Acyclic Complexes and Graded Algebras by Chaoyuan Zhou

“…By generalizing the conclusions about commutative rings and combining what we already know about noncommutative graded algebras, we identify a class of noncommutative graded algebras with the property that every minimal acyclic complex of finitely generated graded free modules is totally acyclic. …”
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AN ALGORITHM FOR COMPUTING GRADED ALGEBRAS by Vaughanlee, M

Flag integrable models and generalized graded algebras by Marius de Leeuw, Rafael I. Nepomechie, Ana L. Retore

“…These models have a new type of generalized graded algebra symmetry.…”
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On the Hochschild cohomology of a map between commutative differential graded algebras by Maphane Oteng, Gatsinzi Jean-Baptiste

“…We consider a surjective morphism between commutative differential graded algebras ϕ: (∧V, d) → (B, d), where V is finite dimensional, and (B, d) is a module over ∧V via the mapping ϕ. …”
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(<i>q</i>, <i>σ</i>, <i>τ</i>)-Differential Graded Algebras by Viktor Abramov, Olga Liivapuu, Abdenacer Makhlouf

Subjects: “…<i>q</i>-differential graded algebra…”
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On the Solvability of ℤ₃-Graded Novikov Algebras by Viktor Zhelyabin, Ualbai Umirbaev

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Graded Derived Equivalences by Bo-Ye Zhang, Ji-Wei He

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Hopf Differential Graded Galois Extensions by Bo-Ye Zhang

Subjects: “…differential graded algebras…”
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The Quantum Nature of Lorentz Invariance by Richard Kerner

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Combinatorial Hopf Algebras and Towers of Algebras by Nantel Bergeron, Thomas Lam, Huilan Li

Subjects: “…graded algebra…”
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AN OBSTRUCTION TO GENERALIZING SUPERALGEBRAS by Hannabuss, K

“…It is shown that a G-graded algebra in which xy is a scalar multiple of yx is just a twisted version of a Z2-graded superalgebra.…”

K-theoretic Hall algebras for quivers with potential by Pădurariu, Tudor(Tudor Gabriel)

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Formality in generalized Kähler geometry by Cavalcanti, G

“…This is done by showing that a certain differential graded algebra associated to a generalized complex manifold is formal in the generalized Kahler case, while it is never formal for a generalized complex structure on a nilpotent Lie algebra.…”

A Categorification of One-Variable Polynomials by Mikhail Khovanov, Radmila Sazdanovic

“…We develop a diagrammatic categorification of the polynomial ring $\mathbb{Z} [x]$, based on a geometrically-defined graded algebra and show how to lift various operations on polynomials to the categorified setting. …”
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On the algebra of cornered Floer homology by Douglas, C, Manolescu, C

“…Bordered Floer homology associates to a parametrized oriented surface a certain differential graded algebra. We study the properties of this algebra under splittings of the surface. …”

The Aluffi Algebra and Linearity Condition by Abbas Nasrollah Nejad, Parisa Solhi

“…The Aluffi algebra is an algebraic version of characteristic cycles in intersection theory which is an intermediate graded algebra between the symmetric algebra (naive blowup) and the Rees algebra (blowup). …”
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Infinite symmetric products of rational algebras and spaces by Hu, Jiahao, Milivojević, Aleksandar

“…In particular, the infinite symmetric product of a connected commutative (in the usual sense) graded algebra over $\mathbb{Q}$ is a polynomial algebra. …”
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ALJABAR LINTASAN LEAVITT SEDERHANA by , IDA KURNIA WALIYANTI,S.Si, , Dr.rer.nat. Indah Emilia W., M.Si.

“…Leavitt path algebra is ï�¢ -graded algebra which graded ideals are generated by hereditery and saturated subset of vertex set in graph. …”

Factorization of Graded Traces on Nichols Algebras by Simon Lentner, Andreas Lochmann

“…A ubiquitous observation for finite-dimensional Nichols algebras is that as a graded algebra the Hilbert series factorizes into cyclotomic polynomials. …”
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Structure of blocks with normal defect and abelian $p'$ inertial quotient by David Benson, Radha Kessar, Markus Linckelmann

“…To do this, we first examine the associated graded algebra, using a Jennings–Quillen style theorem.…”
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