Results 71 to 80 of about 9,128,412 (208)
The fractional-order design for conceptualizing corruption offers several advantages on the corruption spreading over the integer-order corruption models such as acknowledgement of the intricate dynamics of corruption, including corruption super ...
Shewafera Wondimagegnhu Teklu
doaj +1 more source
Jørgensen subgroups of the Picard group
Let $G$ be a subgroup of rank two of the Möbius group $\textit{PSL}(2, \mathbb{C})$. The Jørgensen number $J(G)$ of $G$ is defined by \[ J(G) = \inf \{|\tr^{2} A - 4| + \mathopen|\tr[A, B]-2|\colon \langle A, B\rangle= G\}. \] We describ e all subgroups $G$ of the Picard group $\textit{PSL}(2, \mathbb{Z} + i\mathbb{Z})$ with $J(G) = 1$.
González-Acuña, Francisco +1 more
openaire +3 more sources
Bu çalışmada PSL(2, C) grubunun bir alt grubu olan Picard grubu ve bunun bazı alt grupları ele alınmıştır. Bu grup ilk olarak Picard tarafından incelenmiştir. Daha sonra Fricke ve Klein tarafından Picard grubu olarak adlandırılmıştır.
Özgür, Nihal Yılmaz
core
Antea Group Archeologie 2018/153
In september 2018 heeft Antea Group in opdracht van CroonenBuro5 een archeologisch booronderzoek (verkennende fase) uitgevoerd voor een plangebied dat valt binnen het grotere bestemmingsplan Slotjes te Oosterhout. Het plangebied bestaat uit verschillende
Arkema, Drs. M. (Antea Group) +45 more
core +1 more source
We introduce the Picard group of corings. We extend the well-known exact sequence from algebras and coalgebras over fields to corings. We extend the Aut-Pic property to corings and we give some new examples of corings having this property. Finally, we give the corresponding exact sequences for the category of entwined modules over an entwining ...
openaire +2 more sources
The Picard Group of Equivariant Stable Homotopy Theory [PDF]
Let G be a compact Lie group. We describe the Picard group Pic(HoGS) of invertible objects in the stable homotopy category of G-spectra in terms of a suitable class of homotopy representations of G.
Lewis, L.G., May, J.P., Fausk, H.
core +1 more source
Combinatorial aspects of nodal curves
To any nodal curve C one associates its degree class group, a combinatorial invariant which plays an important role in the compactification of the generalized Jacobian of C and in the construction of the Néron model of the Picard variety of families of ...
Simone Busonero +2 more
doaj
Differential Galois Theory and Hopf Algebras for Lie Pseudogroups
According to a clever but rarely quoted or acknowledged work of E. Vessiot that won the prize of the Académie des Sciences in 1904, “Differential Galois Theory” (DGT) has mainly to do with the study of “Principal Homogeneous Spaces” (PHSs) for finite ...
Jean-Francois Pommaret
doaj +1 more source
Extending divisors from complete intersection surfaces
The aim of this paper is to extend a theorem of Griffiths, Harris and Hulek [4], [6] on the extendability of divisors of a smooth complete intersection surface in P^n to the case when the ambient space is a product of projective spaces or a Grassmannian.
Jorge Caravantes
doaj
On the v-Picard Group of Stein Spaces
Abstract We study the image of the Hodge–Tate logarithm map (in any cohomological degree), defined by Heuer, in the case of smooth Stein varieties. Heuer, motivated by the computations for the affine space of any dimension, raised the question whether this image is always equal to the group of closed differential forms.
Ertl, Veronika +2 more
openaire +3 more sources

