Results 1 to 10 of about 3,573,561 (343)
p-adic deformation of algebraic cycle classes [PDF]
We study the p-adic deformation properties of algebraic cycle classes modulo rational equivalence. We show that the crystalline Chern character of a vector bundle lies in a certain part of the Hodge filtration if and only if, rationally, the class of the
Bloch, Spencer+2 more
core +6 more sources
Virtual moduli cycles and Gromov-Witten invariants of algebraic varieties [PDF]
We introduce a method of constructing the virtual cycle of any scheme associated with a tangent-obstruction complex. We apply this method to constructing the virtual moduli cycle of the moduli of stable maps from n-pointed genus g curves to any smooth ...
Li, Jun, Tian, Gang
core +5 more sources
Towards an algebraic method of solar cycle prediction [PDF]
An algebraic method for the reconstruction and potentially prediction of the solar dipole moment value at sunspot minimum (known to be a good predictor of the amplitude of the next solar cycle) was suggested in the first paper in this series.
Nagy Melinda+3 more
doaj +4 more sources
Torsion algebraic cycles and complex cobordism [PDF]
We show that the cycle map on a variety X, from algebraic cycles modulo algebraic equivalence to integer cohomology, lifts canonically to a topologically defined quotient of the complex cobordism ring of X. This more refined cycle map gives a topological
Totaro, Burt
core +3 more sources
NORMAL FUNCTIONS FOR ALGEBRAICALLY TRIVIAL CYCLES ARE ALGEBRAIC FOR ARITHMETIC REASONS
For families of smooth complex projective varieties, we show that normal functions arising from algebraically trivial cycle classes are algebraic and defined over the field of definition of the family.
JEFFREY D. ACHTER+2 more
doaj +3 more sources
OBSTRUCTIONS TO ALGEBRAIZING TOPOLOGICAL VECTOR BUNDLES
Suppose $X$ is a smooth complex algebraic variety. A necessary condition for a complex topological vector bundle on $X$ (viewed as a complex manifold) to be algebraic is that all Chern classes must be algebraic cohomology classes, that is, lie in the ...
A. ASOK, J. FASEL, M. J. HOPKINS
doaj +4 more sources
A nontrivial algebraic cycle in the Jacobian variety of the Klein quartic
We prove some value of the harmonic volume for the Klein quartic C is nonzero modulo $$\frac{1}{2}{\mathbb{Z}}$$ , using special values of the generalized hypergeometric function 3F2.
Yuuki Tadokoro
openalex +3 more sources
Treewidth-Aware Cycle Breaking for Algebraic Answer Set Counting
Probabilistic reasoning, parameter learning, and most probable explanation inference for answer set programming have recently received growing attention.
Thomas Eiter+2 more
semanticscholar +1 more source
The effectiveness of contextual approach on students' comprehension ability
This study aimed to determine the effectiveness of the contextual approach in improving students' algebraic arithmetic operations. This research is a Classroom Action Research (CAR) conducted in two cycles with each cycle consisting of two meetings. Data
Ngaderi Ngaderi, Mentari Eka Wahyuni
doaj +1 more source
Permutation actions on Quiver Grassmannians for the equioriented cycle via GKM-theory [PDF]
In our previous work, we equipped quiver Grassmannians for nilpotent representations of the equioriented cycle with an action of an algebraic torus. We show here that the equivariant cohomology ring is acted upon by a product of symmetric groups and we ...
M. Lanini, A. Pütz
semanticscholar +1 more source