2 citations · 3 across the 3 of their papers we have counts for
3 papers
math.AG2024★ 1 cited
On the instability of syzygy bundles on toric surfaces
Lucie Devey, Milena Hering, Katharina Jochemko +1
We show that for every toric surface apart from the projective plane and a product of two projective lines and every ample line bundle there exists a polarisation such that the syz…
math.AG2023
Log del Pezzo -surfaces, Kähler-Einstein metrics, Kähler-Ricci solitons and Sasaki-Einstein metrics
Daniel Hättig, Jürgen Hausen, Hendrik Süß
We consider two classes of non-toric log del Pezzo -surfaces: on the one side the 1/3-log canonical ones and on the other side those of Picard number one and Gorenste…
math.CO2023★ 2 cited
Dually Lorentzian Polynomials
Julius Ross, Hendrik Süß, Thomas Wannerer
We introduce and study a notion of dually Lorentzian polynomials, and show that if is non-zero and dually Lorentzian then the operator \[s(\partial_{x_1},\ldots,\partial_{x_n})…