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Exploring the Field of Business Model Innovation
Presenting a broad literature review of scholarly work in the area of Business Model Innovation, this new book analyses 50 management theories in the context of BMI to yield valuable new insights. Research on BMI is still in its infancy and has so far proved to be more than just a sub-discipline of strategy or innovation research. Exploring the field of Business Innovation demonstrates the importance of the discipline as a more specialized management research field and offers new understandings of this important subject. It presents ‘grand theories’ that will help researchers approach BMI through a different angle and describes business models as phenomena, enabling readers to understand their patterns and mechanisms. Reviewing the most important academic work on the subject over the last 15 years, the authors aim to open up the debate and inspire researchers to look at this phenomenon from new and different angles.
Technology, Crafting and Artisanal Networks in the Greek and Roman World
This volume aims to merge theoretical models with methodological approaches on ceramic technology and artisanal networks in the Classical world. This convergence of analytical frameworks allowed scholars to explore some traditional archaeological topics that usually have a very low-level of visibility, such as the skillful gestures of the craftspeople involved, the organization of the ceramic production, the dynamics of apprenticeship and knowledge transfer as well as intra and inter-regional artisanal mobility, in the Graeco-Roman ‘communities of practice’. The papers promote interdisciplinary dialogues among various fields of study, such as archaeology, archaeometry, anthropology, ethnoarchaeology, experimental archaeology, and digital humanities - such as Social Network Analysis, computational imaging, and big data analysis.
New Directions in Locally Compact Groups
A snapshot of the major renaissance happening today in the study of locally compact groups and their many applications.
High-dimensional Manifold Topology
Contents: A Foliated Squeezing Theorem for Geometric Modules (A Bartels et al.); Equivariant Cellular Homology and Its Applications (B Chorny); Remarks on a Conjecture of Gromov and Lawson (W Dwyer et al.); Chain Complex Invariants for Group Actions (L E Jones); The Ore Condition, Affiliated Operators, and the Lamplighter Group (P A Linnell et al.); The Surgery Exact Sequence Revisited (E K Pedersen); K-theory for Proper Smooth Actions of Totally Disconnected Groups (J Sauer); Geometric Chain Homotopy Equivalences between Novikov Complexes (D Schütz); and other papers;
C*-algebras and Elliptic Theory II
This book consists of a collection of original, refereed research and expository articles on elliptic aspects of geometric analysis on manifolds, including singular, foliated and non-commutative spaces. The topics covered include the index of operators, torsion invariants, K-theory of operator algebras and L2-invariants. There are contributions from leading specialists, and the book maintains a reasonable balance between research, expository and mixed papers.
The Nitrian Principality: The Beginnings of Medieval Slovakia
In The Nitrian Principality: The Beginnings of Medieval Slovakia Ján Steinhübel offers an account of the early medieval West Slavic realm which laid the national, territorial and historical foundations of Slovakia.
KP effect
Two clumps of matter pass through each other without sharing space; In some cases the colliding clumps of matter appear to deepen their distance even as they pass through each other. Clumps of a few hundred thousand lithium atoms that are cooled to within one-millionth of a degree above absolute zero a temperature so cold that the atoms march in lockstep and act as a single matter wave. The Interaction of light with matter has long been a field of interest for many quantum physicists, however, limited to the field of interaction plus the form of interaction. I've found it to be much better to look at not as a phenomenon but as something of a paradox, whether the audience find it tangible or not, this might probably be the best starting point if one wish to have million ways to see quantum theory in its entirety.
Geometry, Rigidity, and Group Actions
The study of group actions is more than a hundred years old but remains to this day a vibrant and widely studied topic in a variety of mathematic fields. A central development in the last fifty years is the phenomenon of rigidity, whereby one can classify actions of certain groups, such as lattices in semi-simple Lie groups. This provides a way to classify all possible symmetries of important spaces and all spaces admitting given symmetries. Paradigmatic results can be found in the seminal work of George Mostow, Gergory Margulis, and Robert J. Zimmer, among others. The papers in Geometry, Rigidity, and Group Actions explore the role of group actions and rigidity in several areas of mathematics, including ergodic theory, dynamics, geometry, topology, and the algebraic properties of representation varieties. In some cases, the dynamics of the possible group actions are the principal focus of inquiry. In other cases, the dynamics of group actions are a tool for proving theorems about algebra, geometry, or topology. This volume contains surveys of some of the main directions in the field, as well as research articles on topics of current interest.
Introduction to Algebraic Topology
This textbook provides a succinct introduction to algebraic topology. It follows a modern categorical approach from the beginning and gives ample motivation throughout so that students will find this an ideal first encounter to the field. Topics are treated in a self-contained manner, making this a convenient resource for instructors searching for a comprehensive overview of the area. It begins with an outline of category theory, establishing the concepts of functors, natural transformations, adjunction, limits, and colimits. As a first application, van Kampen's theorem is proven in the groupoid version. Following this, an excursion to cofibrations and homotopy pushouts yields an alternative...
