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Fractional evolution inclusions are an important form of differential inclusions within nonlinear mathematical analysis. They are generalizations of the much more widely developed fractional evolution equations (such as time-fractional diffusion equations) seen through the lens of multivariate analysis. Compared to fractional evolution equations, research on the theory of fractional differential inclusions is however only in its initial stage of development. This is important because differential models with the fractional derivative providing an excellent instrument for the description of memory and hereditary properties, and have recently been proved valuable tools in the modeling of many physical phenomena. The fractional order models of real systems are always more adequate than the classical integer order models, since the description of some systems is more accurate when the fractional derivative is used. The advantages of fractional derivatization become evident in modeling mechanical and electrical properties of real materials, description of rheological properties of rocks and in various other fields. Such models are interesting for engineers and physicists as well as so-called pure mathematicians. Phenomena investigated in hybrid systems with dry friction, processes of controlled heat transfer, obstacle problems and others can be described with the help of various differential inclusions, both linear and nonlinear. Fractional Evolution Equations and Inclusions is devoted to a rapidly developing area of the research for fractional evolution equations & inclusions and their applications to control theory. It studies Cauchy problems for fractional evolution equations, and fractional evolution inclusions with Hille-Yosida operators. It discusses control problems for systems governed by fractional evolution equations. Finally it provides an investigation of fractional stochastic evolution inclusions in Hilbert spaces.

Mathematical physics. --- Physical mathematics --- Physics --- Mathematics

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Biomimetic materials. --- Biotechnology. --- Nanostructured materials. --- Nanotechnology. --- Nanotechnology --- Biotechnology --- Nanostructured materials --- Biomimetic materials --- Miniaturization --- Natural Science Disciplines --- Manufactured Materials --- Investigative Techniques --- Technology, Industry, and Agriculture --- Disciplines and Occupations --- Technology --- Analytical, Diagnostic and Therapeutic Techniques and Equipment --- Technology, Industry, Agriculture --- Methods --- Biomimetic Materials --- Nanostructures --- Mechanical Engineering --- Engineering & Applied Sciences --- Bioengineering --- Nanomaterials --- Nanostructured Materials --- Material, Nanostructured --- Materials, Nanostructured --- Nanomaterial --- Nanostructure --- Nanostructured Material --- Molecular Imprinting --- Biomimicry Devices --- Biomimicry Materials --- Biomimetic Devices --- Biomimetic Device --- Biomimetic Material --- Biomimicry Device --- Biomimicry Material --- Device, Biomimetic --- Device, Biomimicry --- Devices, Biomimetic --- Devices, Biomimicry --- Material, Biomimetic --- Material, Biomimicry --- Materials, Biomimetic --- Materials, Biomimicry --- Biocompatible Materials --- Natural Sciences --- Physical Sciences --- Discipline, Natural Science --- Disciplines, Natural Science --- Natural Science --- Natural Science Discipline --- Physical Science --- Science, Natural --- Science, Physical --- Sciences, Natural --- Sciences, Physical --- Miniaturisation --- Miniaturisations --- Miniaturizations --- Microchemistry --- Methodological Studies --- Methodological Study --- Procedures --- Studies, Methodological --- Study, Methodological --- Method --- Procedure --- Nanotechnologies --- Nanotubes --- Microchip Analytical Procedures --- Arts, Industrial --- Industrial Arts --- Cloud Computing --- Investigative Technics --- Investigative Technic --- Investigative Technique --- Technic, Investigative --- Technics, Investigative --- Technique, Investigative --- Techniques, Investigative --- Manufactured Material --- Material, Manufactured --- Materials, Manufactured --- Materials --- Nanometer materials --- Nanophase materials --- Nanostructure controlled materials --- Nanostructure materials --- Ultra-fine microstructure materials --- Microstructure --- Chemical engineering --- Genetic engineering --- Molecular technology --- Nanoscale technology --- High technology --- Techniques --- Technique

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Fractional evolution inclusions are an important form of differential inclusions within nonlinear mathematical analysis. They are generalizations of the much more widely developed fractional evolution equations (such as time-fractional diffusion equations) seen through the lens of multivariate analysis. Compared to fractional evolution equations, research on the theory of fractional differential inclusions is however only in its initial stage of development. This is important because differential models with the fractional derivative providing an excellent instrument for the description of memory and hereditary properties, and have recently been proved valuable tools in the modeling of many physical phenomena. The fractional order models of real systems are always more adequate than the classical integer order models, since the description of some systems is more accurate when the fractional derivative is used. The advantages of fractional derivatization become evident in modeling mechanical and electrical properties of real materials, description of rheological properties of rocks and in various other fields. Such models are interesting for engineers and physicists as well as so-called pure mathematicians. Phenomena investigated in hybrid systems with dry friction, processes of controlled heat transfer, obstacle problems and others can be described with the help of various differential inclusions, both linear and nonlinear. Fractional Evolution Equations and Inclusions is devoted to a rapidly developing area of the research for fractional evolution equations & inclusions and their applications to control theory. It studies Cauchy problems for fractional evolution equations, and fractional evolution inclusions with Hille-Yosida operators. It discusses control problems for systems governed by fractional evolution equations. Finally it provides an investigation of fractional stochastic evolution inclusions in Hilbert spaces.

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This edited volume expands the scope of risk management beyond finance to include resources and environment issues in China. It presents the state-of-the-art approaches of using risk management to effectively manage resources and environment. Both case studies and theoretical methodologies are discussed.

Corporations -- Finance -- China. --- Finance -- China. --- Investments, Foreign -- Law and legislation -- China. --- Monetary policy -- China. --- Public welfare -- China. --- Risk management -- China. --- Risk management --- Natural resources --- Economic development --- Environmental management --- Environmental risk assessment --- Management --- Business & Economics --- Management Theory --- Management Styles & Communication --- Environmental stewardship --- Stewardship, Environmental --- Business. --- Operations research. --- Decision making. --- Environmental economics. --- Business and Management. --- Operation Research/Decision Theory. --- Environmental Economics. --- Risk assessment --- Precautionary principle --- Environmental sciences --- Operations Research/Decision Theory. --- Economics --- Environmental quality --- Operational analysis --- Operational research --- Industrial engineering --- Management science --- Research --- System theory --- Environmental aspects --- Economic aspects --- Deciding --- Decision (Psychology) --- Decision analysis --- Decision processes --- Making decisions --- Management decisions --- Choice (Psychology) --- Problem solving --- Decision making