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Volumn 29, Issue 1, 2000, Pages 153-169

A Parabolic Quasi-Variational Inequality Arising in a Superconductivity Model

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EID: 0040809744     PISSN: 0391173X     EISSN: 20362145     Source Type: Journal    
DOI: None     Document Type: Article
Times cited : (64)

References (13)
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    • C. GERHARDT, On the existence and uniqueness ofa warpeningfunction in the elastic-plastic torsion ofa cylindrical bar with multiply connected cross-section, A. Dold - B. Eckmann - P. Germain - B. Nayroles (eds.), Lecture Notes in Math. 503, Springer, Berlin, 1976.
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    • KIM, Y. B.1    HEMPSTEAD, C. F.2    STRNAD, A. R.3
  • 7
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    • A note on Lipschitz continuous solutions ofa parabolic quasi-variational inequality
    • T. T. Li L. W. Lin J. F. Rodrigues (eds), World Scientific, Singapore
    • M. M. KUNZE - M. D. P. MONTEIRO MARQVES, A note on Lipschitz continuous solutions ofa parabolic quasi-variational inequality. In "Nonlinear Evolutionary Equations and their Applications", T. T. Li - L. W. Lin - J. F. Rodrigues (eds.), World Scientific, Singapore, 1999, pp.109-115.
    • (1999) Nonlinear Evolutionary Equations and their Applications , pp. 109-115
    • KUNZE, M. M.1    MONTEIRO MARQVES, M. D. P.2
  • 8
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    • An elliptic quasi-variational inequality with gradient constants and some ofits applications
    • to appear
    • M. M. KUNZE - J. F. RODRIGUES, An elliptic quasi-variational inequality with gradient constants and some ofits applications. Math. Methods. Appl. Sei., to appear.
    • Math. Methods. Appl. Sei
    • KUNZE, M. M.1    RODRIGUES, J. F.2
  • 10
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    • Variational model of sandpile growth
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    • On the Bean critical state model in superconductivity
    • L. PRIGHOZIN, On the Bean critical state model in superconductivity, European J. Appl. Math. 7 (1996), 237-247.
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    • PRIGHOZIN, L.1
  • 12
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    • A diffusion problem with gradient constraint and evolutive Dirichlet condition
    • L. SANTOS, A diffusion problem with gradient constraint and evolutive Dirichlet condition, Portugaliae Mathematica 48 (1991), 441-468.
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  • 13
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    • Compact sets in the space LP{0, T\ B)
    • J. SIMON, Compact sets in the space LP{0, T\ B), Ann. Mat. Pura Appl. 146 (1987), 65-96.
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    • SIMON, J.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.