- PARAMETRIC DECOMPOSITION OF MONOMIAL IDEALS (I) William Heinzer, L. J. Ratliff, Jr. and Kishor Shah
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- MAXIMAL PRIME DIVISORS IN ARITHMETICAL RINGS LASZLO FUCHS, WILLIAM HEINZER, AND BRUCE OLBERDING
- THE RATLIFF--RUSH IDEALS IN A NOETHERIAN RING William Heinzer, David Lantz, and Kishor Shah
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: IRREDUCIBILITY IN THE QUOTIENT FIELD
- WELLCENTERED OVERRINGS OF AN INTEGRAL DOMAIN
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS Catalin Ciuperca, William J. Heinzer, Louis J. Ratli# Jr., and David E. Rush
- Coefficient Ideals in and Blowups of a Commutative Noetherian Domain
- THE RATLIFFRUSH IDEALS IN A NOETHERIAN RING: A SURVEY1
- EXAMPLES OF INTEGRAL DOMAINS INSIDE POWER SERIES RINGS
- Integral Closures of Ideals in Completions of Regular Local Domains
- BUILDING NOETHERIAN DOMAINS INSIDE AN IDEALADIC COMPLETION
- THE GORENSTEIN AND COMPLETE INTERSECTION PROPERTIES OF ASSOCIATED GRADED RINGS
- Mixed Polynomial/Power Series Rings and Relations among their Spectra
- PRIME IDEALS IN BIRATIONAL EXTENSIONS OF POLYNOMIAL RINGS II
- UNIQUE IRREDUNDANT INTERSECTIONS OF COMPLETELY IRREDUCIBLE IDEALS
- MIXED POLYNOMIAL/POWER SERIES RINGS AND
- COEFFICIENT AND STABLE IDEALS IN POLYNOMIAL RINGS William Heinzer and David Lantz
- On decomposing ideals into products of comaximal ideals
- IDEAL THEORY IN TWODIMENSIONAL REGULAR LOCAL DOMAINS AND BIRATIONAL EXTENSIONS
- TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
- PROJECTIVELY DEFINITIONS
- GENERIC FIBER RINGS OF MIXED POWER SERIES/POLYNOMIAL RINGS
- WELL-CENTERED OVERRINGS OF AN INTEGRAL DOMAIN
- IDEAL THEORY IN TWO-DIMENSIONAL REGULAR LOCAL DOMAINS AND BIRATIONAL EXTENSIONS
- THE GORENSTEIN AND COMPLETE INTERSECTION PROPERTIES OF ASSOCIATED GRADED RINGS
- INVARIANTS OF IDEALS HAVING PRINCIPAL REDUCTIONS
- Mixed Polynomial/Power Series Rings and Relations among their Spectra
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO IN A 2-DIMENSIONAL REGULAR LOCAL RING
- GENERIC FIBER RINGS OF MIXED POLYNOMIAL/POWER SERIES RINGS
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- || MIXED POLYNOMIAL/POWER SERIES RINGS | || AND RELATIONS AMONG THEIR SPECTRA |
- NON-FINITELY GENERATED PRIME IDEALS IN SUBRINGS OF POWER SERIES RINGS
- EXAMPLES OF INTEGRAL DOMAINS INSIDE POWER SERIES RINGS
- FIRST COEFFICIENT DOMAINS AND IDEALS OF REDUCTION NUMBER ONE
- INVARIANTS OF IDEALS HAVING PRINCIPAL REDUCTIONS
- MAXIMAL PRIME DIVISORS IN ARITHMETICAL RINGS LASZLO FUCHS, WILLIAM HEINZER, AND BRUCE OLBERDING
- On decomposing ideals into products of comaximal ideals
- WELL-CENTERED OVERRINGS OF AN INTEGRAL DOMAIN
- TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY
- IDEALS HAVING A ONE-DIMENSIONAL FIBER CONE
- || PROJECTIVELY FULL IDEALS IN | || NOETHERIAN RINGS |
- IDEAL THEORY IN TWO-DIMENSIONAL REGULAR LOCAL DOMAINS AND BIRATIONAL EXTENSIONS
- Integral Closures of Ideals in Completions of Regular Local Domains
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- GENERIC FIBER RINGS OF MIXED POWER SERIES/POLYNOMIAL RINGS
- THE RATLIFF--RUSH IDEALS IN A NOETHERIAN RING: A SURVEY 1
- IDEALS HAVING A ONEDIMENSIONAL Marco D'Anna, Anna Guerrieri and William Heinzer
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO
- ON THE IRREDUCIBLE COMPONENTS OF AN IDEAL William Heinzer
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO, PART II
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: COMPLETELY IRREDUCIBLE IDEALS
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO
- THE GORENSTEIN AND COMPLETE INTERSECTION PROPERTIES OF ASSOCIATED GRADED RINGS
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: COMPLETELY IRREDUCIBLE IDEALS
- Mixed Polynomial/Power Series Rings and Relations among their Spectra
- BUILDING NOETHERIAN DOMAINS INSIDE AN IDEAL-ADIC COMPLETION
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO IN A 2-DIMENSIONAL REGULAR LOCAL RING
- GENERIC FIBER RINGS OF MIXED POWER SERIES/POLYNOMIAL RINGS
- BUILDING NOETHERIAN AND NON-NOETHERIAN INTEGRAL DOMAINS USING POWER SERIES
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- ON THE IRREDUCIBLE COMPONENTS OF AN IDEAL William Heinzer
- BUILDING NOETHERIAN AND NONNOETHERIAN INTEGRAL DOMAINS USING POWER SERIES
- BUILDING NOETHERIAN AND NON-NOETHERIAN INTEGRAL DOMAINS USING POWER SERIES
- COEFFICIENT AND STABLE IDEALS IN POLYNOMIAL RINGS William Heinzer and David Lantz
- Coe#cient Ideals in and Blowups of a Commutative Noetherian Domain
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS (II)
- Catenary local rings with geometrically normal formal fibers
- FIRST COEFFICIENT DOMAINS AND IDEALS OF REDUCTION NUMBER ONE
- COEFFICIENT AND STABLE IDEALS IN POLYNOMIAL RINGS William Heinzer and David Lantz
- || GENERIC FIBER RINGS OF MIXED | || POLYNOMIAL/POWER SERIES RINGS |
- PROPERTIES OF THE FIBER CONE OF IDEALS IN LOCAL RINGS
- PRIME IDEALS IN BIRATIONAL EXTENSIONS OF POLYNOMIAL RINGS II
- THE RATLIFF-RUSH IDEALS IN A NOETHERIAN RING: A SURVEY1
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS Catalin Ciuperca, William J. Heinzer, Louis J. Ratliff Jr., and David E. Rush
- UNIQUE IRREDUNDANT INTERSECTIONS OF COMPLETELY IRREDUCIBLE IDEALS
- COMMUTATIVE IDEAL THEORY WITHOUT FINITENESS CONDITIONS: IRREDUCIBILITY IN THE QUOTIENT FIELD
- PROJECTIVELY EQUIVALENT IDEALS AND REES VALUATIONS
- THE RATLIFF-RUSH IDEALS IN A NOETHERIAN RING William Heinzer, David Lantz, and Kishor Shah
- PROJECTIVELY FULL IDEALS IN NOETHERIAN RINGS (II)
- PARAMETRIC DECOMPOSITION OF MONOMIAL IDEALS (I) William Heinzer, L. J. Ratliff, Jr. and Kishor Shah
- Catenary local rings with geometrically normal formal fibers
- Coefficient Ideals in and Blowups of a Commutative Noetherian Domain
- THE LEADING IDEAL OF A COMPLETE INTERSECTION OF HEIGHT TWO, PART II