Project and Program Risk Management: A Guide to Managing Project Risks and Opportunities

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Brevity and ease of reference make this handbook a useful introduction to risk in the project or program environment. The book provides a simplified understanding of the nature of project risk and opportunity, and a systematic approach to risk reduction. You’ll get useful insights into the process of project risk management whether you’re working on a small administrative project, a large capital works project, or anything in between. Concepts, tools, and techniques covered include: risk identification, risk assessment goals and methodology, computer applications, risk response and documentation, management of contingency allowances, managing risks of the project’s environment, and dealing with risks in contracts.

This book is essential reading to learn more about the Project Management Body of Knowledge (PMBOKВ®).

Author(s): R. Max Wideman, R. Max Wideman
Series: PMBOK Handbooks
Edition: Preliminary Ed. for Trial Use
Publisher: Project Management Institute
Year: 2001

Language: English
Commentary: 39345
Pages: 313

Contents......Page 10
PREFACE......Page 8
LIST OF FREQUENTLY USED SYMBOLS......Page 12
1.1 Maxwell's Equations......Page 14
1.2 Step Function Excitation of Planar TEM Wave......Page 19
1.3 Solutions for the Electric Field Strength......Page 22
1.4 Associated Magnetic Field Strength......Page 26
1.5 Field Strengths with Continuous Time Variation......Page 33
1.6 Modified Maxwell Equations in Potential Form......Page 35
2.1 Electric Monopoles and Dipoles With Constant Mass......Page 40
2.2 Magnetic Monopoles and Dipoles With Constant Mass......Page 50
2.3 Monopoles and Dipoles With Relativistic Variable Mass......Page 57
2.4 Covariance of the Modified Maxwell Equations......Page 66
2.5 Energy and Momentum With Dipole Current Correction......Page 74
3.1 Undefined Potentials and Divergent Integrals......Page 81
3.2 Charged Particle in an Electromagnetic Field......Page 91
3.3 Variability of the Mass of a Charged Particle......Page 101
3.4 Steady State Solutions of the Modified Maxwell Equations......Page 111
3.5 Steady State Quantization of the Modified Radiation Field......Page 121
4.1 Radiation Field in Extended Lorentz Gauge......Page 126
4.2 Simplification of Aev(C 0) and Amv(C 0)......Page 148
4.3 Hamilton Function for Planar Wave......Page 153
4.4 Quantization of a Planar Wave......Page 160
4.5 Exponential Ramp Function Excitation......Page 163
4.6 Excitation With Rectangular Pulse......Page 171
5.1 Modified Klein-Gordon Equation......Page 173
5.2 Planar Wave Solution......Page 181
5.3 Hamilton Function for the Planar Klein-Gordon Wave......Page 192
5.4 Quantization of the Planar Klein-Gordon Wave......Page 197
5.5 Dipole Current Conductivities in Vacuum......Page 200
6.1 Electric Field Strength Due to Electric Step Function......Page 205
6.2 Magnetic Field Strength Due to Electric Step Function......Page 212
6.3 Excitation by a Magnetic Step Function......Page 223
6.4 Electric Field Strength Due to Electric Ramp Function......Page 229
6.5 Magnetic Field Strength Due to Electric Ramp Function......Page 233
6.6 Component Amz of the Vector Potential......Page 237
6.7 Component Aex of the Vector potential......Page 244
6.8 Choice of p2 << 1 in Eq.(4.1-85)......Page 251
6.9 Excitation of a Spherical Wave......Page 253
6.10 Better Approximations of Dipole Currents......Page 258
6.11 Evaluation of Eq.(5.3-4)......Page 272
6.12 Calculations for Sections 4.2 and 4.3......Page 284
7 REFERENCES AND BIBLIOGRAPHY......Page 304
INDEX......Page 310