顾青的学术(来自MathSciNet)

2025-03-21 04:59:29
推荐回答(1个)
回答1:

Gu, Qing;Han, DeguangWavelet frames for (not necessarily reducing) affine subspaces II: the structure of affine subspaces.J. Funct. Anal.260(2011),no. 6,1615–1636. (Reviewer: Françoise Bastin)42C15 (46E30)
Gu, Qing;Han, DeguangWavelet frames for (not necessarily reducing) affine subspaces.Appl. Comput. Harmon. Anal.27(2009),no. 1,47–54. (Reviewer: Françoise Bastin)42C15 (42C40)
Gu, Qing;Han, DeguangWhen a characteristic function generates a Gabor frame.Appl. Comput. Harmon. Anal.24(2008),no. 3,290–309. (Reviewer: Kai Bittner)42C10
Gu, Qing;Han, DeguangSuper-wavelets and decomposable wavelet frames.J. Fourier Anal. Appl.11(2005),no. 6,683–696. (Reviewer: David K. Ruch)42C40 (42C15)
Gu, Qing;Han, DeguangFrames, modular functions for shift-invariant subspaces and FMRA wavelet frames.Proc. Amer. Math. Soc.133(2005),no. 3,815–825. (Reviewer: Jean-Pierre Gabardo)42C40 (47B38)
Dai, Xingde;Diao, Yuanan;Gu, QingFrame wavelets with frame set support in the frequency domain.Illinois J. Math.48(2004),no. 2,539–558.42C40 (94A12)
Gu, Q.;Dai, X.;Diao, Y.On super-wavelets.Current trends in operator theory and its applications,153–165,Oper. Theory Adv. Appl., 149,Birkhäuser, Basel,2004.42C05 (46C05)
Dai, X.;Diao, Y.;Gu, Q.;Han, D.The S -elementary frame wavelets are path connected.Proc. Amer. Math. Soc.132(2004),no. 9,2567–2575 (electronic). (Reviewer: Peter R. Massopust)42C40 (46E30)
Dai, X.;Diao, Y.;Gu, Q.;Han, D.The existence of subspace wavelet sets. Approximation theory, wavelets and numerical analysis (Chattanooga, TN, 2001).J. Comput. Appl. Math.155(2003),no. 1,83–90.42C40 (46E30)
Dai, X.;Diao, Y.;Gu, Q.;Han, D.Frame wavelet sets in R d . Approximation theory, wavelets and numerical analysis (Chattanooga, TN, 2001).J. Comput. Appl. Math.155(2003),no. 1,69–82.42C40 (46C05)
Gu, Qing;Han, DeguangFunctional Gabor frame multipliers.J. Geom. Anal.13(2003),no. 3,467–478. (Reviewer: R. A. Zalik)42C40 (46E30)
Dai, X.;Diao, Y.;Gu, Q.;Han, D.Wavelets with frame multiresolution analysis.J. Fourier Anal. Appl.9(2003),no. 1,39–48. (Reviewer: I. Ya. Novikov)42C40 (42C15)
Dai, X.;Diao, Y.;Gu, Q.;Han, D.Frame wavelets in subspaces of L 2 (R d ) .Proc. Amer. Math. Soc.130(2002),no. 11,3259–3267 (electronic). (Reviewer: Ahmed I. Zayed)42C40 (42C15)
Gu, Qing;Han, DeguangPhases for dyadic orthonormal wavelets.J. Math. Phys.43(2002),no. 5,2690–2706.42C40 (94A12)
Dai, Xingde;Diao, Yuanan;Gu, QingSubspaces with normalized tight frame wavelets in R .Proc. Amer. Math. Soc.130(2002),no. 6,1661–1667. (Reviewer: W. Christopher Lang)42C40 (46E30)
Dai, X.;Diao, Y.;Gu, Q.Frame wavelet sets in R .Proc. Amer. Math. Soc.129(2001),no. 7,2045–2055 (electronic). (Reviewer: I. Ya. Novikov)46B15 (42C15 42C40 46C05)
Gu, Qing;Han, DeguangOn multiresolution analysis (MRA) wavelets in R n .J. Fourier Anal. Appl.6(2000),no. 4,437–447.42C40
Gu, QingOn interpolation families of wavelet sets.Proc. Amer. Math. Soc.128(2000),no. 10,2973–2979. (Reviewer: James E. Daly)42C15 (41A05)