Buildings of spherical type and finite BN-pairs / by 321230 Tits, Jacques

Subjects: “…Linear algebraic groups…”

Infinite linear group : an account of the group-theoretic properties of infinite groups of matrices / by 321433 Wehrfritz, Bertram A. F.

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Weil's representation and the spectrum of the metaplectic group / by 305701 Gelbart, Stephen S.

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Variable structure systems with application to economics and biology : proceedings / by United States-Italy Seminar on Variable Structure Systems (2nd : May, 1974), Ruberti, A., Mohler, Ronald R.

Subjects: “…Linear algebraic groups…”

Two-Round Multi-Signatures from Okamoto Signatures by Kwangsu Lee, Hyoseung Kim

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A Strong Hybrid S-Box Scheme Based on Chaos, 2D Cellular Automata and Algebraic Structure by Amirul Haque, Tabarak Ali Abdulhussein, Musheer Ahmad, Mayadah Waheed Falah, Ahmed A. Abd El-Latif

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Lectures on invariant theory / by 266920 Dolgachev, I. (Igor V.)

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Linearization of non-linear discrete time control system / [mikrofilem] by 412887 Lee, Hong Gi

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A Solution of Single Server and Multiserver General Queueing Systems Using a Linear Algebraic Approach by Mustafa, Mohammad Saleh

Subjects: “…Linear algebraic groups - Case studies…”
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Matrix groups for undergraduates / by 376050 Tapp, Kristopher

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The Square-Zero Basis of Matrix Lie Algebras by Raúl Durán Díaz, Víctor Gayoso Martínez, Luis Hernández Encinas, Jaime Muñoz Masqué

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Perverse coherent sheaves and algebraic K-theory of Kac-Moody flag varieties by Zielinski, T

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On enhanced general linear groups: nilpotent orbits and support variety for Weyl module by Yunpeng Xue

“…Associated with a reductive algebraic group $ G $ and its rational representation $ (\rho, M) $ over an algebraically closed filed $ {\bf{k}} $, the authors define the enhanced reductive algebraic group $ {\underline{G}}: = G\ltimes_\rho M $, which is a product variety $ G\times M $ and endowed with an enhanced cross product in ^{[<xref ref-type="bibr" rid="b5">5</xref>]}. …”
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Stratifying quotient stacks and moduli stacks by Berczi, G, Hoskins, V, Kirwan, F

“…Recent results in geometric invariant theory (GIT) for non-reductive linear algebraic group actions allow us to stratify quotient stacks of the form [X∕H], where X is a projective scheme and H is a linear algebraic group with internally graded unipotent radical acting linearly on X, in such a way that each stratum [S∕H] has a geometric quotient S∕H. …”

Symbolic and algebraic computation : proceedings/ by International Symposium on Symbolic and Algebraic Manipulation; EUROSAM '79 (1979 : Marseille, France), Ng, Edward W.

The Bernstein center in natural characteristic by Ardakov, K, Schneider, P

“…In particular, when the algebraic group is semisimple, we show that $\mathfrak{Z}(G) = k[Z(G)]$.…”

Elekes-Szabó for groups, and approximate subgroups in weak general position by Martin Bays, Jan Dobrowolski, Tingxiang Zou

“…This is an interesting contribution to the Elekes-Szabo problem and to the study of nilprogressions in nilpotent algebraic groups, and it also contains a new Mordell-Lang type result for general commutative algebraic groups.…”
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CM liftings of $K3$ surfaces over finite fields and their applications to the Tate conjecture by Kazuhiro Ito, Tetsushi Ito, Teruhisa Koshikawa

“…To obtain these results, we construct an analogue of Kisin’s algebraic group for a $K3$ surface of finite height and construct characteristic $0$ liftings of the $K3$ surface preserving the action of tori in the algebraic group. …”
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Divisorial contractions to codimension three orbits by Samuel Boissière, Enrica Floris

“…Let $G$ be a connected algebraic group. We study $G$-equivariant extremal contractions whose centre is a codimension three $G$-simply connected orbit. …”
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Torus Actions on Quotients of Affine Spaces by Ana-Maria Brecan, Hans Franzen

“…We study the locus of fixed points of a torus action on a GIT quotient of a complex vector space by a reductive complex algebraic group which acts linearly. We show that, under the assumption that $G$ acts freely on the stable locus, the components of the fixed point locus are again GIT quotients of linear subspaces by Levi subgroups.…”
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