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This book derives an explicit analytical pattern (or framework)
that permits the examination and optimization of biogas production
systems. It provides a concise overview of the current status of
biogas and biogas coupled agricultural systems in China, and
introduces evaluation methods for energy efficiency, environmental
emissions, economic performance and sustainability assessment
approaches. Based on empirical studies, it also explores future
options for the system development by focusing on emissions
mitigation, biogas energy efficiency and system sustainability.
Systematic methods of life cycle assessment and thermodynamic
analysis may provide new angles for biogas system evaluation. The
system discussed is not only a biogas producer, but also a
biogas-linked ecological agricultural system, which has the
potential to broaden the applicable scopes of renewable energy and
eco-agricultural management. The comprehensive, in-depth knowledge
and experience presented provide new analytical approaches for
researchers in relevant fields and shed light on the construction
and operation of emerging anaerobic digestion and biogas
industries. This book is a valuable resource for researchers
focusing on biogas system modeling, project managers and
policymakers.
Fractional evolution equations provide a unifying framework to
investigate wellposedness of complex systems with fractional order
derivatives. This monograph presents the existence, attractivity,
stability, periodic solutions and control theory for time
fractional evolution equations. The book contains an up-to-date and
comprehensive stuff on the topic.
This book focuses on the recent development of fractional
differential equations, integro-differential equations, and
inclusions and inequalities involving the Hadamard derivative and
integral. Through a comprehensive study based in part on their
recent research, the authors address the issues related to initial
and boundary value problems involving Hadamard type differential
equations and inclusions as well as their functional counterparts.
The book covers fundamental concepts of multivalued analysis and
introduces a new class of mixed initial value problems involving
the Hadamard derivative and Riemann-Liouville fractional integrals.
In later chapters, the authors discuss nonlinear Langevin equations
as well as coupled systems of Langevin equations with fractional
integral conditions. Focused and thorough, this book is a useful
resource for readers and researchers interested in the area of
fractional calculus.
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