| Description |
1 online resource |
| Series |
Springer theses |
|
Springer theses.
|
| Contents |
Introduction -- Notation and Mathematical Preliminaries -- Unbiased Quantized Consensus -- Metropolis Quantized Consensus -- Hegselmann-Krause Opinion Dynamics in Finite Dimensions -- Capacitated Selfish Replication Game -- Diffusion Games Over Social Networks -- Conclusions and Directions for Future Research |
| Summary |
This work makes major contributions to the thriving area of social, communication, and distributed networks by introducing novel methodologies and tools toward the study of the evolutionary behaviors of these networks, as well as their computational complexity and rates of convergence. By departing from the classical approaches and results in the literature, this work shows that it is possible to handle more complex and realistic nonlinear models where either the traditional approaches fail or lead to weak results. The author also develops several easily implementable algorithms, delivering excellent performance guarantees while running faster than those that exist in the literature. The study undertaken and the approaches adopted enable the analysis of the evolution of several different types of social and distributed networks, with the potential to apply to and resolve several other outstanding issues in such networks |
| Notes |
"Doctoral thesis accepted by University of Illinois at Urbana-Champaign, Champaign, USA." |
| Bibliography |
Includes bibliographical references and index |
| Notes |
Online resource; title from PDF title page (SpringerLink, viewed March 27, 2017) |
| Subject |
Multiagent systems.
|
|
Potential theory (Mathematics)
|
|
Online social networks.
|
|
Network hardware.
|
|
Mathematical modelling.
|
|
Communications engineering -- telecommunications.
|
|
COMPUTERS -- General.
|
|
Multiagent systems
|
|
Online social networks
|
|
Potential theory (Mathematics)
|
| Form |
Electronic book
|
| ISBN |
9783319542898 |
|
3319542893 |
|
