18.1 Special Architectures Pipelining. Parallel Processing. Retiming. Unfolding. ia Folding Transformation Look-Ahead Technique. Associativity Transformation. Distributivity Arithmetic Processor Architectures. Computer-Aided Design. Future VLSI DSP Systems Keshab K. Parhi 18.2 Signal Processing Chips and Applications University of Minnesota System. Implementation of a Finite Impulse Response Filter with Rulph Chassaing the TMS320C25. Floating-Point TMS320C30-Based Development Roger Williams University

顺序查找是一种最基本和最简单的查找方法。它 的思路是,从表中的第一个元素开始,将给定 的值与表中逐个元素的关键字进行比较,直到 两者相符,查到所要找的元素为止。否则就是 表中没有要找的元素,查找不成功。对于表中 记录的关键字是无序的表,只能采用这种方法 。描述顺序查找的算法见框图8-1其中n是表r 的长度,k是要查的元素的关键字,i查到的元 素的序号

17.1 Digital Image Processing Image Capture. Point Operations Image Enhancement. Digital Purdue University Image Compression. Reconstruction. Edge Detection.Analysis Charles A.Bouman and Computer Vision Purdue University 17.2 Video Signal Processing Sampling. Quantization. Vector Quantization.Video Sarah A. Rajala Compression Informatin Preserving Coders.Predictive North Carolina State University Coding. Motion-Compensated Predictive Coding- Transform Coding. Subband Coding HDTV. Motion Estimation N.K.Bose

(1)明确化学平衡的热力学条件及如何由平衡条件导出化学反应等温方 程式,掌握化学反应等温方程式的意义及其应用 教学目的和2)明确标准平衡常数K的意义

第3章基本图形生成算法 3.1生成直线的常用算法 均假定所画直线的斜率k∈[0,1] 3.1.1DDA画线算法 Da(Digital Differential Analyzer)画线 算法也称数值微分法,是一种增量算法。它的算 法实质是用数值方法解微分方程,通过同时对和 y各增加一个小增量,计算下一步的x、y值

复化求积法的基本思想: 将积分区间[a,bn等分,可得到n+1个求积 节点:Xk=a+kh,(k=0,1,n),其中h=b-a

定理7.3.1设矩阵A∈Rn,且非奇异,则一定存在正交矩 nxn 阵,上三角矩阵R,使 A=OR (7.3.2) 且当要求R的主对角元素均为正数时,则分解式(7.3.2)是唯一的。 证明存在性有矩阵A的非奇 Householder异性及变换矩 阵的性质(3)知,一定可构造n-1个H矩阵:H1,H2,…,Hn-1使 A+1=HA(k=1,2,…n-1)

一、填空题(共20分,11-15每小题2分,其余各题每题1分) 1、1mol单原子分子理想气体从298K,2026ka经历:①等温,②绝热二条途径可逆膨胀使体积增加到原来的2倍,所作的功分到为W1,W2,则W1W2(填入、或<)

49.1 Introduction 49.2 Mechanical Characteristics Applications. Structure of Ferroelectric and Piezoelectric Materials 49.3 Ferroelectric Materials K. F.Etzold Electrical Characteristics

Linear Transversal Equalizers Nonlinear Equalizers. Linear 70.3 Receivers. Nonlinear Receivers 70.3 Spread Spectrum Communications Brief History Why Spread Spectrum? Basic Concepts and M. K. Simon Terminology. Spread Spectrum Techniques. Applications of Jet Propulsion Laboratory Spread Spectrum 70.1 Error Control Coding Richard C. Dorf and Zhen Wan Error correcting codes may be classified into two broad categories: block codes and tree codes. A block code