On the values at zero of partial zeta functions for ray classes of a real quadratic field.

This implies that a real function is realized by a stable map if and only if it is continuous, thus further leads to an admissible representation of the space of continuous

In this section we will show that in the case of a generic quadric the variety G(n, Q) is 2-incompressible, and also will formulate the conjecture describing the canonical dimension

lattice points, ellipsoids, rational and irrational quadratic forms, pos- itive and indefinite quadratic forms, distribution of values of quadratic forms, Oppenheim

In this paper, the method of Lyapunov functions is used to derive classes of stable quadratic discrete autonomous systems in a critical case in the presence of a simple eigenvalue λ

Finally, we give an example to show how the generalized zeta function can be applied to graphs to distinguish non-isomorphic graphs with the same Ihara-Selberg zeta

In previous work [11], the author shows that in the general case of functions f : G → N between arbitrary finite groups G and N , bundle and graph equivalence have a common source

— For a collection of sections of a holomorphic vector bundle over a complete intersection variety, we give three expressions for its residues at an isolated singular point..

Next, new classes of rational functions: parabolic Collet–Eckmann and topological parabolic Collet–Eckmann are introduced and mean porosity of Julia sets for functions in these