From an analytical perspective, we introduce a sequence of Cartier operators that act on the field of formal Laurent series in one variable with coefficients in a field of positive characteristic $p$. In this work, we discover the binomial inversion...
Consider a one-parameter family of algebraic varieties degenerating to a reducible one. Our main result is a formula for the fundamental cycle of the limit subscheme of any family of effective Cartier divisors. The formula expresses this cycle as a...
Henri Cartier-Bresson (French: [ɑ̃ʁi kaʁtje bʁɛsɔ̃]; 22 August 1908 – 3 August 2004) was a French humanist photographer, and also an artist. He was considered
Publishing Co. 1953. Cartier-Bresson, Henri (1952). Images a la sauvette : photograhies par Henri Cartier-Bresson. Éditions Verve. Retrieved 21 March 2016. O'Hagan
We prove a universal property for blow-ups in regularly immersed subschemes, based on a notion we call "virtual effective Cartier divisor". We also construct blow-ups of quasi-smooth closed immersions in derived algebraic geometry....
Just received this from my father in law and was wondering if this is mold and how much it costs to replace, am most likely going to send to cartier but I don’t want to be shocked by the bill....
A $n$-dimensional Gorenstein toric Fano variety $X$ is called Del Pezzo variety if the anticanonical class $-K_X$ is a $(n-1)$-multiple of a Cartier divisor. Our purpose is to give a complete biregular classfication of Gorenstein toric Del Pezzo va...
In this article we prove, in a simple way, that for any complete toric variety, and for any Cartier divisor, the ring of global sections of multiples of the line bundle associated to the divisor is finitely generated....
Cartier finance project is a fincanca management and control system created with react/styled Components , mirageJs, Axios, hooks with typescrip. (⭐ 12)