Invariant theory / by Neusel, Mara D., 1964-

Invariant theory / by 316273 Fogarty, John

Geometric invariant theory/ by 361413 Mumford, David

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

Some results on invariant theory by Helgason, Sigurdur

Subjects: “…invariant theory…”
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Gemoetric identities in invariant theory by Hawrylycz, Michael J

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Self-dual codes and invariant theory / by 293993 Nebe, Gabriele, Rains, Eric M., Sloane, N. J. A. (Neil James Alexander), 1939-

Super invariant theory in positive characteristic by Coulembier, Kevin, Etingof, Pavel, Kleshchev, Alexander, Ostrik, Victor

“…Abstract We study invariant theory of the general linear supergroup in positive characteristic. …”
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On Einstein–Born–Infeld conformally invariant theory by Diego Julio Cirilo-Lombardo

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Combinatorial invariant theory of projective reflection groups by Fabrizio Caselli

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Non-reductive geometric invariant theory and hyperbolicity by Bérczi, G, Kirwan, F

Variation of non-reductive geometric invariant theory by Berczi, G, Jackson, J, Kirwan, FC

“…<p>Variation of Geometric Invariant Theory (VGIT) [DH98, Tha96] studies the structure of the dependence of a GIT quotient on the choice of linearisation. …”

Towards non-reductive geometric invariant theory by Doran, B, Kirwan, F

“…A guiding goal for us is to understand the cohomology of "quotients" under such actions, by generalizing (from reductive to non-reductive group actions) existing methods involving Mumford's geometric invariant theory (GIT). We concentrate on actions of unipotent groups H, and define sets of stable points X s and semistable points X ss, often explicitly computable via the methods of reductive GIT, which reduce to the standard definitions due to Mumford in the case of reductive actions. …”

On the Propagation of Gravitational Waves in the Weyl Invariant Theory of Gravity by Mauro Duarte, Fabio Dahia, Carlos Romero

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Time scaling of entanglement in integrable scale-invariant theories by M. Reza Mohammadi Mozaffar, Ali Mollabashi

“…In two-dimensional isotropic scale-invariant theories, the time scaling of the entanglement entropy of a segment is fixed via the conformal symmetry. …”
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On the normalisation of the modular forms in modular invariant theories of flavour by S.T. Petcov

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The evolving Planck mass in classically scale-invariant theories by K. Kannike, M. Raidal, C. Spethmann, H. Veermäe

“…Abstract We consider classically scale-invariant theories with non-minimally coupled scalar fields, where the Planck mass and the hierarchy of physical scales are dynamically generated. …”
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Invariant theory and scaling algorithms for maximum likelihood estimation by Améndola, C, Kohn, K, Reichenbach, P, Seigal, AL

“…Our approach reveals promising consequences of the interplay between invariant theory and statistics. In particular, existing scaling algorithms from statistics can be used in invariant theory, and vice versa.…”

Geometric invariant theory for graded unipotent groups and applications by Berczi, G, Doran, B, Hawes, T, Kirwan, FC

Universal structures in C-linear enumerative invariant theories by Gross, J, Joyce, D, Tanaka, Y

“…An enumerative invariant theory in algebraic geometry, differential geometry, or representation theory, is the study of invariants which `count' τ-(semi)stable objects E with fixed topological invariants [[E]]=α in some geometric problem, by means of a virtual class [Mssα(τ)]virt in some homology theory for the moduli spaces Mstα(τ)⊆Mssα(τ) of τ-(semi)stable objects. …”