Failure Classification Storage Structure Recovery and Atomicity Log-Based Recovery Shadow Paging Recovery With Concurrent Transactions Buffer Management Failure with Loss of Nonvolatile Storage Advanced Recovery Techniques ARIES Recovery Algorithm Remote Backup Systems

Basic Concepts Tree-Structure Diagrams Data-Retrieval Facility Update Facility Virtual Records Mapping of Hierarchies to Files The IMS Database System

63.1 Power System Analysis Introduction Types of Power System Analyses The Power Flow Problem. Formulation of the Bus Admittance Matrix.Example L.L. Grigsby and Formulation of the Power Flow Equations. P-V Buses.Bus

80.1 Integrated Circuits(RAM, ROM) Dynamic RAMs(DRAMs). Static RAMs(SRAMs).Nonvolatile Programmable Memories. Read-Only Memories(ROMs) W. David Pricer 80.2 Basic Disk System Architectures IBM Basic Magnetic Disk System Architecture.Characterization of 1/0 Workloads. Extensions to Conventional Disk Architectures Randy H. Katz

5.1 Principles of Concurrency • 5.1.0 What is concurrency • 5.1.1 A Simple Example • 5.1.2 Race Condition • 5.1.3 Operating System Concerns • 5.1.4 Process Interaction • 5.1.5 Requirements for Mutual Exclusion 5.2 Mutual Exclusion • 5.2.1 Hardware approaches • 5.2.2 Software approaches

In this lecture, we will particularize the conservation principles presented in the previous lecture to the case in which the system of particles considered is a 2D rigid body. Mass Moment of Inertia In the previous lecture, we established that the angular momentum of a system of particles relative to the center of mass, G, was

§4.1 Antenna system parameters 天线系统参数 §4.2 The Friis equation Friis 方程 §4.3 Antenna noise temperature 天线噪声温度 §4.4 Propagation 传播 §4.5 Fading 衰落

§3.1 Review of Random Processes 随机过程回顾 §3.2 Thermal Noise 热噪声 §3.3 Noise in Linear System 线性系统中的噪声 §3.4 Basic Threshold Detection 基本的门限检测 §3.5 Noise Temperature and Noise Figure 噪声温度和噪声系数 §3.6 Noise Figure of Passive Networks 无源网络的噪声系数 §3.7 Dynamic Range and Intermodulation Distortion 动态范围和交调失真

In this lecture, we will revisit the application of Newton's second law to a system of particles and derive some useful relationships expressing the conservation of angular momentum. Center of Mass Consider a system made up of n particles. A typical particle, i, has mass mi, and, at the instant considered, occupies the position Ti relative to a frame xyz. We can then define the center of mass, G, as the point

Background SDM split-summer format M Heavily front-loaded Systems perspective Concern with scaling Product development track, CIPD Place in wider context of product realization Joint 16(Aero/Astro)and 2(Mech E) Robust system design