The Number of Import Seizures

The repeated homogeneous balance method is used to construct new exact traveling wave solutions of the (2+1) dimensional Zakharov- Kuznetsov (ZK) equation, in which the

Several interpretations of the Milnor number have been discovered (see, for instance, [7] and [11]). The present article describes a con- jecture that would provide an interpretation

The first part of his contributions to approximation theory, which consists of about 130 papers, were mostly devoted to understanding different aspects of best approximation

The main motivation of this paper is to establish a close connection between a classi- cal theorem from real analysis (discovered over two centuries ago) and recent works in

p≤x a 2 p log p/p k−1 which is proved in Section 4 using Shimura’s split of the Rankin–Selberg L -function into the ordinary Riemann zeta-function and the sym- metric square

It is well known that in the cases covered by Theorem 1, the maximum permanent is achieved by a circulant.. Note also, by Theorem 4, that the conjecture holds for (m, 2) whenever m

Somewhat less trivially, if we consider matrices with generic entries in the diagonal, subdiagonal, and superdiagonal, and zeros elsewhere, we find that the number of terms in

In the previous section we have seen that the guessing number can be described in terms of the number of fixed points of the strategy maps, and since this is a finite set of mappings