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au:Charina, M*
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Vector multivariate subdivision schemes: comparison of spectral methods for their regularity analysis. (English)
Appl. Comput. Harmon. Anal. 32, No. 1, 86-108 (2012).
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1
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Scalar multivariate subdivision schemes and box splines. (English)
Comput. Aided Geom. Des. 28, No. 5, 285-306 (2011).
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2
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Scalar multivariate subdivision schemes and box splines (English)
Computer Aided Geometric Design 28, No. 5, 285-306 (2011).
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3
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Tight wavelet frames via semi-definite programming. (English)
J. Approx. Theory 162, No. 8, 1429-1449 (2010).
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4
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Tight frames of compactly supported multivariate multi-wavelets. (English)
J. Comput. Appl. Math. 233, No. 8, 2044-2061 (2010).
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5
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Tight frames of compactly supported multivariate multi-wavelets (English)
J. Computational Applied Mathematics 233, No. 8, 2044-2061 (2010).
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6
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Tight wavelet frames for subdivision. (English)
J. Comput. Appl. Math. 221, No. 2, 293-301 (2008).
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7
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Adaptive frame methods for nonlinear variational problems. (English)
Numer. Math. 109, No. 1, 45-75 (2008).
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8
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$L_p$-convergence of subdivision schemes: Joint spectral radius versus restricted spectral radius. (English)
Chui, Charles K.(ed.) et al., Approximation theory XI. Proceedings of the 11th international conference, Gatlinburg, TN, USA, May 18‒22, 2004. Brentwood, TN: Nashboro Press (ISBN 0-9728482-5-8/hbk). Modern Methods in Mathematics, 129-150 (2005).
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9
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Regularity of multivariate vector subdivision schemes. (English)
Numer. Algorithms 39, No. 1-3, 97-113 (2005).
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10
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Convergence of multivariate non-stationary vector subdivision schemes. (English)
Appl. Numer. Math. 49, No. 3-4, 343-354 (2004).
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11
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On properties of nonstationary divided difference vector subdivision schemes. (English)
Haussmann, Werner (ed.) et al., Modern developments in multivariate approximation. Proceedings of the 5th international conference, Witten-Bommerholz, Germany, September 22‒27, 2002. Basel: Birkhäuser (ISBN 3-7643-2195-4/hbk). ISNM, Int. Ser. Numer. Math. 145, 57-69 (2003).
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12
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