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  1. Scholars Hub of the Academia Sinica
中央研究院 / 數理科學組 / 數學研究所

Du, Bau-Sen

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  • 簡歷
  • 研究成果 43
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研究成果
  • 全部
  • 期刊文章
  • 其他

依作者

  • 43 du, bau-sen
  • 4 li, ming-chia
  • 2 huang, sen-shan
  • 1 chou, wun-seng
  • 1 hsiau, s. -r.
  • 1 li, m. -c.
  • 1 malkin, m.
  • 1 malkin, mikhail
  • 1 shiue, peter j. -s.

依日期

  • 16 2000 - 2025
  • 25 1923 - 1999

依類型

  • 39 期刊論文/journal paper
  • 4 技術報告/technical report

全文

  • 43 no fulltext


第 1 到 43 筆結果,共 43 筆。

公開日期題名作者關聯scopusWOS全文
12013A simple proof of Sharkovsky's theorem rerevisited, Preprint (Version 8, March 13, 2013)Du, Bau-Sen A simple proof of Sharkovsky's theorem rerevisited, Preprint (Version 8, March 13, 2013)
22008A note on circulant transition matrices in Markov chainsDu, Bau-Sen ; Chou, Wun-Seng; Shiue, Peter J. -S.LINEAR ALGEBRA AND ITS APPLICATIONS 429(7), 1699-1704
32007A simple proof of Sharkovsky's theorem revisitedDu, Bau-Sen AMERICAN MATHEMATICAL MONTHLY 114(2), 152-155
42007An improved stability criterion with application to the Arneodo-Coullet-Tresser mapDu, Bau-Sen ; Hsiau, S. -R.; Li, M. -C.; Malkin, M.Taiwanese Journal of Mathematics 11(5), 1369-1382
52006Topological horseshoes for Arneodo-Coullet-Tresser mapsDu, Bau-Sen ; Li, Ming-Chia; Malkin, MikhailRegular and Chaotic Dynamics 11(2), 181-190
62006On the nature of chaosDu, Bau-Sen Preprint  
72006More simple proofs of Sharkovsky's theoremDu, Bau-Sen Preprint  
82006On the nature of chaos, Preprint(2006).Du, Bau-Sen 
92005Newton, Fermat, and Exactly Realizable SequencesDu, Bau-Sen ; Huang, Sen-Shan; Li, Ming-ChiaJ. Integer Sequences(electronic) 8, Article 05.1.2
102005On the invariance of Li-Yorke chaos of interval mapsDu, Bau-Sen J. Diff. Equ. Appl. 11(9), 823-828
112004A simple proof of Sharkovsky's theoremDu, Bau-Sen Amer. Math. Monthly 111(7), 595-599
122004On the class of square Petrie matrices induced by cyclic permutationsDu, Bau-Sen International Journal of Mathematics and Mathematical Sciences 2004(31), 1617-1622
132003A refinement of Sharkovskii's theorem on orbit types characterized by two parametersDu, Bau-Sen ; Li, Ming-ChiaJ. Math. Anal. Appl. 278(1), 77-82
142003Generalized Fermat, double Fermat and Newton sequencesDu, Bau-Sen ; Huang, Sen-Shan; Li, Ming-ChiaJ. Number Theory 98(1), 172-183
152000The linearisations of cyclic permutations have rational zeta functionsDu, Bau-Sen Bulletin of the Australian Mathematical Society 62(2), 287-295
162000Obtaining new dividing formulas $n |  Q(n)$ frow the known onesDu, Bau-Sen Fibonacci Quarterly 38(3), 217-222
171999Congruence identities arising from dynamical systemsDu, Bau-Sen Appl. Math. Letters 12(5), 115-119
181998A dense orbit almost implies sensitivity to initial conditionsDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 26(2), 85-94
191997Point bifurcations and bubbles for some one-parameter families of quadratic polynomialsDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 25(1), 1-9
201993Point bifurcations for some one-parameter families of interval mapsDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 21(3), 187-202
211991On direct bifurcations into chaos and order for a simple family of interval mapsDu, Bau-Sen Bull. Austral. Math. Soc. 44(3), 367-373
221991On the bifurcation of periodic orbits of some generalized Henon mappingsDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 19(3), 207-217
231991Smooth weakly chaotic interval maps with zero topological entropyDu, Bau-Sen Dynamical Systems And Related Topics - Proceedings Of The International Conference(Advanced Series in Dynamical Systems, World Scientific, Singapore), 72-79
241989Every chaotic interval map has a scrambled set in the recurrent setDu, Bau-Sen Bulletin of the Australian Mathematical Society 39(2), 259-264
251989A simple method which generates infinitely many congruence identitiesDu, Bau-Sen Fibonacci Quarterly 27, 116-124
261988Unimodal expanding maps of the intervalDu, Bau-Sen Bull. Austral. Math. Soc. 38, 125-130
271988Symmetric periodic orbits of continuous odd functions on the intervalDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 16(1), 1-48
281987Minimal periodic orbits and topological entropy of interval mapsDu, Bau-Sen Proc. Amer. Math. Soc. 100(3), 482-484
291987Dense orbits and dense periodicity on the intervalDu, Bau-Sen Bull. Inst. Math. Acad. Sinica 15(1), 35-48
301987Topological entropy and chaos of interval mapsDu, Bau-Sen Nonlinear Analysis: Theory, Methods & Applications 11(1), 105-114
311987Examples of expanding maps with some special propertiesDu, Bau-Sen Bull. Austral. Math. Soc. 36, 469-474
321986An example of a bifurcation from fixed points to period 3 pointsDu, Bau-Sen Nonlinear Analysis: Theory, Methods & Applications 10(7), 639-641
331986A note on periodic points of expanding maps of the intervalDu, Bau-Sen Bull. Austral. Math. Soc. 33(3), 435-447
341985The minimal number of periodic orbits of periods guaranteed in Sharkovskii's theoremDu, Bau-Sen Bulletin of the Australian Mathematical Society 31(1), 89-103 (Corrigendum: 32(1985), 159)
351985Bifurcation of periodic points of some diffeomorphisms on $R^3$Du, Bau-Sen Nonlinear Analysis: Theory, Methods & Applications 9(4), 309-319
361984Almost all points are eventually periodic with minimal period 3Du, Bau-Sen Bull. Inst. Math. Acad. Sinica 12(4), 405-411
371984A chaotic function whose non-wandering set is the Cantor ternary setDu, Bau-Sen Proc. Amer. Math. Soc. 92(2), 277-278
381983Are chaotic functions really chaoticDu, Bau-Sen Bull. Austral. Math. Soc. 28(1), 53-66
391982Period 3 bifurcation for the logistic mappingDu, Bau-Sen IMA Preprint Series 7, University of Minnesota  
401982Period 3 bifurcation for the logistic mapping, IMA Preprint Series #7, University of Minnesota, 1982.Du, Bau-Sen 
411981A note on periodic solutions in the vicinity of a centerDu, Bau-Sen Proc. Amer. Math. Soc. 81(4), 579-584
42-The lives of period-3 orbits for some quadratic polynomialsDu, Bau-Sen (pedagogical note) 
43-The lives of period-3 orbits for some quadratic polynomials (pedagogical note).Du, Bau-Sen 

 

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