AbstractWe use the crystalline nature of the universal extension of a 1-motive M to define a canonical Gauss–Manin connection on the de Rham realization of M. As an application we provide a construction of the so-called Manin map from a motivic point of view
We embed the derived category of Deligne 1-motives over a perfect field into the \ue9tale version of...
We show that the Quot scheme (Formula presented.) parameterising length (Formula presented.) quotien...
We survey certain accessible aspects of Grothendieck’s theory of motives in arithmetic algebraic geo...
We use the crystalline nature of the universal extension of a 1-motive to define a canonical Gauss\...
We studied the crystalline nature of the universal extension of a 1-motive, over a general basis, in...
Following we explain how 1-motives originate via the simplicial Picard functorof varieties defined o...
We consider the crystalline realization of Deligne's 1-motives in positive characteristics and prove...
Let M be a 1-motive over a base scheme S and M' its Cartier dual. We show the existence of a canonic...
We introduce the sharp (universal) extension of a 1-motive (with additive factors and torsion) over ...
AbstractWe introduce the sharp (universal) extension of a 1-motive (with additive factors and torsio...
We generalize the motivic incarnation morphism from the theory of arithmetic integration to the rela...
This thesis develops a method (dimensional reduction) to compute motivic Donaldson--Thomas invariant...
The generalized Grothendieck's conjecture of periods (CPG)K predicts that if M is a 1-motive defined...
In ordinary Hodge theory for a compact kahler manifold, one can look at the Gauss-Manin connection a...
Feynman integrals are the building blocks of scattering amplitudes in quantum field theory, and are ...
We embed the derived category of Deligne 1-motives over a perfect field into the \ue9tale version of...
We show that the Quot scheme (Formula presented.) parameterising length (Formula presented.) quotien...
We survey certain accessible aspects of Grothendieck’s theory of motives in arithmetic algebraic geo...
We use the crystalline nature of the universal extension of a 1-motive to define a canonical Gauss\...
We studied the crystalline nature of the universal extension of a 1-motive, over a general basis, in...
Following we explain how 1-motives originate via the simplicial Picard functorof varieties defined o...
We consider the crystalline realization of Deligne's 1-motives in positive characteristics and prove...
Let M be a 1-motive over a base scheme S and M' its Cartier dual. We show the existence of a canonic...
We introduce the sharp (universal) extension of a 1-motive (with additive factors and torsion) over ...
AbstractWe introduce the sharp (universal) extension of a 1-motive (with additive factors and torsio...
We generalize the motivic incarnation morphism from the theory of arithmetic integration to the rela...
This thesis develops a method (dimensional reduction) to compute motivic Donaldson--Thomas invariant...
The generalized Grothendieck's conjecture of periods (CPG)K predicts that if M is a 1-motive defined...
In ordinary Hodge theory for a compact kahler manifold, one can look at the Gauss-Manin connection a...
Feynman integrals are the building blocks of scattering amplitudes in quantum field theory, and are ...
We embed the derived category of Deligne 1-motives over a perfect field into the \ue9tale version of...
We show that the Quot scheme (Formula presented.) parameterising length (Formula presented.) quotien...
We survey certain accessible aspects of Grothendieck’s theory of motives in arithmetic algebraic geo...
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