Under certain assumptions, the variation calculus of the Lagrangian function gives two solutions: the first one is a constant temperature solution, and the second one is the solution of an ordinary differential equation.
A special solution of the ordinary differential equation is given. Volume 32 , Issue 1.
The full text of this article hosted at iucr. If you do not receive an email within 10 minutes, your email address may not be registered, and you may need to create a new Wiley Online Library account. If the address matches an existing account you will receive an email with instructions to retrieve your username.
Shaoming Hu E-mail address: hu. China Search for more papers by this author. Tools Request permission Export citation Add to favorites Track citation. Share Give access Share full text access. Share full text access. Please review our Terms and Conditions of Use and check box below to share full-text version of article.
Get access to the full version of this article. View access options below.
You previously purchased this article through ReadCube. Institutional Login. Log in to Wiley Online Library. Purchase Instant Access. View Preview. Learn more Check out.
Abstract A new detonation model that can simulate both high and low velocity detonations is established using the least action principle. Volume 32 , Issue 1 February Pages Related Information.
Close Figure Viewer. These permit detonation speed, gas properties ahead of and behind the detonation wave, and the distribution of fluid properties within the detonation wave itself to be determined. Subsequent chapters describe in detail the real unstable structure of a detonation wave. One-, two-, and three-dimensional computer simulations are presented along with experimental results using various experimental techniques. The important effects of confinement and boundary conditions and their influence on the propagation of a detonation are also discussed.
The final chapters cover the various ways detonation waves can be formed and provide a review of the outstanding problems and future directions in detonation research. Toon meer Toon minder. Lee is intended for engineers and graduate students with backgrounds in thermodynamics and fluid dynamics.
It fulfills that mission perfectly. The book is an excellent, thorough review of the basic experimental and theoretical aspects of gas phase detonation. Lee's treatment is extensive but deliberately not encyclopedic. This is accompanied by lucid and plausible phenomenological explanations of observations, often supported by straightforward, mathematically based theories. Powers, Shock Waves The book is self-contained, providing the necessary historical and technical material appropriate for a reader that has an undergraduate background in thermodynamics and compressible fluid mechanics but no knowledge of detonation Lee's treatment is extensive but deliberately not encyclopedic In meeting this goal, I think he has admirably succeeded.
Betrokkenen Auteur John H. Lee Co-auteur John H. Lee Uitgever Cambridge University Press. Reviews Schrijf een review.
Kies je bindwijze. Verwacht over 6 weken Levertijd We doen er alles aan om dit artikel op tijd te bezorgen. Verkoop door bol. In winkelwagen Op verlanglijstje.
John H. S. Lee, McGill University, Montréal. 2 - GASDYNAMIC THEORY OF DETONATIONS AND DEFLAGRATIONS. 8 - DEFLAGRATION-TO-DETONATION TRANSITION. This item:The Detonation Phenomenon by John H. S. Lee Hardcover $ This book introduces the detonation phenomenon to engineers and graduate students with a background in thermodynamics and fluid mechanics. John Lee is one of the top researchers in shock waves and detonations.