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次线性Neumann问题的多重解(英文) 被引量:2

Multiplicity for solutions of Neumann problem for sublinear elliptic equations
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摘要 用临界点理论中的极小极大方法得到了次线性Neumann问题解的多重性结果 . The multiplicity results are obtained for solutions of Neumann problem for sublinear elliptic equations by the minimax methods in the critical point theory.
出处 《西南师范大学学报(自然科学版)》 CAS CSCD 北大核心 2000年第5期511-516,共6页 Journal of Southwest China Normal University(Natural Science Edition)
基金 国家自然科学基金!(198710 6 7)
关键词 NEUMANN问题 次线性椭圆方程 极小极大方法 Neumann problem critical point sublinear elliptic equation multiple solutions the minimax methods
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参考文献2

  • 1Kuo Chungcheng,Proc Am Math Soc,1996年,12 4卷,1期,83页
  • 2Tang Chunlei,Nonlinear Analysis Theory Methods Applications

同被引文献14

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  • 2Forthman C, Henket M, Ring DC. Elbow dislocation with in- tra-articular fracture: the results of operative treatment without repair of the medial collateral ligament. J Hand Surg Am, 2007, 32: 1200-1209.
  • 3Ring D. Fractures of the coronoid process of the ulna. J Hand Surg Am, 2006, 31: 1679-1689.
  • 4Lindenhovius AL, Jupiter JB. The posttraumatie stiff elbow: a review of the literature. J Hand Surg Am, 2007, 32: 1605-1623.
  • 5Tang Chun-lei, Wu Xing-ping. Existence and Multiplicity for Solutions of Neumann Problem for Semilinear Elliptic Equations [J]. J Math Anal Appl, 2003, 228(2): 660 - 670.
  • 6Tang Chun-lei. Multiple Solutions of Neumann Problem for Elliptic Equations [J]. Nonlinear Anal TMA, 2003, 54(4): 637 -650.
  • 7Li Chong. The Existence of Infinitely Many Solutions of a Class of Nonlinear Elliptic Equations with Neumann Boundary Condition for Both Resonance and Oscillation Problems [J]. Nonlinear Analysis TMA, 2003, 54(3): 431 - 443.
  • 8V annella G. Existence and Multiplicity of Solutions for a Nonlinear Neumann Problem [J]. Ann Mat Pura Appl, 2002, 180(4): 429- 440.
  • 9Lazzo M. Morse Theory and Multiple Positive Solutions to a Neumnnn Problem [J]. Ann Mat Pura Appl, 1995, 168(4): 205- 217.
  • 10Rabinowitz P H. On a Class of Functionals Invariant Under a Zn Action [J]. Trans Amer Math Soc, 1988, 310(1): 303 - 311.

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