Kronecker's and Newton's approaches to solving: A first comparison
D. Castro, K. Haegele, J.E. Morais, L.M. Pardo
在这个扩展的抽象中,我们处理了数值/二酚近似和符号/代数几何方法之间的关系,以解决多变量二苯丁二烯多项式系统,获得了从二酚素近似到有效数论的几个连续体。
In this extended abstract we deal with the relations between the numerical/diophantine approximation and the symbolic/algebraic geometry approachs to solving of multivariate diophentine polynomial systems, obtaining several consecuences ranging from diophantine approximation to effective number theory.
