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Aeroscouts in Vietnam (Combat Chronicles 36003)By Wayne Mutza

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During the late 1950s and early 1960s, U.S. Army planners sought to increase the Army s helicopter force. The Army developed new tactical doctrine using helicopters - the airmobile concept - which was based largely on air cavalry units. Such units were descendants of the US Cavalry, which had operated as light, horse-mounted infantry. Air cavalry troopers were, in essence, horse soldiers, and helicopters were their steed. True to their proud and colorful heritage, the Air Cavalry not only employed tactics used by their forefathers of the Indian wars, they embraced their culture as they deployed in the grueling conflict in Indochina. Packed with more than 30 action packed, often hair raising first-hand accounts of helicopter scout combat in Vietnam, this latest addition takes you into the thick of the action. Besides being exciting reading, these personal recollections by dozens of the fighters themselves provide invaluable, primary source historical coverage of one of America's epic conflicts as experienced by frontline helicopter scouts. Illustrated with over 160 photographs, 136 pages.

• Sales Rank: #1525114 in Books
• Brand: Squadron Publications
• Published on: 2012-07-30
• Number of items: 1
• Binding: Paperback
• 136 pages

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Ebook Free Aeroscouts in Vietnam (Combat Chronicles 36003)By Wayne Mutza

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Get Free Ebook General Linear Methods for Ordinary Differential EquationsBy Zdzislaw Jackiewicz

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General Linear Methods for Ordinary Differential EquationsBy Zdzislaw Jackiewicz

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Learn to develop numerical methods for ordinary differential equations

General Linear Methods for Ordinary Differential Equations fills a gap in the existing literature by presenting a comprehensive and up-to-date collection of recent advances and developments in the field. This book provides modern coverage of the theory, construction, and implementation of both classical and modern general linear methods for solving ordinary differential equations as they apply to a variety of related areas, including mathematics, applied science, and engineering.

The author provides the theoretical foundation for understanding basic concepts and presents a short introduction to ordinary differential equations that encompasses the related concepts of existence and uniqueness theory, stability theory, and stiff differential equations and systems. In addition, a thorough presentation of general linear methods explores relevant subtopics such as pre-consistency, consistency, stage-consistency, zero stability, convergence, order- and stage-order conditions, local discretization error, and linear stability theory. Subsequent chapters feature coverage of:

• Differential equations and systems

• Introduction to general linear methods (GLMs)

• Diagonally implicit multistage integration methods (DIMSIMs)

• Implementation of DIMSIMs

• Two-step Runge-Kutta (TSRK) methods

• Implementation of TSRK methods

• GLMs with inherent Runge-Kutta stability (IRKS)

• Implementation of GLMs with IRKS

General Linear Methods for Ordinary Differential Equations is an excellent book for courses on numerical ordinary differential equations at the upper-undergraduate and graduate levels. It is also a useful reference for academic and research professionals in the fields of computational and applied mathematics, computational physics, civil and chemical engineering, chemistry, and the life sciences.

• Sales Rank: #6253084 in Books
• Published on: 2009-07-20
• Original language: English
• Number of items: 1
• Dimensions: 9.50" h x 1.11" w x 6.40" l, 1.75 pounds
• Binding: Hardcover
• 482 pages

From the Back Cover
Learn to develop numerical methods for ordinary differential equations

General Linear Methods for Ordinary Differential Equations fills a gap in the existing literature by presenting a comprehensive and up-to-date collection of recent advances and developments in the field. This book provides modern coverage of the theory, construction, and implementation of both classical and modern general linear methods for solving ordinary differential equations as they apply to a variety of related areas, including mathematics, applied science, and engineering.

The author provides the theoretical foundation for understanding basic concepts and presents a short introduction to ordinary differential equations that encompasses the related concepts of existence and uniqueness theory, stability theory, and stiff differential equations and systems. In addition, a thorough presentation of general linear methods explores relevant subtopics such as pre-consistency, consistency, stage-consistency, zero stability, convergence, order- and stage-order conditions, local discretization error, and linear stability theory. Subsequent chapters feature coverage of:

• Differential equations and systems
  
• Introduction to general linear methods (GLMs)
  
• Diagonally implicit multistage integration methods (DIMSIMs)
  
• Implementation of DIMSIMs
  
• Two-step Runge-Kutta (TSRK) methods
  
• Implementation of TSRK methods
  
• GLMs with inherent Runge-Kutta stability (IRKS)
  
• Implementation of GLMs with IRKS

General Linear Methods for Ordinary Differential Equations is an excellent book for courses on numerical ordinary differential equations at the upper-undergraduate and graduate levels. It is also a useful reference for academic and research professionals in the fields of computational and applied mathematics, computational physics, civil and chemical engineering, chemistry, and the life sciences.

About the Author
ZDZISLAW JACKIEWICZ, PhD, is Professor in the Department of Mathematics at Arizona State University. He has written over 100 published articles in his areas of research interest, which include numerical analysis of ordinary differential equations, numerical solution of functional differential equations, and waveform relaxation methods for differential systems. Dr. Jackiewicz has written his own software on DIMSIMs and TSRK based on both explicit and implicit general linear methods, which is utilized throughout this book.

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Ebook Free Concurrency Verification: Introduction to Compositional and Non-compositional Methods (Cambridge Tracts in Theoretical Computer Science)

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Concurrency Verification: Introduction to Compositional and Non-compositional Methods (Cambridge Tracts in Theoretical Computer Science)

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This is a systematic and comprehensive introduction both to compositional proof methods for the state-based verification of concurrent programs, such as the assumption-commitment and rely-guarantee paradigms, and to noncompositional methods, whose presentation culminates in an exposition of the communication-closed-layers (CCL) paradigm for verifying network protocols. Compositional concurrency verification methods reduce the verification of a concurrent program to the independent verification of its parts. If those parts are tightly coupled, one additionally needs verification methods based on the causal order between events. These are presented using CCL. The semantic approach followed here allows a systematic presentation of all these concepts in a unified framework which highlights essential concepts. The book is self-contained, guiding the reader from advanced undergraduate level to the state-of-the-art. Every method is illustrated by examples, and a picture gallery of some of the subject's key figures complements the text.

• Sales Rank: #3773284 in Books
• Brand: Brand: Cambridge University Press
• Published on: 2001-11-26
• Original language: English
• Number of items: 1
• Dimensions: 8.98" h x 1.69" w x 5.98" l, 2.56 pounds
• Binding: Hardcover
• 800 pages

Features

• Used Book in Good Condition

Review
"It is capable of replacing a multitude of original articles...with one coherent text. Wherever appropriate, however, the book does refer in detail to original research, and includes many historical hints. It also provides a rich choice of exercises." Computing Reviews

"The book gives a very comprehensive presentation of what we know so far about proving concurrent systems...It gives an excellent survey of the field and lots of examples and technical details." Mathematical Reviews

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