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AbstractThis paper proves the existence of infinitely many imaginary quadratic fields whose class nu...
SIGLETIB: RO 2556 (1987,23) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informatio...
The ideal class group problem is one of the very interesting problems in algebraic number theory. In...
Let K be an imaginary quadratic field with class number one and let [special characters omitted] be ...
International audienceThis paper formulates some conjectures for the number of imaginary quadratic f...
Let K be an imaginary quadratic field with class number one and let [Special characters omitted.] be...
AbstractIn this paper our attempt is to investigate the class number problem of imaginary quadratic ...
(Joint work with Anna Puskas) We determine all of the imaginary $n$-quadratic fields with class numb...
The class number problem is one of the central open problems of algebraic number theory. It has long...
Let $K$ be an imaginary quadratic field of discriminant less than or equal to -7 and $K_{(N)}$ be it...
Improving a result of Montgomery and Weinberger, we establish the existence of infinitely many real ...
Four years ago, Baker and I gave the first accepted solutions to the problem of finding all complex ...
We give an exposition of Heegner's and Siegel's proofs that there are exactly 9 imaginary quadratic ...
Let N denote the sets of positive integers and D is an element of N be square free, and let chi(D), ...
Abstract. By a change of variables we obtain new y-coordinates of el-liptic curves. Utilizing these ...
AbstractThis paper proves the existence of infinitely many imaginary quadratic fields whose class nu...
SIGLETIB: RO 2556 (1987,23) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informatio...
The ideal class group problem is one of the very interesting problems in algebraic number theory. In...
Let K be an imaginary quadratic field with class number one and let [special characters omitted] be ...
International audienceThis paper formulates some conjectures for the number of imaginary quadratic f...
Let K be an imaginary quadratic field with class number one and let [Special characters omitted.] be...
AbstractIn this paper our attempt is to investigate the class number problem of imaginary quadratic ...
(Joint work with Anna Puskas) We determine all of the imaginary $n$-quadratic fields with class numb...
The class number problem is one of the central open problems of algebraic number theory. It has long...
Let $K$ be an imaginary quadratic field of discriminant less than or equal to -7 and $K_{(N)}$ be it...
Improving a result of Montgomery and Weinberger, we establish the existence of infinitely many real ...
Four years ago, Baker and I gave the first accepted solutions to the problem of finding all complex ...
We give an exposition of Heegner's and Siegel's proofs that there are exactly 9 imaginary quadratic ...
Let N denote the sets of positive integers and D is an element of N be square free, and let chi(D), ...
Abstract. By a change of variables we obtain new y-coordinates of el-liptic curves. Utilizing these ...
AbstractThis paper proves the existence of infinitely many imaginary quadratic fields whose class nu...
SIGLETIB: RO 2556 (1987,23) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informatio...
The ideal class group problem is one of the very interesting problems in algebraic number theory. In...