Faculty

Institution

Unit

Venue

Daniel Rogalski

University of California, San Diego

Affiliations

Physical Sciences

Mathematics

NoneDaniel Rogalski is currently serving as a Mathematics faculty at University of California, San Diego.

Honors

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Experiences

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Education

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Daniel Rogalski

University of California, San Diego

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mathematics applied mathematics algebraic geometry algebra noncommutative geometry non-commutative algebras ring theory number theory knot theory group theory geometric topology pure mathematics projective geometry modern algebra applied algebra homological algebra representation theory combinatorial theory mathematical sciences spectral theory universal algebra commutative algebra abstract algebra twisted calabi-yau algebras computer science mathematical optimization schubert calculus geometry of numbers generic noncommutative surfaces noncommutative projective geometry free subalgebras sklyanin algebra physics function spaces general systems numerical mathematics functional surface shell theory analytic number theory geometrical accuracy twistor theory discrete differential geometry algebraic theory order theory topological algebra geometric algebra discrete geometry global geometry homological identities skew calabi-yau algebras frobenius ext-algebras dixmier-moeglin equivalence simple rings idealizer rings twisted calabi-yau toolkit canonical maps twisted rings noncommutative projective surfaces regular algebras

Notable Scholarly Works

Notable Federal Grants

Collaborators

Ring-Theoretic Blowing Down II: Birational Transformations. Journal of Noncommutative Geometry (2023)

Daniel RogalskiSusan SierraJ. Toby Stafford

noncommutative geometrybirational transformationsring theorydeformation

A Proof of the Brown–Goodearl Conjecture for Module-Finite Weak Hopf Algebras. Algebra & Number Theory (2021)

Daniel RogalskiRobert WonJames J. Zhang

number theorybrown-goodearl conjecture

Graded Twisted Calabi–Yau Algebras Are Generalized Artin–Schelter Regular. Nagoya Mathematical Journal (2021)

MANUEL L. REYESDANIEL ROGALSKI

twisted calabi-yau algebrasartin-schelter regularapplied mathematics

Quivers Supporting Twisted Calabi-Yau Algebras. Journal of Pure and Applied Algebra (2020)

Jason GaddisDaniel Rogalski

applied algebratwisted calabi-yau algebraspure mathematicsapplied mathematics

Some Noncommutative Minimal Surfaces. Advances in Mathematics (2020)

D. RogalskiS.J. SierraJ.T. Stafford

noncommutative minimal surfacesmathematical sciencesring theorynon-commutative algebrascombinatorial theoryalgebraic number theoryknot theorynoncommutative geometrynumber theorygroup theoryapplied mathematicsspectral theorygeometry of numbersapplied algebramathematicspure mathematics

Stably Noetherian Algebras of Polynomial Growth. Algebras and Representation Theory (2020)

Daniel Rogalski

commutative algebrapolynomial growthalgebranoetherian algebrasabstract algebraalgebraic geometryrepresentation theorymathematics

Growth of Graded Twisted Calabi-Yau Algebras. Journal of Algebra (2019)

Manuel L. ReyesDaniel Rogalski

twisted calabi-yau algebras

A Twisted Calabi-Yau Toolkit. arXiv (Cornell University) (2018)

Manuel L. ReyesDaniel Rogalski

machine learningtheory of computationtwisted calabi-yau toolkitapplied mathematicscomputer science

Ring-Theoretic Blowing Down. I. Journal of Noncommutative Geometry (2017)

Daniel RogalskiSusan J. SierraJ. Toby Stafford

noncommutative geometrygeometrymathematicsring theory

Skew Calabi-Yau Triangulated Categories and Frobenius Ext-Algebras. Transactions of the American Mathematical Society (2016)

Manuel ReyesDaniel RogalskiJames J. Zhang

mathematical analysiscategory theorynumber theoryfrobenius ext-algebrasmathematics

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3
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Daniel Rogalski

University of California, San Diego

Affiliations

Physical Sciences

Mathematics

NoneDaniel Rogalski is currently serving as a Mathematics faculty at University of California, San Diego.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Daniel Rogalski

University of California, San Diego

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Ring-Theoretic Blowing Down II: Birational Transformations. Journal of Noncommutative Geometry (2023)

Daniel RogalskiSusan SierraJ. Toby Stafford

noncommutative geometrybirational transformationsring theorydeformation

A Proof of the Brown–Goodearl Conjecture for Module-Finite Weak Hopf Algebras. Algebra & Number Theory (2021)

Daniel RogalskiRobert WonJames J. Zhang

number theorybrown-goodearl conjecture

Graded Twisted Calabi–Yau Algebras Are Generalized Artin–Schelter Regular. Nagoya Mathematical Journal (2021)

MANUEL L. REYESDANIEL ROGALSKI

twisted calabi-yau algebrasartin-schelter regularapplied mathematics

Quivers Supporting Twisted Calabi-Yau Algebras. Journal of Pure and Applied Algebra (2020)

Jason GaddisDaniel Rogalski

applied algebratwisted calabi-yau algebraspure mathematicsapplied mathematics

Some Noncommutative Minimal Surfaces. Advances in Mathematics (2020)

D. RogalskiS.J. SierraJ.T. Stafford

Stably Noetherian Algebras of Polynomial Growth. Algebras and Representation Theory (2020)

Daniel Rogalski

commutative algebrapolynomial growthalgebranoetherian algebrasabstract algebraalgebraic geometryrepresentation theorymathematics

Growth of Graded Twisted Calabi-Yau Algebras. Journal of Algebra (2019)

Manuel L. ReyesDaniel Rogalski

twisted calabi-yau algebras

A Twisted Calabi-Yau Toolkit. arXiv (Cornell University) (2018)

Manuel L. ReyesDaniel Rogalski

machine learningtheory of computationtwisted calabi-yau toolkitapplied mathematicscomputer science

Ring-Theoretic Blowing Down. I. Journal of Noncommutative Geometry (2017)

Daniel RogalskiSusan J. SierraJ. Toby Stafford

noncommutative geometrygeometrymathematicsring theory

Skew Calabi-Yau Triangulated Categories and Frobenius Ext-Algebras. Transactions of the American Mathematical Society (2016)

Manuel ReyesDaniel RogalskiJames J. Zhang

mathematical analysiscategory theorynumber theoryfrobenius ext-algebrasmathematics

1
2
3
4
10 / page

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operator algebras

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mathematical model

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Stephen J McAdam

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