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Volumn 103, Issue , 1998, Pages 259-288

Shift-invariant spaces and linear operator equations

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EID: 0032441174     PISSN: 00212172     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02762276     Document Type: Article
Times cited : (63)

References (20)
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  • 2
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    • The polynomials in the linear span of integer translates of a compactly supported function
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    • The toeplitz theorem and its applications to approximation theory and linear PDe's
    • R. Q. Jia, The Toeplitz theorem and its applications to Approximation Theory and linear PDE's, Transactions of the American Mathematical Society 347 (1995), 2585-2594.
    • (1995) Transactions of the American Mathematical Society , vol.347 , pp. 2585-2594
    • Jia, R.Q.1
  • 10
    • 0001175082 scopus 로고
    • Refinable shift-invariant spaces: From splines to wavelets
    • C. K. Chui and L. L. Schumaker, eds., Word Scientific Publishing Co., Inc.
    • R. Q. Jia, Refinable shift-invariant spaces: from splines to wavelets, in Approximation Theory VIII, Vol. 2 (C. K. Chui and L. L. Schumaker, eds.), Word Scientific Publishing Co., Inc., 1995, pp. 179-208.
    • (1995) Approximation Theory VIII , vol.2 , pp. 179-208
    • Jia, R.Q.1
  • 12
    • 0003106786 scopus 로고
    • Approximation by multiinteger translates of functions having global support
    • R. Q. Jia and J. J. Lei, Approximation by multiinteger translates of functions having global support, Journal of Approximation Theory 72 (1993), 2-23.
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    • Jia, R.Q.1    Lei, J.J.2
  • 13
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    • Using the refinement equation for the construction of pre-wavelets II: Powers of two
    • (P. J. Laurent, A. Le Méhauté and L. L. Schumaker, eds.), Academic Press, New York
    • R. Q. Jia and C. A. Micchelli, Using the refinement equation for the construction of pre-wavelets II: Powers of two, in Curves and Surfaces (P. J. Laurent, A. Le Méhauté and L. L. Schumaker, eds.), Academic Press, New York, 1991, pp. 209-246.
    • (1991) Curves and Surfaces , pp. 209-246
    • Jia, R.Q.1    Micchelli, C.A.2
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    • A characterization of the approximation order of multivariate spline spaces
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  • 20
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    • A fourier analysis of the finite-element variational method
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    • G. Strang and G. Fix, A Fourier analysis of the finite-element variational method, in Constructive Aspects of Functional Analysis (G. Geymonat, ed.), C.I.M.E., 1973, pp. 793-840.
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    • Strang, G.1    Fix, G.2


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.