Faculty

Institution

Unit

Venue

David Dave Lantz

Professor of Mathematics Emeritus

Colgate University

Affiliations

Colgate University

Division of Natural Sciences and Mathematics

Mathematics Department

David Dave Lantz is currently serving as a Colgate University Professor of Mathematics Emeritus at Colgate University.

Honors

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Experiences

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Education

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David Dave Lantz

Colgate University

Professor of Mathematics Emeritus

You can click a keyword to filter the displayed items

ring theory mathematics commutative algebra abstract algebra applied mathematics graph theory algebra number theory communication pure mathematics modern algebra applied algebra commutative rings polynomial rings birational extensions one-dimensional semilocal domains biophysics group theory particle physics mathematical analysis mathematical sciences matrix factorization analytic number theory noetherian ring ratliff-rush ideals coefficient ideals commutative noetherian domain laskerian property n-generated ideals artinian modules colon ideals coefficient domains pole assignability property stable ideals two-dimensional local domains algebraic geometry research library humanities relation (philosophy) algebraic number theory noncommutative geometry philosophy of mathematics library hi tech history of philosophy geometric topology classics homological algebra history and philosophy of science academic librarianship intellectual history operator algebras category theory early modern philosophy representation theory applied philosophy geometry history of science algebraic topology philosophy mathematical logic

Notable Scholarly Works

Notable Federal Grants

Collaborators

Coefficient and Stable Ideals in Polynomial Rings. Routledge eBooks (2017)

William HeinzerDavid Lantz

stable idealscommutative algebrapolynomial ringsring theorygraph theoryapplied mathematics

Factorization of Monic Polynomials. Proceedings of the American Mathematical Society (2002)

William J. HeinzerDavid C. Lantz

monic polynomialsmathematical analysisring theorymatrix factorizationmathematics

The Residue Fields of a Zero-Dimensional Ring. Journal of Pure and Applied Algebra (1998)

William HeinzerDavid LantzRoger Wiegand

ring theoryresidue fieldsabstract algebraapplied mathematicszero-dimensional ringapplied algebramathematicspure mathematics

Ideal Theory in Two-Dimensional Regular Local Domains and Birational Extensions. Communications in Algebra (1995)

William HeinzerDavid Lantz

communicationgraph theoryideal theorybirational extensionsabstract algebra

Prime Ideals in Birational Extensions of Polynomial Rings. Contemporary mathematics - American Mathematical Society (1994)

William J. HeinzerDavid LantzSylvia M. Wiegand

prime idealscommutative algebrapolynomial ringsring theorybirational extensionsmodern algebranumber theorymathematics

Prime Ideals in Birational Extensions of Polynomial Rings II. Zero-Dimensional Commutative Rings (1994)

Projective Lines Over One-Dimensional Semilocal Domains and Spectra of Birational Extensions. Springer eBooks (1994)

William HeinzerDavid LantzSylvia Wiegand

biophysicsprojective linesparticle physicsbirational extensionsone-dimensional semilocal domains

Coefficient Ideals in and Blowups of a Commutative Noetherian Domain. Journal of Algebra (1993)

W. HeinzerB. JohnstonD. LantzK. Shah

coefficient idealsalgebraabstract algebracommutative noetherian domain

First Coefficient Domains and Ideals of Reduction Number One. Communications in Algebra (1993)

William HeinzerBernard JohnstonDavid Lantz

coefficient domainscommutative algebraalgebraabstract algebramathematics

The Noetherian Property in Rings of Integer-Valued Polynomials. Transactions of the American Mathematical Society (1993)

Robert GilmerWilliam HeinzerDavid Lantz

integer-valued polynomialsring theorynumber theorynoetherian propertymathematics

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David Dave Lantz

Professor of Mathematics Emeritus

Colgate University

Affiliations

Colgate University

Division of Natural Sciences and Mathematics

Mathematics Department

David Dave Lantz is currently serving as a Colgate University Professor of Mathematics Emeritus at Colgate University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

David Dave Lantz

Colgate University

Professor of Mathematics Emeritus

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Coefficient and Stable Ideals in Polynomial Rings. Routledge eBooks (2017)

William HeinzerDavid Lantz

stable idealscommutative algebrapolynomial ringsring theorygraph theoryapplied mathematics

Factorization of Monic Polynomials. Proceedings of the American Mathematical Society (2002)

William J. HeinzerDavid C. Lantz

monic polynomialsmathematical analysisring theorymatrix factorizationmathematics

The Residue Fields of a Zero-Dimensional Ring. Journal of Pure and Applied Algebra (1998)

William HeinzerDavid LantzRoger Wiegand

ring theoryresidue fieldsabstract algebraapplied mathematicszero-dimensional ringapplied algebramathematicspure mathematics

Ideal Theory in Two-Dimensional Regular Local Domains and Birational Extensions. Communications in Algebra (1995)

William HeinzerDavid Lantz

communicationgraph theoryideal theorybirational extensionsabstract algebra

Prime Ideals in Birational Extensions of Polynomial Rings. Contemporary mathematics - American Mathematical Society (1994)

William J. HeinzerDavid LantzSylvia M. Wiegand

prime idealscommutative algebrapolynomial ringsring theorybirational extensionsmodern algebranumber theorymathematics

Prime Ideals in Birational Extensions of Polynomial Rings II. Zero-Dimensional Commutative Rings (1994)

Projective Lines Over One-Dimensional Semilocal Domains and Spectra of Birational Extensions. Springer eBooks (1994)

William HeinzerDavid LantzSylvia Wiegand

biophysicsprojective linesparticle physicsbirational extensionsone-dimensional semilocal domains

Coefficient Ideals in and Blowups of a Commutative Noetherian Domain. Journal of Algebra (1993)

W. HeinzerB. JohnstonD. LantzK. Shah

coefficient idealsalgebraabstract algebracommutative noetherian domain

First Coefficient Domains and Ideals of Reduction Number One. Communications in Algebra (1993)

William HeinzerBernard JohnstonDavid Lantz

coefficient domainscommutative algebraalgebraabstract algebramathematics

The Noetherian Property in Rings of Integer-Valued Polynomials. Transactions of the American Mathematical Society (1993)

Robert GilmerWilliam HeinzerDavid Lantz

integer-valued polynomialsring theorynumber theorynoetherian propertymathematics

1
2
3
10 / page