In this short paper, we construct a unipotent nearby cycle functor and show a
p-adic analogue of Beilinson’s equivalence comparing two derived categories: the
derived category of holonomic arithmetic $${\mathcal {D}}$$ -modules and the
derived category of arithmetic $${\mathcal {D}}$$ -modules whose cohomologies
are holonomic.... hiện toàn bộ
Let $$\mathcal {R}$$ be an expansion of the ordered real additive group. When
$$\mathcal {R}$$ is o-minimal, it is known that either $$\mathcal {R}$$ defines
an ordered field isomorphic to $$(\mathbb {R},<,+,\cdot )$$ on some open
subinterval $$I\subseteq \mathbb {R}$$ , or $$\mathcal {R}$$ is a reduct of an
ordered vector space. We say $$\mathcal {R}$$ is field-type if it satisfies the
former con... hiện toàn bộ
We connect different results about irreducible components of the Springer fibers
of type A. Firstly, we show a relation between the Spaltenstein partition of the
fibers and a total order $${\prec}$$ on the set of standard Young tableaux.
Next, using a result of Steinberg, we connect a work of the first author to the
Robinson–Schensted map. We also perform the Spaltenstein study of the relative
pos... hiện toàn bộ
Zero curvature formulations, pseudo-potentials, modified versions, “Miura
transformations”, conservation laws, and nonlocal symmetries of the Korteweg–de
Vries, Camassa–Holm and Hunter–Saxton equations are investigated from a unified
point of view: these three equations belong to a two-parameter family of
equations describing pseudo-spherical surfaces, and therefore their basic
integrability prope... hiện toàn bộ
In this paper, we study the cohomology of semisimple local systems in the spirit
of classical Hodge theory. On the one hand, we construct a generalized Weil
operator from the complex conjugate of the cohomology of a semisimple local
system to the cohomology of its dual local system, which is functorial with
respect to smooth restrictions. This operator allows us to study the Poincaré
pairing, usua... hiện toàn bộ
Let $$E*G$$ be a crossed product of a division ring E and a locally indicable
group G. Hughes showed that up to $$E*G$$ -isomorphism, there exists at most one
Hughes-free division $$E*G$$ -ring. However, the existence of a Hughes-free
division $$E*G$$ -ring $${\mathcal {D}}_{E*G}$$ for an arbitrary locally
indicable group G is still an open question. Nevertheless, $${\mathcal
{D}}_{E*G}$$ exists, ... hiện toàn bộ
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