Compactly Supported Wavelets Derived From Legendre Polynomials: Spherical Harmonic Wavelets

Construction of Compactly Supported Nonseparable Orthogonal Wavelets of L^2(R^n)

Compactly Supported Tight Aane Spline Frames in L 2 (ir D ) Compactly Supported Tight Aane Spline Frames in L 2 (ir D )

The theory of RS2] is applied to yield compactly supported tight aane frames (wavelets) in L 2 (IR d) from box splines. The wavelets obtained are smooth piecewise-polynomials on a simple mesh; furthermore, they exhibit a wealth of symmetries, and have a relatively small support. The number of \mother wavelets", however, increases with the increase of the required smoothness. Two bivariate const...

Compactly supported tight a ne spline frames in L 2 ( IRd ) Amos

The theory of RS2] is applied to yield compactly supported tight aane frames (wavelets) in L 2 (IR d) from box splines. The wavelets obtained are smooth piecewise-polynomials on a simple mesh; furthermore, they exhibit a wealth of symmetries, and have a relatively small support. The number of \mother wavelets", however, increases with the increase of the required smoothness. Two bivariate const...

Compactly supported tight affine spline frames in L2(Rd)

The theory of fiberization is applied to yield compactly supported tight affine frames (wavelets) in L2(R) from box splines. The wavelets obtained are smooth piecewise-polynomials on a simple mesh; furthermore, they exhibit a wealth of symmetries, and have a relatively small support. The number of “mother wavelets”, however, increases with the increase of the required smoothness. Two bivariate ...

Compactly Supported Tight Affine Spline Frames in L

The theory of fiberization is applied to yield compactly supported tight affine frames (wavelets) in L2(R) from box splines. The wavelets obtained are smooth piecewise-polynomials on a simple mesh; furthermore, they exhibit a wealth of symmetries, and have a relatively small support. The number of “mother wavelets”, however, increases with the increase of the required smoothness. Two bivariate ...