quartonews.it » Engineering and Transport » Slow Rarefied Flows: Theory and Application to Micro-Electro-Mechanical Systems (Progress in Mathematical Physics)

Author: | Carlo Cercignani |

Subcategory: | Engineering |

Language: | English |

Publisher: | Birkhäuser; 2006 edition (May 12, 2006) |

Pages: | 166 pages |

Category: | Engineering and Transport |

Rating: | 4.9 |

Other formats: | txt docx lit mobi |

The book presentsВ the mathematical tools used to deal with problems related to slow rarefied flows, with .

The book presentsВ the mathematical tools used to deal with problems related to slow rarefied flows, with particular attention to basic concepts and problems which arise in the study of micro- and nanomachines. The mathematical theory of slow flows is presented in a practically complete fashion and provides a rigorous justification for the use of the linearized Boltzmann equation, which avoids costly simulations based on Monte Carlo methods.

The mathematical theory of slow flows is presented in a practically .

The mathematical theory of slow flows is presented in a practically complete fashion and provides a rigorous justification for the use of the linearized Boltzmann equation, which avoids costly simulations based on Monte Carlo methods. The book surveys the theorems on validity and existence, with particular concern for flows close to equilibria, and discusses recent applications of rarefied lubrication theory to ical systems (MEMS).

The book presents the mathematical tools used to deal with problems related to slow rarefied flows, with particular attention to basic concepts and problems which arise in the study of micro- and nanomachines

The book presents the mathematical tools used to deal with problems related to slow rarefied flows, with particular attention to basic concepts and problems which arise in the study of micro- and nanomachines.

Author: Carlo Cercignani. Intermediate Spectral Theory and Quantum Dynamics (Progress in Mathematical Physics) Slow rarefied flows. Intermediate Spectral Theory and Quantum Dynamics (Progress in Mathematical Physics). Introduction to al Microwave Systems. Topics in Operator Theory: Volume 2: Systems and Mathematical Physics. Theory and application to ical systems.

Progress in mathematical physics ; v. 41. Bibliography, etc. Note: Includes bibliographical references and index.

Publication, Distribution, et. Basel ; Boston Progress in mathematical physics ; v. Rubrics: Kinetic theory of gases Rarefied gas dynamics Statistical mechanics. by Mark May, Barry M. Schaitkin.

41. Download now Slow rarefied flows : theory and application to ical systems Carlo Cercignani. Download PDF book format. Download DOC book format.

For the book to be up-to-date without being excessively large, it was . Carlo Cercignani Slow Rarefied Flows: Theory and Application to ical Systems Progress in Mathematical Physics (Том 41).

For the book to be up-to-date without being excessively large, it was necessary to omit some topics, which are treated elsewhere, as indicated in the introd- tion and, whenever the need arises, in the various chapters of this volume. This volume is intended to coverthe presentstatus of the mathematicaltools used to deal with problems related to slow rare?ed ?ows. Slow Rarefied Flows: Theory and Application to ical Systems Progress in Mathematical Physics (Том 41).

Автор: Cercignani Carlo Название: Slow Rarefied Flows, Theory and Application to. .

Mathematical Communication. Innovative Teaching Exchange. Progress in Mathematical Physics. Outreach Initiatives. Slow Rarefied Flows: Theory and Application to ical Systems. Publisher: Birkhäuser.

from book Slow Rarefied Flows: Theory and Application to ical Systems. Plane Couette flow is analyzed according to the method of elementary solutions previously developed by the author

from book Slow Rarefied Flows: Theory and Application to ical Systems. Slow Flows in a Slab. Chapter · January 2006 with 3 Reads. How we measure 'reads'. Plane Couette flow is analyzed according to the method of elementary solutions previously developed by the author. Different series expansions are constructed for the solution and are shown to be always convergent.

This volume is intended to coverthe presentstatus of the mathematicaltools used to deal with problems related to slow rare?ed ?ows. The meaning and usefulness of the subject, and the extent to which it is covered in the book, are discussed in some detail in the introduction. In short, I tried to present the basic concepts and the techniques used in probing mathematical questions and problems which arise when studying slow rare?ed ?ows in environmental sciences and micromachines. For the book to be up-to-date without being excessively large, it was necessary to omit some topics, which are treated elsewhere, as indicated in the introd- tion and, whenever the need arises, in the various chapters of this volume. Their omission does not alter the aim of the book, to provide an understanding of the essential mathematical tools required to deal with slow rare?ed ?ows and give the background for a study of the original literature. Although I have tried to give a rather complete bibliographical coverage,the choice of the topics and of the references certainly re?ects a personal bias and I apologize in advance for any omission. I wish to thank Lorenzo Valdettaro, Antonella Abb` a, Silva Lorenzani and Paolo Barbante for their help with pictures and especially Professor Ching Shen for his permission to reproduce his pictures on microchannel ?ows.

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