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Mathematical Models in Natural Science and Engineering

  • Juri I. Neimark

Part of the Foundations of Engineering Mechanics book series (FOUNDATIONS)

Table of contents

  1. Front Matter
    Pages I-XII
  2. Juri I. Neimark
    Pages 1-3
  3. Juri I. Neimark
    Pages 5-28
  4. Juri I. Neimark
    Pages 29-45
  5. Juri I. Neimark
    Pages 65-68
  6. Juri I. Neimark
    Pages 83-95
  7. Juri I. Neimark
    Pages 97-110
  8. Juri I. Neimark
    Pages 111-115
  9. Juri I. Neimark
    Pages 141-157
  10. Juri I. Neimark
    Pages 173-187
  11. Juri I. Neimark
    Pages 189-196
  12. Juri I. Neimark
    Pages 205-216
  13. Juri I. Neimark
    Pages 229-242
  14. Juri I. Neimark
    Pages 243-251
  15. Juri I. Neimark
    Pages 253-259
  16. Juri I. Neimark
    Pages 261-273
  17. Juri I. Neimark
    Pages 275-286
  18. Juri I. Neimark
    Pages 309-318
  19. Juri I. Neimark
    Pages 363-374
  20. Juri I. Neimark
    Pages 381-385
  21. Juri I. Neimark
    Pages 395-422
  22. Juri I. Neimark
    Pages 423-440
  23. Juri I. Neimark
    Pages 467-470
  24. Juri I. Neimark
    Pages 471-477
  25. Juri I. Neimark
    Pages 539-561
  26. Back Matter
    Pages 563-572

About this book

Introduction

This book helps the reader become familiar with various mathematical models for mechanical, electrical, physical, atronomical, chemical, biological, ecological, cybernetical and other systems and processes. The models examined are evolutionary models, i.e. the models of time-varying processes known as dynamic systems, such as fluid flow, biological processes, oscillations in mechanical and electromagnetic systems, and social systems. The book shows readers how to identify appropriate situations for modelling, how to address difficulties in creating models, and how to learn what mathematics teaches us about the modelling of dynamical phenomena in our surrounding world.It is interesting for a wide spectrum of readers, students of natural science and engineering, and also for researchers in these fields.

Keywords

Dynamical systems Dynamics Evolution Maxwell's equations Modelling Physics Potential Systems electromagnetic wave linear optimization mathematics model modeling optimization stability

Authors and affiliations

  • Juri I. Neimark
    • 1
  1. 1.Nizhny Novgorod State UniversityNizhny NovgorodRussian Federation

Bibliographic information

  • DOI https://doi.org/10.1007/978-3-540-47878-2
  • Copyright Information Springer-Verlag Berlin Heidelberg 2003
  • Publisher Name Springer, Berlin, Heidelberg
  • eBook Packages Springer Book Archive
  • Print ISBN 978-3-642-53682-3
  • Online ISBN 978-3-540-47878-2
  • Series Print ISSN 1612-1384
  • Series Online ISSN 1860-6237
  • Buy this book on publisher's site
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