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A01=Albert C. J. Luo
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Two-dimensional Product Cubic Systems, Vol. VII: Self- Quadratic Vector Fields

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★★★★★

English

By (author): Albert C. J. Luo

This book is the seventh of 15 related monographs, concerns nonlinear dynamics and singularity of cubic dynamical systems possessing a product-cubic vector field and a self-univariate quadratic vector field. The equilibrium singularity and bifurcation dynamics are discussed. The saddle-source (sink) is the appearing bifurcations for saddle and source (sink). The double-saddle equilibriums are the appearing bifurcations of the saddle-source and saddle-sink, and also the appearing bifurcations of the network of saddles, sink and source. The infinite-equilibriums for the switching bifurcations include:

inflection-saddle infinite-equilibriums,

hyperbolic-source (sink) infinite-equilibriums,

up-down (down-up) saddle infinite-equilibriums,

inflection-source (sink) infinite-equilibriums.

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A01=Albert C. J. LuoAge Group_UncategorizedAuthor_Albert C. J. Luoautomatic-updateCategory1=Non-FictionCategory=GPFCCategory=PBTCategory=PBWLCategory=TBJCategory=TGBCategory=TGMDCOP=SwitzerlandDelivery_Pre-orderLanguage_EnglishPA=Not yet availablePrice_€100 and abovePS=Activesoftlaunch

Will deliver when available. Publication date 12 Nov 2024

Product Details
  • Dimensions: 155 x 235mm
  • Publication Date: 22 Oct 2024
  • Publisher: Springer International Publishing AG
  • Publication City/Country: Switzerland
  • Language: English
  • ISBN13: 9783031484827

About Albert C. J. Luo

Dr. Albert C. J. Luo is a Distinguished Research Professor at the Southern Illinois University Edwardsville in Edwardsville IL USA. Dr. Luo worked on Nonlinear Mechanics Nonlinear Dynamics and Applied Mathematics. He proposed and systematically developed: (i) the discontinuous dynamical system theory (ii) analytical solutions for periodic motions in nonlinear dynamical systems (iii) the theory of dynamical system synchronization (iv) the accurate theory of nonlinear deformable-body dynamics (v) new theories for stability and bifurcations of nonlinear dynamical systems. He discovered new phenomena in nonlinear dynamical systems. His methods and theories can help understanding and solving the Hilbert sixteenth problems and other nonlinear physics problems. The main results were scattered in 45 monographs in Springer Wiley Elsevier and World Scientific over 200 prestigious journal papers and over 150 peer-reviewed conference papers.

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