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pro vyhledávání: '"Dionisi, Carla P."'
Autor:
Dionisi, Carla P., Mignone, Ricardo A., Rubenacker, Andrea I., Pfaffen, Valeria, Bachmeier, Omar, Campitelli, Paola A., Yudi, Lidia Mabel, Juarez, Ana Valeria
Publikováno v:
In Microchemical Journal December 2020 159
Autor:
Dionisi, Carla
In this paper nondegenerate multidimensional matrices of boundary format in $V_0 \otimes ... \otimes V_p$ are investigated by their link with Steiner vector bundles on product of projective spaces. For any nondegenerate matrix $A$ the stabilizer for
Externí odkaz:
http://arxiv.org/abs/math/0312264
Autor:
Dionisi, Carla, Fontanari, Claudio
This work is a modern revisitation of a classical paper by Alessandro Terracini, going back to 1915, which suggests an elementary but powerful method for studing Grassmann defective varieties. In particular, the case of Veronese surfaces is completel
Externí odkaz:
http://arxiv.org/abs/math/0112149
Autor:
Dionisi, Carla, Ottaviani, Giorgio
Let $A$, $B$ be multidimensional matrices of boundary format respectively $\prod_{i=0}^p(k_i+1)$, $\prod_{j=0}^q(l_j+1)$. Assume that $k_p=l_0$ so that the convolution $A\ast B$ is defined. We prove that $Det (A\ast B)=Det(A)^{\alpha}\cdot Det(B)^{\b
Externí odkaz:
http://arxiv.org/abs/math/0104281
Autor:
Dionisi, Carla, Maggesi, Marco
We study the general elements of the moduli spaces (\MM_{\PP^2} (r, c_1, c_2) ) of stable holomorphic vector bundle on $\PP^2$ and their minimal free resolution. Incidentally, a quite easy proof of the irreducibility of (\MM_{\PP^2} (r, c_1, c_2)) is
Externí odkaz:
http://arxiv.org/abs/math/0002169
Autor:
Dionisi, Carla
Let $MI_{Simp,P^{2n+1}}(k)$ be the moduli space of stable symplectic instanton bundles on $P^{2n+1}$ with second Chern class $c_2=k$ (it is a closed subscheme of the moduli space $MI_{P^{2n+1}}(k)$), We prove that the dimension of its Zariski tangent
Externí odkaz:
http://arxiv.org/abs/alg-geom/9707011
Autor:
Dionisi, Carla
Publikováno v:
Annali di Matematica Pura ed Applicata; December 1998, Vol. 175 Issue: 1 p285-293, 9p
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