… a₁ congruent to a2, modulo b; a1 a2 divisible by b. number of members of a sequence not
… Sequence with members divisible by at least one of a given set. 315 E6. Sequence with …

… On the one hand, he not only considered the parity of the exponents but studied more
generally if they were divisible by a fixed integer m ⩾ 2. On the other hand, he already treated …

… Since the utilization AFVs with limited autonomy makes the GVRP a challenging problem,
its extension to MDGVRP brings even more complexity to the problem. To solve this problem, …

… in the Brauer group and a divisibility property of symbol algebras to … Section 6 is devoted to
the exponent-index problem, where we … Next we are going to use the well-known divisibility of …

… and (mk) satisfy the same hypotheses of growth and divisibility as in the complex case. Thus
in the (algebraic) basis (ek), S is a block diagonal operator built from rotation matrices. We …

… positive integer m, we consider the problem of determining the density of the set of primes
p for which the order of the reduction modulo p of the group is divisible by m. In the case when …

… The second of the above problems is treated in this paper. We learnt of the family Yt from the
… We will prove by induction on Af that if N is only divisible by primes greater than C(h), then …

Let k be a number field and X a smooth projective k-variety. In this paper, we study the
information obtainable from descent via torsors under finite k-group schemes on the location of …

… For Question A, we know that [t] is nontrivial, so divisibility of this class directly yields results
on h(−4p). We do not have a corresponding guarantee for Question B. For instance, if all ξi …

… divisible by p. Let X be a compositum of X and Y over Y . Then X is an unramified cover of X.
… Thus we reduce to the case where X → E has ramification index divisible by e above each l-…