Pages that link to "Item:Q1424981"
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The following pages link to Design of 2-D linear phase digital filters using Schur decomposition and symmetries (Q1424981):
Displaying 11 items.
- A fast matrix iterative technique for the WLS design of 2-D quadrantally symmetic FIR filters (Q655965) (← links)
- General form for designing two-dimensional quadrantally symmetric linear-phase FIR digital filters by analytical least-squares method (Q672121) (← links)
- Design of symmetric 2-D IIR digital filters with finite word length coefficients (Q1110476) (← links)
- Joint automatic design of prefilter and decimation grid for the reduction of spectral redundancy in 2D digital signals (Q1128463) (← links)
- Design of arbitrarily variable 2-D digital filters using array-array decomposition (Q1129096) (← links)
- Symmetric properties of 2-D sequences and their applications for designing linear-phase 2-D FIR digital filters (Q1349783) (← links)
- Design and implementation of low complexity circularly symmetric 2D FIR filter architectures (Q2211689) (← links)
- N-dimensional symmetries and their applications in digital filters (Q2641271) (← links)
- Realization of 2-D linear-phase FIR filters by using the singular-value decomposition (Q2723882) (← links)
- Linear phase and symmetries for multidimensional FIR filters over lattices (Q4220997) (← links)
- Schur Decomposition and Model Reduction in the Design of Two-Dimensional Separable-Denominator Digital Filters (Q4827701) (← links)
