Sep 8, 2016 · Abstract:We study the computational complexity of sequences of projective varieties. We define analogues of the complexity classes P and NP ...
Mar 19, 2018 · We study the computational complexity of sequences of projective varieties. We define analogues of the complexity classes P and NP for these ...
Abstract:We study the computational complexity of sequences of projective varieties. We define analogues of the complexity classes P and NP for these and ...
Abstract. We study the computational complexity of sequences of projective varieties. We define analogues of the complexity classes P and NP for these and ...
Valiant's theory of algebraic/arithmetic complexity classes is an algebraic analogue of Boolean complexity theory, where Boolean functions are replaced by ...
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Complexity Classes and Completeness in Algebraic Geometry. https://doi.org/10.1007/s10208-018-9383-2. Видання: Foundations of Computational Mathematics, 2018 ...
I wrote my first papers on algebraic geometry; specifically on derived categories of sheaves, matrix factorizations and projective duality.
VBP completeness with homogenization gives: If f ∈ Xr, then f(A#»x) ∈ Xr for any linear map A. Every f ∈ Xr can be obtained via a linear map A as f = IMM.
Jan 27, 2024 · You can approach the study of complexity (including computability) as the study of complexity classes, which are, in a sense, natural phenomena, ...
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