Chern classes of group representations over a number field
Chern numbers for singular varieties and elliptic homology.
Chern Numbers of Algebraic Surfaces.
Chern numbers of cusp resolutions in totally real cubic number fields.
Chern numbers of Hilbert modular varieties.
Choice Mappings of Certain Classes of Finite Sets.
Cholesky factorizations of matrices associated with -order recurrent sequences.
Chowla's conjecture
Chromatic roots of a ring of four cliques.
CHRONIQUE (vol. 1, Fasc. 2.)
Cinq nombres dont les sommes deux à deux sont des carrés
Cipolla pseudoprimes.
Circles passing through five or more integer points
We find an improvement to Huxley and Konyagin’s current lower bound for the number of circles passing through five integer points. We conjecture that the improved lower bound is the asymptotic formula for the number of circles passing through five integer points. We generalise the result to circles passing through more than five integer points, giving the main theorem in terms of cyclic polygons with m integer point vertices. Theorem. Let m ≥ 4 be a fixed integer. Let be the number of cyclic polygons...
Circulants and the factorization of the Fibonacci–like numbers
Several authors gave various factorizations of the Fibonacci and Lucas numbers. The relations are derived with the help of connections between determinants of tridiagonal matrices and the Fibonacci and Lucas numbers using the Chebyshev polynomials. In this paper some results on factorizations of the Fibonacci–like numbers and their squares are given. We find the factorizations using the circulant matrices, their determinants and eigenvalues.
Circular units of real abelian fields with four ramified primes
In this paper we study the groups of circular numbers and circular units in Sinnott’s sense in real abelian fields with exactly four ramified primes under certain conditions. More specifically, we construct -bases for them in five special infinite families of cases. We also derive some results about the corresponding module of relations (in one family of cases, we show that the module of Ennola relations is cyclic). The paper is based upon the thesis [6], which builds upon the results of the paper...
Čísla a početní výkony [Book]
Class 2 Galois representations of Kummer type.
Class fields of abelian extensions of Q.
Class fields towers of imaginary quadratic fields.
Class group of a cyclotomic -extension