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An introduction to dynamical systems : continuous and discrete / R. Clark Robinson.

By: Material type: TextTextPublisher: Upper Saddle River, N.J. : Pearson Prentice Hall, 2004Copyright date: ©2004Description: xiii, 652 pages : illustrations ; 26 cmContent type:
  • text
Media type:
  • unmediated
Carrier type:
  • volume
ISBN:
  • 0131431404
Subject(s): DDC classification:
  • 23 515.39
Contents:
Geometric approach to differential equations -- Linear systems -- The flow: solutions of nonlinear equations -- Phase portraits with emphasis on fixed points -- Phase portraits using energy and other test functions -- Periodic orbits -- Chaotic attractors -- Iteration of functions as dynamics -- Periodic points of one-dimensional maps -- Itineraries for one-dimensional maps -- Invariant sets for one-dimensional maps -- Periodic points of higher dimensional maps -- Invariant sets for higher dimensional maps -- Fractals
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Item type Current library Collection Call number Status Date due Barcode
Koleksi Umum (Rak Terbuka) Koleksi Umum (Rak Terbuka) PERPUSTAKAAN POLITEKNIK TUANKU SYED SIRAJUDDIN RAK 9 Koleksi Umum (Rak Terbuka) OS 515.39 ROB (Browse shelf(Opens below)) Available 0000013768
Koleksi Umum (Rak Terbuka) Koleksi Umum (Rak Terbuka) PERPUSTAKAAN POLITEKNIK TUANKU SYED SIRAJUDDIN RAK 9 Koleksi Umum (Rak Terbuka) OS 515.39 ROB (Browse shelf(Opens below)) Available 0000013769
Koleksi Pinjaman Terhad (Buku bertanda Merah) Koleksi Pinjaman Terhad (Buku bertanda Merah) PERPUSTAKAAN POLITEKNIK TUANKU SYED SIRAJUDDIN RAK 21 Koleksi Pinjaman Terhad (Buku bertanda Merah) RED 515.39 ROB (Browse shelf(Opens below)) Available 0000013767

Includes bibliographical references and index.

Geometric approach to differential equations -- Linear systems -- The flow: solutions of nonlinear equations -- Phase portraits with emphasis on fixed points -- Phase portraits using energy and other test functions -- Periodic orbits -- Chaotic attractors -- Iteration of functions as dynamics -- Periodic points of one-dimensional maps -- Itineraries for one-dimensional maps -- Invariant sets for one-dimensional maps -- Periodic points of higher dimensional maps -- Invariant sets for higher dimensional maps -- Fractals

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