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    Publisher: Asian Network for Scientific Information
   
  Journal of Applied Sciences seeks to promote and disseminate the knowledge by publishing original research findings, review articles and short communications in the broad field of applied sciences. Scope of the journal includes: Biology, chemistry, physics, environmental, business and economics, finance, mathematics and statistics, geology, engineering, computer science, social sciences, natural and technological sciences, linguistics, medicine and architecture, food science, environmental science, agricultural engineering. Journal of Applied Sciences now accepting new submissions. Submit your best paper via online submission system.
  Editor-in-Chief:  Gazi Mahabubul Alam
 
 
Guochang, W., Z. Yadong and Y. Xiaohui, 2010. Sampling theory: From shannon sampling theorem to compressing sampling. Inform. Technol. J., 9: 1231-1235.
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Li, D. and G. Wu, 2009. Construction of A Class of Daubechies Type Wavelet Bases. Chaos, Solitons Fractals, 42: 620-625.
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Li, D., G. Wu and X. Yang, 2011. Unified Conditions for Wavelet Frames. Georgian Math. J., 18: 761-776.
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Li, D., G. Wu and X. Zhang, 2011. Two sufficient conditions in frequency domain for Gabor frames. Applied Math. Lett., 24: 506-511.
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Li, R. and G. Wu, 2009. The orthogonal interpolating balanced multiwavelet with rational coefficients. Chaos Solitons Fractals, 41: 892-899.
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Liu, H.J., F. Boqin and W. Guochang, 2008. The compactly supported cardinal orthogonal vector-valued wavelets with dilation factor a. Applied Math. Comput., 205: 309-316.
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Liu, Z., G. Hu and G. Wu, 2009. Frame Scaling Function Sets and Frame Wavelet Sets in Rd. Chaos, Solitons Fractals, 40: 2483-2490.
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Liu, Z., G. Hu, G. Wu and B. Jiang, 2008. Semi-Orthogonal Frame Wavelets and Parseval Frame Wavelets Associated with GMRA. Chaos, Solitons Fractals, 38: 1449-1456.
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Liu, Z., G. Wu and X. Yang, 2010. Frames and sampling theorems in multiwavelet subspaces. J. Applied Math. Inform., 28: 723-737.
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Liu, Z., Y. Ren and G. Wu, 2012. Orthogonal Frames and Their Dual Frames in L2 (Rd). J. Inf. Comput. Sci., 9: 1329-1336.
Wu, G. and D. Li, 2014. Characterizations of the multivariate wave packet systems. Taiwanese J. Math., 18: 1389-1409.
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Wu, G. and H. Xiao, 2010. Parseval Frame Multiwavelets Associated with A-FMRA. J. Comput. Inf. Syst., 6: 1943-1950.
Wu, G. and Y. Zhang, 2012. Reproducing Systems Generated by Finite Functions. Inf. Technol. J., 11: 666-672.
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Wu, G., D. Li and H. Cao, 2014. Necessary conditions and sufficient conditions of the wave packet frames in L2(Rn). Bull. Malaysian Math. Sci. Soc., 37: 1124-1136.
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Wu, G., P. Liu and Z. Cheng, 2011. Classifying Parseval Frame Multiwavelets in Higher Dimensions. J. Inf. Comput. Sci., 8: 2799-2806.
Wu, G., Y. Zhang and Z. Cheng, 2009. The cardinal orthogonal scaling function in higher dimension. Inform. Technol. J., 8: 393-397.
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Wu, G., Z. Cheng, D. Li and F. Zhang, 2008. Parseval frame wavelets associated with A-FMRA. Chaos, Solitons Fractals, 37: 1233-1243.
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Wu, G.C., D.F. Li and H.M. Xiao, 2010. The M-band cardinal orthogonal scaling function. Applied Math. Comput., 215: 3271-3279.
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Wu, G.C., L. Zhanwei and Y. Xiaohui, 2009. MRA parseval frame wavelets and their multipliers in L2(Rn). Math. Problems Eng., 2009: 1-17.
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Wu, G.C., Z.Q. Li and Z.X. Cheng, 2009. Construction of wavelets with composite dilations. Chaos, Solitons and Fractals, 40: 2447-2456.
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Wu, G.C., Z.X. Cheng and X.H. Yang, 2007. The cardinal orthogonal scaling function and sampling theorem in the wavelet subspaces. Applied Math. Comput., 194: 199-214.
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Zhu, X. and G. Wu, 2009. A Characteristic Description of Orthonormal Wavelet on Subspace L2E (R) of L2 (R). Chaos, Solitons Fractals, 41: 2484-2490.
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Zhu, X.and G. Wu, 2010. A note on some equalities for frames in Hilbert spaces. Applied Math. Lett., 23: 788-790.
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