期刊文献+

泛系之道:泛系化扬弃扩变的极值原理——Hilbert第6/23问题和Walsh猜想的变解

The Pansystems Way:Pansystems-Generalized Extremum Principle——Flexible Settlement to Hilbert 6th/23rd Problems & Walsh Conjecture
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摘要 本文论述泛系之道(泛系极值原理),有关内容包括对数理工医文社史哲理法的感悟与再论识,特别是它的进一步泛系化扬弃扩变//泛系变分运筹相对论提供Hilbert问题和Walsh猜想变解的具体模式。 The pansystems way (pansystems -generalized extremum principle) is illustrated with recognitions to the Sciencies and the Humanities, especially including a flexible settlement Presented by expansion R^*** (pansystems variational OR- relativity) to Hilbert 6th/23rd problems and Walsh spline conjecture.
作者 吴学谋
出处 《河池学院学报》 2008年第2期66-73,共8页 Journal of Hechi University
关键词 泛系方法论 极值 变分原理 Hilbert问题 跨学科 pansystems methodology extremum variational principle Hilbert problems transdicipline
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参考文献6

  • 1吴学谋.泛系变分运筹的扩变:泛系猜想[J].河池学院学报,2005,25(2):1-7. 被引量:6
  • 2[3]Wu Xuemou.Pansystems Research:An Internet-like Academic Framework[J].Kybernetes,2006,35(10):1 663-1 693.
  • 3[4]Wu Xuemou.Pansystems Memoirs:Science Exploration and Internet-like Inquiry[J].Int J Science Inquiry,2007,8(1):1-27.
  • 4[5]Wu Xuemou.Pansystems Variational Operations Research and Pansystems Conjectures[J].Advances in Systems Science and Applications,2004,4(4):534-550.
  • 5[6]Wu Xuemou.Pansystems Logos-0**//(dy/dx=0)*:Internet-styled Academic Connections[J].Advancesin Systems Science and Applications,2008,8(1):1-24.
  • 6吴学谋.泛系运筹:时代变革和世界新的科技·军事·教育革命[J].计算机与数字工程,2007,35(12):1-24. 被引量:7

二级参考文献19

  • 1吴学谋 ,潘旌红 ,洪峰 ,郭定进 ,卓同年 .泛系变分运筹和应用[J].计算机与数字工程,2005,33(4):66-78. 被引量:10
  • 2吴学谋.泛系变分原理与泛系七步道(续一)[J].计算机与数字工程,2005,33(8):25-39. 被引量:5
  • 3吴学谋.泛系变分运筹:科学理性与计算机-PanCNITHT——廿逻技化百阴阳,冯诺伊曼蓝外苍[J].计算机与数字工程,2006,34(10):20-42. 被引量:4
  • 4[1]Wu Xuemou.Variation Transforming Analysis (Ⅰ)(Ⅱ)[J]. Applied Math, 1980,(1):63-70; 1981,(3):277-290.
  • 5[2]Wu Xuemou. Investigation and Applications of Pansystems Recognition Theory and Pansystems Operations Research of Large Scale Systems (Ⅰ)[J].Applied Math. and Mech, 1984,(1):995-1 010.
  • 6[3]Wu Xuemou. Pansystems Methodology: Concepts, Theorems and Applications (Ⅰ)-(Ⅷ)[J].Science Exploration, 1982,(1):33-56;1982,(2):93-106;1982(4):123-132;1983,(1):125-137;1983,(4):97-104;1984,(1):107-116;1984,(4):1-14;1985,(1):9-24.
  • 7周小路,辛堑等,泛系:千年大运缘百家,同上,14-29.
  • 8Pansystems Theory: Historical Record, Press of Chinese S&T University, Hefei, 1 - 1157.
  • 9Wu Xuemou, Guo Dinghe, Chen Dejun, Joe Zhou Peili. Pansystems Extremum Theorems: Cybernetics (30 theorems * ), Proceedings of the 2007 International Conference on Foundations of Computer Science.
  • 10Wu Xuemou. Pansystems Research: An Internet -like Academic Framework Int. J. Kybernetes, 2006, 35 (10) : 1663 -1693.

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