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Sökresultat - Heng Yin

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  • Automatic Malware Analysis

    Automatic Malware Analysis
    av Heng Yin

    Häftad - 2012 - Engelska - ISBN: 9781461455226

    Malicious software (i.e., malware) has become a severe threat to interconnected computer systems for decades and has caused billions of dollars damages each year. A large volume of new malware samples are discovered daily. Even worse, malware is rap…

  • Complex Systems Modeling and Simulation in Economics and Finance

    Complex Systems Modeling and Simulation in Economics and Finance

    Inbunden - 2018 - Engelska - ISBN: 9783319996226

    This title brings together frontier research on complex economic systems, heterogeneous interacting agents, bounded rationality, and nonlinear dynamics in economics. The book contains the proceedings of the CEF2015 (21st Computing in Economics in Fi…

  • Research Progress in Oligosaccharins

    Research Progress in Oligosaccharins

    Häftad - 2018 - Engelska - ISBN: 9781493980642

    "Research Progress in Oligosaccharins" is a valuable tool for students and researchers who want to learn about this unique class of bioactive compounds. This book provides important insight into the complex roles of oligosaccharins in plant immunity…

  • Research Progress in Oligosaccharins

    Research Progress in Oligosaccharins

    Inbunden - 2016 - Engelska - ISBN: 9781493935161

    "Research Progress in Oligosaccharins" is a valuable tool for students and researchers who want to learn about this unique class of bioactive compounds. This book provides important insight into the complex roles of oligosaccharins in plant immunity…

  • Zeta Functions for Two-Dimensional Shifts of Finite Type

    Zeta Functions for Two-Dimensional Shifts of Finite Type
    av Jungchao Ban

    Häftad - 2013 - Engelska - ISBN: 9780821872901

    This work is concerned with zeta functions of two-dimensional shifts of finite type. A two-dimensional zeta function $\zeta^{0}(s)$, which generalizes the Artin-Mazur zeta function, was given by Lind for $\mathbb{Z}^{2}$-action $\phi$. In this paper…