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Multiplierless structurally orthogonal block-lifting-based quaternionic paraunitary filter banks with sum-of-powers-of-two coefficients

机译:具有二乘幂和系数的无乘子结构正交基于块提升的四元超自然元滤波器组

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A new family of the integer-to-integer invertible quaternionic Q-PUFB (Int-Q-PUFB) using multipliers based on the block-lifting structure with the sum-of-power-of-two (SOPOT) coefficients is developed. The design problem of a Q-PUFB is formulated as constrained optimization problem. The modified method of Lagrange multipliers was chosen as optimization method. Design examples show that SOPOT Int-Q-PUFB with a good frequency characteristic can be designed with low implementation complexity using the adder-based distributed arithmetic (DA). The usefulness of the approach is demonstrated with a critically sampled 8-channel LP PMI Int-Q-PUFBs for the difference parameters: order of factorization, word length of block-lifting coefficients, maximum number of ONE bits in binary code.
机译:开发了一种新的整数到整数可逆四元数Q-PUFB(Int-Q-PUFB)系列,它使用乘数基于具有2乘幂和(SOPOT)系数的块提升结构的乘法器。 Q-PUFB的设计问题被表述为约束优化问题。选择改进的拉格朗日乘数法作为优化方法。设计实例表明,使用基于加法器的分布式算术(DA),可以以较低的实现复杂度来设计具有良好频率特性的SOPOT Int-Q-PUFB。通过对关键参数进行严格采样的8通道LP PMI Int-Q-PUFB证明了该方法的有效性:分解的阶数,块提升系数的字长,二进制代码中的最大ONE位数。

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