The past few years have seen the attention and rapid developments in event-triggered sampled-data systems, in which the effect of event-triggered sensor measurements and controller updates is explored in controller analysis and design. This book offers the first systematic treatment of event-triggered sampled-data control system design using active disturbance rejection control (ADRC), an effective approach that is popular in both theoretic research and industrial applications. Extensive application examples with numerous illustrations are included to show how the event-triggered ADRC with theoretic performance guarantees can be implemented in engineering systems and how the performance can be actually achieved. For theoretic researchers and graduate students, the presented results provide new directions in theoretic research on event-triggered sampled-data systems; for control practitioners, the book offers an effective approach to achieving satisfactory performance with limited sampling rates.

This edited volume provides a complete introduction to critical issues across the field of Indigenous peoples in contemporary Taiwan, from theoretical approaches to empirical analysis. Seeking to inform wider audiences about Taiwan's Indigenous peoples, this book brings together both leading and emerging scholars as part of an international collaborative research project, sharing broad specialisms on modern Indigenous issues in Taiwan. This is one of the first dedicated volumes in English to examine contemporary Taiwan's Indigenous peoples from such a range of disciplinary angles, following four section themes: long-term perspectives, the arts, education, and politics. Chapters offer perspectives not only from academic researchers, but also from writers bearing rich practitioner and activist experience from within the Taiwanese Indigenous rights movement. Methods range from extensive fieldwork to Indigenous-directed film and literary analysis. Taiwan's Contemporary Indigenous Peoples will prove a useful resource for students and scholars of Taiwan Studies, Indigenous Studies and Asia Pacific Studies, as well as educators designing future courses on Indigenous studies.

The infinite dimensional analysis as a branch of mathematical sciences was formed in the late 19th and early 20th centuries. Motivated by problems in mathematical physics, the first steps in this field were taken by V. Volterra, R. GateallX, P. Levy and M. Frechet, among others (see the preface to Levy 2]). Nevertheless, the most fruitful direction in this field is the infinite dimensional integration theory initiated by N. Wiener and A. N. Kolmogorov which is closely related to the developments of the theory of stochastic processes. It was Wiener who constructed for the first time in 1923 a probability measure on the space of all continuous functions (i. e. the Wiener measure) which provided an ideal math ematical model for Brownian motion. Then some important properties of Wiener integrals, especially the quasi-invariance of Gaussian measures, were discovered by R. Cameron and W. Martin l, 2, 3]. In 1931, Kolmogorov l] deduced a second partial differential equation for transition probabilities of Markov processes order with continuous trajectories (i. e. diffusion processes) and thus revealed the deep connection between theories of differential equations and stochastic processes. The stochastic analysis created by K. Ito (also independently by Gihman 1]) in the forties is essentially an infinitesimal analysis for trajectories of stochastic processes. By virtue of Ito's stochastic differential equations one can construct diffusion processes via direct probabilistic methods and treat them as function als of Brownian paths (i. e. the Wiener functionals)."

This edited volume provides a complete introduction to critical issues across the field of Indigenous peoples in contemporary Taiwan, from theoretical approaches to empirical analysis. Seeking to inform wider audiences about Taiwan's Indigenous peoples, this book brings together both leading and emerging scholars as part of an international collaborative research project, sharing broad specialisms on modern Indigenous issues in Taiwan. This is one of the first dedicated volumes in English to examine contemporary Taiwan's Indigenous peoples from such a range of disciplinary angles, following four section themes: long-term perspectives, the arts, education, and politics. Chapters offer perspectives not only from academic researchers, but also from writers bearing rich practitioner and activist experience from within the Taiwanese Indigenous rights movement. Methods range from extensive fieldwork to Indigenous-directed film and literary analysis. Taiwan's Contemporary Indigenous Peoples will prove a useful resource for students and scholars of Taiwan Studies, Indigenous Studies and Asia Pacific Studies, as well as educators designing future courses on Indigenous studies.

The past few years have seen the attention and rapid developments in event-triggered sampled-data systems, in which the effect of event-triggered sensor measurements and controller updates is explored in controller analysis and design. This book offers the first systematic treatment of event-triggered sampled-data control system design using active disturbance rejection control (ADRC), an effective approach that is popular in both theoretic research and industrial applications. Extensive application examples with numerous illustrations are included to show how the event-triggered ADRC with theoretic performance guarantees can be implemented in engineering systems and how the performance can be actually achieved. For theoretic researchers and graduate students, the presented results provide new directions in theoretic research on event-triggered sampled-data systems; for control practitioners, the book offers an effective approach to achieving satisfactory performance with limited sampling rates.

The infinite dimensional analysis as a branch of mathematical sciences was formed in the late 19th and early 20th centuries. Motivated by problems in mathematical physics, the first steps in this field were taken by V. Volterra, R. GateallX, P. Levy and M. Frechet, among others (see the preface to Levy 2]). Nevertheless, the most fruitful direction in this field is the infinite dimensional integration theory initiated by N. Wiener and A. N. Kolmogorov which is closely related to the developments of the theory of stochastic processes. It was Wiener who constructed for the first time in 1923 a probability measure on the space of all continuous functions (i. e. the Wiener measure) which provided an ideal math ematical model for Brownian motion. Then some important properties of Wiener integrals, especially the quasi-invariance of Gaussian measures, were discovered by R. Cameron and W. Martin l, 2, 3]. In 1931, Kolmogorov l] deduced a second partial differential equation for transition probabilities of Markov processes order with continuous trajectories (i. e. diffusion processes) and thus revealed the deep connection between theories of differential equations and stochastic processes. The stochastic analysis created by K. Ito (also independently by Gihman 1]) in the forties is essentially an infinitesimal analysis for trajectories of stochastic processes. By virtue of Ito's stochastic differential equations one can construct diffusion processes via direct probabilistic methods and treat them as function als of Brownian paths (i. e. the Wiener functionals)."