Pages that link to "Item:Q3982137"
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The following pages link to A Cardinal Spline Approach to Wavelets (Q3982137):
Displaying 43 items.
- Geometric structures of frequency domains of band-limited scaling functions and wavelets (Q404910) (← links)
- Operator-like wavelet bases of \(L_{2}(\mathbb{R}^{d})\) (Q485206) (← links)
- Analysis of compactly supported nonstationary biorthogonal wavelet systems based on exponential B-splines (Q657144) (← links)
- Spline prewavelets for non-uniform knots (Q811504) (← links)
- On multiresolution schemes using a stencil selection procedure: applications to ENO schemes (Q885502) (← links)
- A new method of constructions of non-tensor product wavelets (Q983676) (← links)
- Construction of refinable function vector via GTST (Q990690) (← links)
- A general framework of compactly supported splines and wavelets (Q1195885) (← links)
- Short time Fourier transform, integral wavelet transform, and wavelet functions associated with splines (Q1270903) (← links)
- Factoring wavelet transforms into lifting steps (Q1271489) (← links)
- The theory of multiresolution analysis frames and applications to filter banks (Q1272846) (← links)
- Extended families of cardinal spline wavelets (Q1331821) (← links)
- Analysis of dynamic stress concentration problems employing spline-based wavelet Galerkin method (Q1654745) (← links)
- Cardinal B-spline dictionaries on a compact interval (Q1780699) (← links)
- A family of polynomial spline wavelet transforms (Q1803410) (← links)
- An analysis of cardinal spline-wavelets (Q1803994) (← links)
- Multi-resolution analysis with frontal decomposition (Q1892137) (← links)
- Wavelet bases for a set of commuting unitary operators (Q1895886) (← links)
- Generalized spline wavelets (Q1915992) (← links)
- A wavelet Galerkin method employing B-spline bases for solid mechanics problems without the use of a fictitious domain (Q1937038) (← links)
- Quasi-interpolatory refinable functions and construction of biorthogonal wavelet systems (Q1960197) (← links)
- Nonlinear sequence transformation-based continuous-time wavelet filter approximation (Q2003274) (← links)
- On MRAs and prewavelets based on elliptic splines (Q2038373) (← links)
- Construction of beam elements considering von Kármán nonlinear strains using B-spline wavelet on the interval (Q2307293) (← links)
- Discrete wavelet packet transform based discriminant analysis for whole genome sequences (Q2324986) (← links)
- Expansion method for linear integral equations by cardinal B-spline wavelet and Shannon wavelet as bases for obtain Galerkin system (Q2369164) (← links)
- Elastic large deflection analysis of plates subjected to uniaxial thrust using meshfree Mindlin-Reissner formulation (Q2441180) (← links)
- An extended wavelet Galerkin method with a high-order B-spline for 2D crack problems (Q2516716) (← links)
- Marvels of fractional calculus (Q2628079) (← links)
- Derivative-orthogonal non-uniform B-spline wavelets (Q2664806) (← links)
- On a class of support vector kernels based on frames in function Hilbert spaces (Q2784803) (← links)
- Wavelets in Wandering Subspaces (Q3137491) (← links)
- Wavelets andWavelet Based Numerical Homogenization (Q3613249) (← links)
- On Compactly Supported Spline Wavelets and a Duality Principle (Q4006683) (← links)
- A construction of interpolating wavelets on invariant sets (Q4257690) (← links)
- A fast algorithm for constructing orthogonal multiwavelets (Q4650588) (← links)
- Wavelet bases for a unitary operator (Q4837758) (← links)
- Multiquadric Prewavelets on Nonequally Spaced Knots in One Dimension (Q4878515) (← links)
- Applications of optimally local interpolation to interpolatory approximants and compactly supported wavelets (Q4878533) (← links)
- Optimization in the construction of cardinal and symmetric wavelets on the line (Q5076017) (← links)
- On the construction of a class of bidimensional nonseparable compactly supported wavelets (Q5313331) (← links)
- Biorthogonal interpolatory multiscaling functions and corresponding multiwavelets (Q5445988) (← links)
- (Q5751344) (← links)