activity
20122023
most citedOn toric degenerations of flag varieties

2 citations · 7 across the 11 of their papers we have counts for

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10 papers · 1 filter

math.AG2023★ 2 cited

Tropical symplectic flag varieties: a Lie-theoretic approach

George Balla, Xin Fang

We study tropicalization of symplectic flag varieties with respect to the Plücker embedding. We identify a particular maximal prime cone in this tropicalization by explicitly givin…

math.AG2022

Seshadri stratifications and Schubert varieties: a geometric construction of a standard monomial theory

Rocco Chirivì, Xin Fang, Peter Littelmann

A standard monomial theory for Schubert varieties is constructed exploiting (1) the geometry of the Seshadri stratifications of Schubert varieties by their Schubert subvarieties an…

math.AG2022

On normal Seshadri stratifications

Rocco Chirivì, Xin Fang, Peter Littelmann

The existence of a Seshadri stratification on an embedded projective variety provides a flat degeneration of the variety to a union of projective toric varieties, called a semi-tor…

math.AG2022

LS Algebras, Valuations and Schubert Varieties

Rocco Chirivì, Xin Fang, Peter Littelmann

In this paper, we propose an algebraic approach via Lakshmibai-Seshadri (LS) algebras to establish a link between standard monomial theories, Newton-Okounkov bodies and valuations.…

math.AG2022

Seshadri stratification for Schubert varieties and Standard Monomial Theory

Rocco Chirivì, Xin Fang, Peter Littelmann

The theory of Seshadri stratifications has been developed by the authors with the intention to build up a new geometric approach towards a standard monomial theory for embedded pro…

math.AG2021

Seshadri stratifications and standard monomial theory

Rocco Chirivì, Xin Fang, Peter Littelmann

We introduce the notion of a Seshadri stratification on an embedded projective variety. Such a structure enables us to construct a Newton-Okounkov simplicial complex and a flat deg…