Numerical Methods for the Reactor Kinetics Equations
Author:
Publisher:
Published: 1974
Total Pages:
ISBN-13:
DOWNLOAD EBOOKRead and Download eBook Full
Author:
Publisher:
Published: 1974
Total Pages:
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DOWNLOAD EBOOKAuthor: John Joseph Szeligowski
Publisher:
Published: 1966
Total Pages: 172
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DOWNLOAD EBOOKAuthor: Melville Jr. Clark
Publisher: Elsevier
Published: 2012-12-02
Total Pages: 353
ISBN-13: 0323154670
DOWNLOAD EBOOKNuclear Science and Technology, Volume 3: Numerical Methods of Reactor Analysis presents the numerical analysis frequently used in the nuclear reactor field. This book discusses the numerical approximation for the multigroup diffusion method, which results in simple algebraic equations. Organized into six chapters, this volume starts with an overview of the simplified formulation of linear algebra by defining the matrices and operations with matrices. This text then discusses the properties of special matrices and reviews the elementary properties of finite difference equations. Other chapters consider a variety of methods of obtaining numerical solutions to the approximating equations. The final chapter deals with Monte Carlo method, which is a statistical method for solving statistical or deterministic problems. This book is a valuable resource for nuclear engineers. Students at the graduate level who had an introductory course in reactor physics and a basic course in differential equations will also find this book useful.
Author: J. W. Evans
Publisher:
Published: 1964
Total Pages: 34
ISBN-13:
DOWNLOAD EBOOKAuthor: Shrinivas Shankar Iyer
Publisher:
Published: 1969
Total Pages: 292
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DOWNLOAD EBOOKAuthor: Guriĭ Ivanovich Marchuk
Publisher: Harwood Academic Publishers
Published: 1986
Total Pages: 632
ISBN-13:
DOWNLOAD EBOOKAuthor: Gerhard Meister
Publisher:
Published: 1976
Total Pages: 27
ISBN-13:
DOWNLOAD EBOOKAuthor: Gerhard Meister
Publisher:
Published: 1976
Total Pages: 27
ISBN-13:
DOWNLOAD EBOOKAuthor: J. J. Kaganove
Publisher:
Published: 1960
Total Pages: 102
ISBN-13:
DOWNLOAD EBOOKThe advantages and shortcomings of the codes currently in use at Argonne (RE-13 and RE-129) are discussed. A new method of solution, which has increased accuracy, stability for exceptionally large integration intervals, and a procedure for automatically changing the integration interval as the nature of the problem changes, is developed.