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1.?Introduction.? 2.?The Underlying Material Reality: Scientific Observation Technologies and Their Relationship to Environmental Accounting.? 3.?Data Layer: Blockchain's Digital Twin.? 4.?Institution Layer: Structuring Sustainable DAO Governance.? 5.?Protocol Layer: Design Methods for Green Crypto-Asset Production.? 6.?Asset Layer: Properties, Functions, and Types of Green Digital Assets.? 7.?Market Layer: Blockchain Infrastructures and Opportunities in Green Cryptomarkets.

New Probes Into Discrete and Convex Geometry (Hardcover)

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Graph Theory in Power Converters: From Fundamentals to Applications (Hardcover)

Contributors xv
Preface xvii
Acronyms xix

1 Introduction 3
1.1 Power Converters in Modern Industry 4
1.2 Why Use Graph Theory in Converter Research 10
1.3 Organization of the Book 18

2 Fundamentals of Power Converters Topologies 23
2.1 The Fundamental Concepts of Power Converter 24
2.2 Classifications of Power Converters 28
2.3 Conclusions 46

3 Introduction of Graph Theory 49
3.1 Development of Graph Theory 50
3.2 Basic Concepts 52
3.3 Advanced Concepts 67
3.4 Conclusions 86

4 Graphical Modeling for Power Converters 89
4.1 A Brief Overview of Graph Theory in Power Electronics 90
4.2 Modeling Basics and Procedures 93
4.3 Converter-level Modeling and Analysis 102
4.4 System-Level Modeling of Power Electronic Networks 133
4.5 Conclusions 145

5 Isomorphic Relationships of Power Converters 147
5.1 Isomorphism in Power Converters 148
5.2 Converter Isomorphisms with Graphical Orientation 161
5.3 Converter Isomorphisms without Graphical Orientation 169
5.4 Conclusions 188

6 Dual Relationships of Power Converters 191
6.1 Basic Dual Methods 192
6.2 Dual Methods for Power Converters 202
6.3 Dual Uniqueness 222
6.4 Conclusions 235

7 Topological Cycling Relationships of Power Converters 237
7.1 The Phenomenon of Topological Cycling 237
7.2 Planar Circuit Topological Cycling 247
7.3 Nonplanar Circuits Topological Cycling 256
7.4 Practical Applications of Topological Cycling 269
7.5 Conclusions 277

8 Systematic Derivation of Multilevel Converters 281
8.1 Introduction 282
8.2 Unified Models and Structures of Multilevel Converters 288
8.3 Synthesis of Voltage-Source and Current-Source Multilevel Converters 307
8.4 Matrix-Type Multilevel Converters 344
8.5 Conclusions 354

9 Topology Development for ...


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Geometry of the Semigroup Z_(>=0)^N and Its Applications to Combinatorics, Algebra and Differential Equations (Hardcover, 2022)

I Geometry and combinatorics of semigroups.- 1 Elementary geometry of the semigroup Zn0.- 2 Properties of an ordered semigroup.- 3 Hilbert functions and their analogues.- II Applications: 4 Kouchnirenko`s theorem on number of solutions of a polynomial system of equations. On the Grothendieck groups of the semigroup of finite subsets of Zn and compact subsets of Rn.- 5 Differential Grobner bases and analytical theory of partial differential equations.- 6 On the Convergence of Formal Solutions of a System of Partial Differential Equations.- A Hilbert and Hilbert-Samuel polynomials and Partial Differential Equations.- References

Triangulated Manifolds (Hardcover, 2022)