Results 141 to 150 of about 3,252 (223)
The two lives of the Grassmannian
The real Grassmannian is both a projective variety (via Plücker coordinates) and an affine variety (via orthogonal projections). We connect these two representations, and we develop the commutative algebra of the latter variety.
Reinke, B +3 more
core +3 more sources
ABJM amplitudes and the positive orthogonal Grassmannian
A remarkable connection between perturbative scattering amplitudes of four dimensional planar SYM, and the stratification of the positive Grassmannian, was revealed in the seminal work of Arkani-Hamed et al.
Huang, YT, Wen, C
core +1 more source
On some invariants of cubic fourfolds. [PDF]
Gounelas F, Kouvidakis A.
europepmc +1 more source
On Rectifiable Measures in Carnot Groups: Existence of Density. [PDF]
Antonelli G, Merlo A.
europepmc +1 more source
Families of lines in Fano varieties complete intersection in a Grassmannian
In this paper we determine all Fano varieties which are complete intersections of hypersurfaces in a Grassmannian. Then, in the case Fano's conjecture is satisfied, we give a formula in order to compute the dimension of the Hilbert scheme that ...
Jorge Cordovez
doaj
Vector bundles on rational homogeneous spaces. [PDF]
Du R, Fang X, Gao Y.
europepmc +1 more source
Point configurations, phylogenetic trees, and dissimilarity vectors. [PDF]
Caminata A +3 more
europepmc +1 more source
Integration over homogeneous spaces for classical Lie groups using iterated residues at infinity
Zielenkiewicz Magdalena
doaj +1 more source
Symplectic Radon Transform and the Metaplectic Representation. [PDF]
de Gosson MA.
europepmc +1 more source
Homology of bi-Grassmannian complexes.
This paper is devoted to the proof of this assertion with rational coefficients. Also we prove a similar formula for truncated complex consisting only of the several bottom rows of bi-Grassmannian complex up to the n\Gammath one. This formula is valid in
Yagunov Saint Petersburg
core

