Here are some of my papers organized per subject matter.
You can also find them organized reverse
chronologically.
Subject matters:
-
Network modeling
-
Multiple antenna & wireless communication
-
Digital Geometry Processing
-
Lifting
-
Wavelet Construction, regularity, commutation
-
Wavelets and numerical analysis
- Other
1. Network modeling
2. Multiple antenna & wireless communication
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Representation Theory for High-Rate Multiple-Antenna Code Design
(B. Hassibi, B. Hochwald, A. Shokrollahi, W. Sweldens)
-
Fast Block Noncoherent Decoding
(W. Sweldens)
-
Fast Multiple Antenna Differential Decoding
(K. Clarkson, W. Sweldens, A. Zheng)
-
Differential Unitary Space-Time Modulation
(B. Hochwald, W. Sweldens)
-
Systematic Design of Unitary Space-Time Constellations
(B. Hochwald, T. Marzetta, T. Richardson, W. Sweldens, R. Urbanke)
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3. Digital Geometry Processing
-
Normal Multiresolution Approximation of Curves
(I. Daubechies, O. Runborg, and W. Sweldens)
-
Consistent Mesh Parameterizations
(E. Praun, W. Sweldens, and P. Schröder)
-
Hybrid Meshes
(I. Guskov, A. Khodakovsky, P. Schröder, and W. Sweldens)
-
Progressive Geometry Compression
(A. Khodakovsky, P. Schröder, and W. Sweldens)
-
Normal Meshes
(I. Guskov, K. Vidimce, W. Sweldens, and P. Schröder)
-
Multiresolution Mesh Morphing
(A. W. F. Lee, W. Sweldens, and P. Schröder)
-
Multiresolution Signal Processing for Meshes
(I. Guskov, W. Sweldens, and P. Schröder)
-
MAPS: Multiresolution Adaptive Parameterization of Surfaces
(A. W. F. Lee, W. Sweldens, P. Schröder, L. Cowsar, D. Dobkin)
- Interactive Multiresolution Mesh Editing
(D. Zorin, P. Schröder, W. Sweldens)
- Interpolating Subdivision
for Meshes with Arbitrary Topology
(D. Zorin, P. Schröder, W. Sweldens)
- Spherical wavelets: Texture processing
(P. Schröder, W. Sweldens)
- Spherical wavelets: Efficiently representing
functions on a sphere
(P. Schröder, W. Sweldens)
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4. Lifting
-
Nonlinear Wavelet Transforms for Image Coding via Lifting
(R. Claypoole, G. Davis, W. Sweldens, and R. Baraniuk)
-
Wavelets on Irregular Point Sets
(I. Daubechies, I. Guskov, P. Schröder, and W. Sweldens)
-
Wavelet Families of Increasing Order in Arbitrary Dimensions
(J. Kovacevic, W. Sweldens)
- Factoring Wavelet Transforms into Lifting Steps
(I. Daubechies, W. Sweldens)
- Wavelet Transforms that Map Integers to Integers
(A. R. Calderbank, I. Daubechies, W. Sweldens, B.-L. Yeo)
- LIFTPACK: A Software
Package for
Wavelet Transforms using Lifting
(G. Fernández, S. Periaswamy, W. Sweldens)
- The Lifting Scheme: A new philosophy in biorthogonal
wavelet constructions
(W. Sweldens)
- Wavelets and the lifting scheme: A 5 minute tour
(W. Sweldens)
- The lifting scheme: A construction of second generation
wavelets
(W. Sweldens)
- Building your own wavelets at home
(W. Sweldens, P. Schröder)
- Spherical wavelets: Texture processing
(P. Schröder, W. Sweldens)
- Spherical wavelets: Efficiently representing
functions on a sphere
(P. Schröder, W. Sweldens)
- The lifting scheme:
A custom-design construction of biorthogonal wavelets
(W. Sweldens)
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5. Wavelet construction
-
Normal Multiresolution Approximation of Curves
(I. Daubechies, O. Runborg, and W. Sweldens)
-
Wavelets on Irregular Point Sets
(I. Daubechies, I. Guskov, P. Schröder, and W. Sweldens)
-
Commutation for Irregular Subdivision
(I. Daubechies, I. Guskov, W. Sweldens)
- Regularity of Irregular Subdivision
(I. Daubechies, I. Guskov, W. Sweldens)
- A new class of unbalanced Haar wavelets that form
an unconditional basis for Lp on general measure spaces
(M. Girardi, W. Sweldens)
- Biorthogonal smooth local trigonometric bases
(B. Jawerth, W. Sweldens)
- Compactly supported wavelets which are
biorthogonal with respect to a weighted inner product
(W. Sweldens)
- Wavelet Probing for Compression Based Segmentation
(B. Deng, B. Jawerth, G. Peters, W. Sweldens)
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6. Wavelets and numerical analysis
7. Other