A New Structure for Scaling Functions System with Dyadic Intervals
A scaling functions system is a series of subspaces {Vj}j∈Z that are embedded and spanned by a group of scaling basis functions {ϕj,k}. To fully grasp how to construct this system using a unique function ϕ(x) ∈ L2(Ij,k) when {Ij,k} is the Dyadic intervals set, its structure is studied. The Dyadic in...
Main Authors: | Shamsah, Raghad S., Ahmedov, Anvarjon A., Hishamuddin, Zainuddin, Kilicman, Adem, Fudziah, Ismail |
---|---|
Format: | Conference or Workshop Item |
Language: | English English |
Published: |
AIP Publishing LLC
2017
|
Subjects: | |
Online Access: | http://umpir.ump.edu.my/id/eprint/18437/1/A%20new%20structure%20for%20scaling%20functions%20system%20with%20Dyadic%20intervals.pdf http://umpir.ump.edu.my/id/eprint/18437/2/A%20new%20structure%20for%20scaling%20functions%20system%20with%20Dyadic%20intervals%201.pdf |
Similar Items
-
A new structure for scaling functions system with Dyadic intervals
by: Shamsah, Raghad Sahib, et al.
Published: (2016) -
The point wise behavior of 2-dimensional wavelet expansions in Lᴾ (R²)
by: Shamsah, Raghad Sahib, et al.
Published: (2017) -
On Almost Everywhere Covergence of Dyadic Fourier Series in L2
by: F., Deraman, et al.
Published: (2017) -
New developments in convergence of wavelet expansion of functions Lᴾ (R²), Sobolev space Hˢ (R²) and Lᴾ (S²)
by: Shamsah, Raghad Sahib Abbas
Published: (2019) -
The convergence problems of eigenfunction expansions of elliptic differential operators
by: Ahmedov, Anvarjon A.
Published: (2018)