Add to ORKGLet d(<O) denote a squarefree integer. The ideal class group of the imaginary quadratic field Q($) has a cyclic 2-Sylow subgroup of order 2 8 in precisely the following cases (see for example [S] and [6]): (i) d = -p, p=2g2-h2-l(mod8), (g/p) = + I
AbstractThe theorem presented in this paper provides a sufficient condition for the divisibility of ...
AbstractWe prove a congruence modulo a certain power of 2 for the class numbers of the quadratic fie...
AbstractLet h(d) denote the class number of the quadratic field Q(√d) of discriminant d. A number of...
and sufficient conditions for the class-number h(d) of the quadratic field Q(/d) to be divisible by ...
For a given odd integer n>1, we provide some families of imaginary quadratic number fields of the f...
AbstractLet d, d1, d2 ϵ N be square free with d=d1d2, and let h(-d) and IK denote the class number a...
Abstract. Divisibility properties of class numbers is very important to know the structure of ideal ...
summary:Let $n>1$ be an odd integer. We prove that there are infinitely many imaginary quadratic fie...
summary:Let $n>1$ be an odd integer. We prove that there are infinitely many imaginary quadratic fie...
Abstract. Let Ct(n) denote the number of t−core partitions of n, where a partition is a t−core if no...
AbstractWe study the divisibility of the strict class numbers of the quadratic fields of discriminan...
AbstractLet k be a number field with Sk, the Sylow 2-subgroup of its ideal class group, isomorphic t...
AbstractWe study the divisibility of the strict class numbers of the quadratic fields of discriminan...
AbstractWe prove a congruence modulo a certain power of 2 for the class numbers of the quadratic fie...
Let h(d) denote the class number of the quadratic field Q(√d) of discriminant d. A number of new det...
AbstractThe theorem presented in this paper provides a sufficient condition for the divisibility of ...
AbstractWe prove a congruence modulo a certain power of 2 for the class numbers of the quadratic fie...
AbstractLet h(d) denote the class number of the quadratic field Q(√d) of discriminant d. A number of...
and sufficient conditions for the class-number h(d) of the quadratic field Q(/d) to be divisible by ...
For a given odd integer n>1, we provide some families of imaginary quadratic number fields of the f...
AbstractLet d, d1, d2 ϵ N be square free with d=d1d2, and let h(-d) and IK denote the class number a...
Abstract. Divisibility properties of class numbers is very important to know the structure of ideal ...
summary:Let $n>1$ be an odd integer. We prove that there are infinitely many imaginary quadratic fie...
summary:Let $n>1$ be an odd integer. We prove that there are infinitely many imaginary quadratic fie...
Abstract. Let Ct(n) denote the number of t−core partitions of n, where a partition is a t−core if no...
AbstractWe study the divisibility of the strict class numbers of the quadratic fields of discriminan...
AbstractLet k be a number field with Sk, the Sylow 2-subgroup of its ideal class group, isomorphic t...
AbstractWe study the divisibility of the strict class numbers of the quadratic fields of discriminan...
AbstractWe prove a congruence modulo a certain power of 2 for the class numbers of the quadratic fie...
Let h(d) denote the class number of the quadratic field Q(√d) of discriminant d. A number of new det...
AbstractThe theorem presented in this paper provides a sufficient condition for the divisibility of ...
AbstractWe prove a congruence modulo a certain power of 2 for the class numbers of the quadratic fie...
AbstractLet h(d) denote the class number of the quadratic field Q(√d) of discriminant d. A number of...