Version 3 0

This book is may be used for learning SureTrak Project Manager Version 3.0 software as either: A self teach book or; A userguide; A Training manual for a two day training course; The book is designed to teach planners and schedulers in any industry how setup and use the software in a project environment. It explains plain English and in a logical sequence the steps required to create and maintain a schedule. It has a chapter dedicated to the new functions available in Version 3.0 and covers some of the more advanced features of the software such as resource levelling and Project Groups. It highlights the sources of information and methods that should be employed to produce a realistic and useful project schedule. It draws on the author's practical experience in using SureTrak in a wide variety of industries. It presents workable solutions to real day to day planning and scheduling problems and contains practical advice on how to set up the software and import data. It includes exercises, a large number of screen dumps, numerous tips and an index.

Drawing on the author's experience in using SureTrak in a variety of industries, this book explains in a logical sequence the steps required to create and maintain a schedule. It highlights the sources of information and methods that should be employed to produce a realistic and useful project schedule.

This book is suitable for advanced undergraduate and graduate students in mathematics with a strong background in linear algebra and advanced calculus. Early chapters develop representation theory of compact Lie groups with applications to topology, geometry, and analysis, including the Peter-Weyl theorem, the theorem of the highest weight, the character theory, invariant differential operators on homogeneous vector bundles, and Bott's index theorem for such operators. Later chapters study the structure of representation theory and analysis of non-compact semi-simple Lie groups, including the principal series, intertwining operators, asymptotics of matrix coefficients, and an important special case of the Plancherel theorem. Teachers will find this volume useful as either a main text or a supplement to standard one-year courses in Lie groups and Lie algebras. The treatment advances from fairly simple topics to more complex subjects, and exercises appear at the end of each chapter. Eight helpful Appendixes develop aspects of differential geometry, Lie theory, and functional analysis employed in the main text.