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Eric Chu

Researcher at University of California, Davis

Publications -  105
Citations -  22800

Eric Chu is an academic researcher from University of California, Davis. The author has contributed to research in topics: Urban planning & Urban climate. The author has an hindex of 31, co-authored 96 publications receiving 19139 citations. Previous affiliations of Eric Chu include Monash University & National Tsing Hua University.

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The political economy of urban climate adaptation and development planning in Surat, India:

TL;DR: In this paper, the authors argue for a political economic approach to understand climate change adaptation and development planning in an urban context, and demonstrate how climate adaptation is rooted in preexisting and contextually specific urban political relationships that can be traced through the city's developmental history.
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Urban climate adaptation and the reshaping of state–society relations: The politics of community knowledge and mobilisation in Indore, India

Eric Chu
- 01 Jun 2018 - 
TL;DR: The authors assesses whether (and if so, how) local communities can adapt to climate change adaptation in cities, and assesses the role of local governments in facilitating adaptation actions, but rarely assess whether or how local communities adapt.
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A review of decision-support models for adaptation to climate change in the context of development

TL;DR: It is important that researchers and practitioners maintain flexibility in their analyses, so that they are themselves adaptable, to allow communities to best manage the emerging challenges of climate change and the long-standing challenges of development.
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Projected Generalized Discrete-Time Periodic Lyapunov Equations and Balanced Realization of Periodic Descriptor Systems

TL;DR: From the necessary and sufficient conditions for complete reachability and observability of periodic descriptor systems with time-varying dimensions, the symmetric positive semidefinite reachability/observability Gramians are defined and shown to satisfy some projected generalized discrete-time periodic Lyapunov equations.
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Pole assignment via the schur form

TL;DR: The algorithm is the first of its kind, making direct use of the Schur form, and minimizing the departure from normality of the closed-loop poles for a given first Schur vector x 1 so that the robust pole assignment problem can be solved via choosing x 1 optimally.