Bulletin of the brazilian mathematical society文章索引

期刊名：Bulletin of the brazilian mathematical society

缩写：B BRAZ MATH SOC

ISSN：1678-7544

e-ISSN：1678-7714

IF/分区：0.9/Q2

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How to be sure of finding a root of a complex polynomial using Newton's method [0.03%] 如何利用牛顿法确保找到复多项式的根

Anthony Manning Anthony Manning

Bulletin of the Brazilian Mathematical Society. 1992;22(2):157-177. DOI:10.1007/bf01232940 1992

Abundance of generic homoclinic tangencies in real-analytic families of diffeomorphisms [0.03%] 实解析微分同胚族中普遍存在一般性同宿切触现象

Floris Takens Floris Takens

Bulletin of the Brazilian Mathematical Society. 1992;22(2):191-214. DOI:10.1007/bf01232942 1992

On the groupsJ(ℂℙm) andJ(ℍℙn) [0.03%] 关于群J(ℂℙm)和J(ℍℙn)

Ulrich Suter Ulrich Suter

Bulletin of the brazilian mathematical society. 1974;5(2):221-231. DOI:10.1007/bf02938493 1974

On inclination-flip homoclinic orbit associated to a saddle-node singularity [0.03%] 关于与鞍结奇点相关的倾斜翻转同宿轨道

C. A. Morales C. A. Morales

Bulletin of the Brazilian Mathematical Society. 1996;27(2):145-160. DOI:10.1007/bf01259357 1996

Codimension one symplectic foliations and regular Poisson structures [0.03%] 余维数一的辛叶状结构与正则泊松结构

Victor Guillemin; Eva Miranda; Ana Rita Pires Victor Guillemin; Eva Miranda; Ana Rita Pires

Bulletin of the brazilian mathematical society. 2011;42(4):607-623. DOI:10.1007/s00574-011-0031-6 2011

The dynamics of perturbations of the contracting Lorenz attractor [0.03%] 收缩洛伦兹吸引子摄动的动力学特性

Alvaro Rovella Alvaro Rovella

Bulletin of the Brazilian Mathematical Society. 1993;24(2):233-259. DOI:10.1007/bf01237679 1993

Morita theory in deformation quantization [0.03%] 变形量子化中的莫里塔理论

Stefan Waldmann Stefan Waldmann

Bulletin of the brazilian mathematical society. 2011;42(4):831-852. DOI:10.1007/s00574-011-0037-0 2011

Lie groupoids and the Frölicher-Nijenhuis bracket [0.03%] 李群胚与弗罗利希-尼延海斯括号

Bursztyn, Henrique; Drummond, Thiago Bursztyn

Bulletin of the Brazilian Mathematical Society, New Series. 2013;44(4):709-730. DOI:10.1007/s00574-013-0031-9 2013

On the poles of regular differentials of singular curves [0.03%] 关于奇异曲线的正则微分的极点

Karl-Otto Stöhr Karl-Otto Stöhr

Bulletin of the Brazilian Mathematical Society. 1993;24(1):105-136. DOI:10.1007/bf01231698 1993

Elliptic logarithms, diophantine approximation and the Birch and Swinnerton-Dyer conjecture [0.03%] 椭圆对数、丢番图逼近与伯奇和斯温纳顿-戴尔猜想

Bosser, Vincent; Surroca, Andrea Bosser

Bulletin of the Brazilian Mathematical Society, New Series. 2014;45(1):1-23. DOI:10.1007/s00574-014-0038-x 2014