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1000 tulosta hakusanalla Vladimir Simosko

The Fundamentals of Event Design

The Fundamentals of Event Design

Vladimir Antchak; Olivia Ramsbottom

CRC Press Inc
2019
nidottu
The Fundamentals of Event Design aims to rethink current approaches to event design and production. The textbook explores the relationship between event design and multiple visitor experiences, as well as interactivity, motivation, sensory stimuli and co-creative participation.Structured around the key phases of event design, the book covers all the critical dimensions of event concepting, atmospherics, the application of interactive technologies, project management, team leadership, creative marketing and sustainable production. The concepts of authenticity, creativity, co-creation, imagineering and storytelling are discussed throughout, and practical step-by-step guidance is provided on how to create and deliver unique and memorable events. The chapters include industry voices offering real-life insight from leading international event practitioners and individual and/or team assignments to stimulate learners’ creativity, visualisation and problem solving. This is the first textbook in event design that integrates areas of anthropology, social psychology, management, marketing, graphic design and interactivity. Focusing on bringing theory into practice, this is essential reading for all Events Management students.
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Fighting for Andean Resources

Fighting for Andean Resources

Vladimir R. Gil Ramón

University of Arizona Press
2020
sidottu
Mining investment in Peru has been presented as necessary for national progress; however, it also has brought socioenvironmental costs, left unfulfilled hopes for development, and has become a principal source of confrontation and conflict.Fighting for Andean Resources focuses on the competing agendas for mining benefits and the battles over their impact on proximate communities in the recent expansion of the Peruvian mining frontier. The book complements renewed scrutiny of how globalization nurtures not solely antagonism but also negotiation and participation. Having mastered an intimate knowledge of Peru, Vladimir R. Gil Ramón insightfully documents how social technologies of power are applied through social technical protocols of accountability invoked in defense of nature and vulnerable livelihoods. Although analyses point to improvements in human well-being, a political and technical debate has yet to occur in practice that would define what such improvements would be, the best way to achieve and measure them, and how to integrate dimensions such as sustainability and equity. Many confrontations stem from frustrated expectations, environmental impacts, and the virtual absence of state apparatus in the locations where new projects emerged. This book presents a multifaceted perspective on the processes of representation, the strategies in conflicts and negotiations of development and nature management, and the underlying political actions in sites affected by mining.
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Foliations on Riemannian Manifolds and Submanifolds

Foliations on Riemannian Manifolds and Submanifolds

Vladimir Rovenski

Birkhauser Boston Inc
1997
sidottu
This monograph is based on the author's results on the Riemannian ge­ ometry of foliations with nonnegative mixed curvature and on the geometry of sub manifolds with generators (rulings) in a Riemannian space of nonnegative curvature. The main idea is that such foliated (sub) manifolds can be decom­ posed when the dimension of the leaves (generators) is large. The methods of investigation are mostly synthetic. The work is divided into two parts, consisting of seven chapters and three appendices. Appendix A was written jointly with V. Toponogov. Part 1 is devoted to the Riemannian geometry of foliations. In the first few sections of Chapter I we give a survey of the basic results on foliated smooth manifolds (Sections 1.1-1.3), and finish in Section 1.4 with a discussion of the key problem of this work: the role of Riemannian curvature in the study of foliations on manifolds and submanifolds.
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Homogenization of Partial Differential Equations

Homogenization of Partial Differential Equations

Vladimir A. Marchenko; Evgueni Ya. Khruslov

Birkhauser Boston Inc
2005
sidottu
Homogenization is a method for modeling processes in microinhomogeneous media, which are encountered in radiophysics, filtration theory, rheology, elasticity theory, and other domains of mechanics, physics, and technology. These processes are described by PDEs with rapidly oscillating coefficients or boundary value problems in domains with complex microstructure. From the technical point of view, given the complexity of these processes, the best techniques to solve a wide variety of problems involve constructing appropriate macroscopic (homogenized) models. The present monograph is a comprehensive study of homogenized problems, based on the asymptotic analysis of boundary value problems as the characteristic scales of the microstructure decrease to zero. The work focuses on the construction of nonstandard models: non-local models, multicomponent models, and models with memory. Along with complete proofs of all main results, numerous examples of typical structures of microinhomogeneous media with their corresponding homogenized models are provided. Graduate students, applied mathematicians, physicists, and engineers will benefit from this monograph, which may be used in the classroom or as a comprehensive reference text.
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The Robust Maximum Principle

The Robust Maximum Principle

Vladimir G. Boltyanski; Alexander S. Poznyak

Birkhauser Boston Inc
2011
sidottu
Both refining and extending previous publications by the authors, the material in this monograph has been class-tested in mathematical institutions throughout the world. Covering some of the key areas of optimal control theory (OCT)—a rapidly expanding field that has developed to analyze the optimal behavior of a constrained process over time—the authors use new methods to set out a version of OCT’s more refined ‘maximum principle’ designed to solve the problem of constructing optimal control strategies for uncertain systems where some parameters are unknown. Known as a ‘min-max’ problem, this type of difficulty occurs frequently when dealing with finite uncertain sets.The text begins with a standalone section that reviews classical optimal control theory. Moving on to examine the tent method in detail, the book then presents its core material, which is a more robust maximum principle for both deterministic and stochastic systems. The results obtained have applications in production planning, reinsurance-dividend management, multi-model sliding mode control, and multi-model differential games. Using powerful new tools in optimal control theory, this book explores material that will be of great interest to post-graduate students, researchers, and practitioners in applied mathematics and engineering, particularly in the area of systems and control.
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Time-Delay Systems

Time-Delay Systems

Vladimir Kharitonov

Birkhauser Boston Inc
2012
sidottu
Stability is one of the most studied issues in the theory of time-delay systems, however the corresponding chapters of published volumes on time-delay systems do not include a comprehensive study of a counterpart of classical Lyapunov theory for linear delay free systems. The principal goal of the book is to fill this gap, and to provide readers with a systematic and exhaustive treatment of the basic concepts of the Lyapunov-Krasovskii approach to the stability analysis of linear time-delay systems.? Time-Delay Systems: Lyapunov Functionals and Matrices? will be of great use and interest to researchers and graduate students in automatic control and applied mathematics as well as practicing engineers involved in control system design.?
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Spectral Problems Associated With Corner Singularities of Solutions of Elliptic Equations

Spectral Problems Associated With Corner Singularities of Solutions of Elliptic Equations

Vladimir Kozlov; V. G. Mazia; J. Rossmann

Amer Mathematical Society
2000
sidottu
This book focuses on the analysis of eigenvalues and eigenfunctions that describe singularities of solutions to elliptic boundary value problems in domains with corners and edges. The authors treat both classical problems of mathematical physics and general elliptic boundary value problems. The volume is divided into two parts: the first is devoted to the power-logarithmic singularities of solutions to classical boundary value problems of mathematical physics. The second deals with similar singularities for higher order elliptic equations and systems. Chapter 1 collects basic facts concerning operator pencils acting in a pair of Hilbert spaces. Related properties of ordinary differential equations with constant operator coefficients are discussed and connections with the theory of general elliptic boundary value problems in domains with conic vertices are outlined. New results are presented.Chapter 2 treats the Laplace operator as a starting point and a model for the subsequent study of angular and conic singularities of solutions. Chapter 3 considers the Dirichlet boundary condition beginning with the plane case and turning to the space problems.Chapter 4 investigates some mixed boundary conditions. The Stokes system is discussed in Chapters 5 and 6, and Chapter 7 concludes with the Dirichlet problem for the polyharmonic operator. Chapter 8 studies the Dirichlet problem for general elliptic differential equations of order $2m$ in an angle.In Chapter 9, an asymptotic formula for the distribution of eigenvalues of operator pencils corresponding to general elliptic boundary value problems in an angle is obtained. Chapters 10 and 11 discuss the Dirichlet problem for elliptic systems of differential equations of order $2$ in an $n$-dimensional cone. Chapter 12 studies the Neumann problem for general elliptic systems, in particular with eigenvalues of the corresponding operator pencil in the strip $\mid {\Re} \lambda - m + /2n \mid \leq 1/2$. It is shown that only integer numbers contained in this strip are eigenvalues. Applications are placed within chapter introductions and as special sections at the end of chapters. Prerequisites include standard PDE and functional analysis courses.
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Combinatorics of Nonnegative Matrices

Combinatorics of Nonnegative Matrices

Vladimir Nikolaevich Sachkov; V. E. Tarakanov; Valentin F. (TRN) Kolchin

Amer Mathematical Society
2002
sidottu
The variety of combinatorial properties of nonnegative matrices is widely discussed in the mathematical literature, and there are many papers on this topic. However, there are few monographs devoted to these properties of nonnegative matrices. This book fills that gap and presents a summary of the existing material. It provides a good entry point into the subject and includes exercises to aid students. The authors focus on the relation of matrices with nonnegative elements to various mathematical structures studied in combinatorics. In addition to applications in graph theory, Markov chains, tournaments, and abstract automata, the authors consider relations between nonnegative matrices and structures such as coverings and minimal coverings of sets by families of subsets. They also give considerable attention to the study of various properties of matrices and to the classes formed by matrices with a given structure.The authors discuss enumerative problems using both combinatorial and probabilistic methods. It also considers extremal problems related to matrices and problems where nonnegative matrices provide suitable investigative tools.This book was developed for the most part as a theoretical research text, keeping in mind applications of nonnegative matrices. Among the applications, the most significant included are in the theory of Markov chains, in linear programming for constructing and analyzing economic models, and in information theory for designing reliable information devices. The book is suitable for specialists in these areas of engineering and the applied sciences. The book contains some classical theorems and a significant number of results not previously published in monograph form, including results obtained by the authors in the last few years. It is appropriate for graduate students and researchers interested in combinatorics and its applications.
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Dynamics of Infinite-dimensional Groups

Dynamics of Infinite-dimensional Groups

Vladimir Pestov

Amer Mathematical Society
2007
pokkari
The "infinite-dimensional groups" in the title refer to unitary groups of Hilbert spaces, the infinite symmetric group, groups of homeomorphisms of manifolds, groups of transformations of measure spaces, etc. The book presents an approach to the study of such groups based on ideas from geometric functional analysis and from exploring the interplay between dynamical properties of those groups, combinatorial Ramsey-type theorems, and the phenomenon of concentration of measure. The dynamics of infinite-dimensional groups is very much unlike that of locally compact groups. For instance, every locally compact group acts freely on a suitable compact space (Veech). By contrast, a 1983 result by Gromov and Milman states that whenever the unitary group of a separable Hilbert space continuously acts on a compact space, it has a common fixed point. In the book, this new fast-growing theory is built strictly from well-understood examples up. The book has no close counterpart and is based on recent research articles. At the same time, it is organized so as to be reasonably self-contained.The topic is essentially interdisciplinary and will be of interest to mathematicians working in geometric functional analysis, topological and ergodic dynamics, Ramsey theory, logic and descriptive set theory, representation theory, topological groups, and operator algebras.
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Approximate Approximations

Approximate Approximations

Vladimir Maz'Ya; Gunther Schmidt

Amer Mathematical Society
2007
sidottu
In this book, a new approach to approximation procedures is developed. This new approach is characterized by the common feature that the procedures are accurate without being convergent as the mesh size tends to zero. This lack of convergence is compensated for by the flexibility in the choice of approximating functions, the simplicity of multi-dimensional generalizations, and the possibility of obtaining explicit formulas for the values of various integral and pseudodifferential operators applied to approximating functions. The developed techniques allow the authors to design new classes of high-order quadrature formulas for integral and pseudodifferential operators, to introduce the concept of approximate wavelets, and to develop new efficient numerical and semi-numerical methods for solving boundary value problems of mathematical physics. The book is intended for researchers interested in approximation theory and numerical methods for partial differential and integral equations.
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Differentiable Measures and the Malliavin Calculus

Differentiable Measures and the Malliavin Calculus

Vladimir Bogachev

American Mathematical Society
2010
sidottu
This book provides the reader with the principal concepts and results related to differential properties of measures on infinite dimensional spaces. In the finite dimensional case such properties are described in terms of densities of measures with respect to Lebesgue measure. In the infinite dimensional case new phenomena arise. For the first time a detailed account is given of the theory of differentiable measures, initiated by S. V. Fomin in the 1960s; since then the method has found many various important applications. Differentiable properties are described for diverse concrete classes of measures arising in applications, for example, Gaussian, convex, stable, Gibbsian, and for distributions of random processes. Sobolev classes for measures on finite and infinite dimensional spaces are discussed in detail. Finally, we present the main ideas and results of the Malliavin calculus--a powerful method to study smoothness properties of the distributions of nonlinear functionals on infinite dimensional spaces with measures. The target readership includes mathematicians and physicists whose research is related to measures on infinite dimensional spaces, distributions of random processes, and differential equations in infinite dimensional spaces. The book includes an extensive bibliography on the subject. Table of Contents: Background material; Sobolev spaces on $\mathbb{R}^n$; Differentiable measures on linear spaces; Some classes of differentiable measures; Subspaces of differentiability of measures; Integration by parts and logarithmic derivatives; Logarithmic gradients; Sobolev classes on infinite dimensional spaces; The Malliavin calculus; Infinite dimensional transformations; Measures on manifolds; Applications; References; Subject index. (Surv/164)
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Henri Bergson

Henri Bergson

Vladimir Jankelevitch

Duke University Press
2015
sidottu
Appearing here in English for the first time, Vladimir Jankélévitch's Henri Bergson is one of the two great commentaries written on Henri Bergson. Gilles Deleuze's Bergsonism renewed interest in the great French philosopher but failed to consider Bergson's experiential and religious perspectives. Here Jankélévitch covers all aspects of Bergson's thought, emphasizing the concepts of time and duration, memory, evolution, simplicity, love, and joy. A friend of Bergson's, Jankélévitch first published this book in 1931 and revised it in 1959 to treat Bergson's later works. This unabridged translation of the 1959 edition includes an editor's introduction, which contextualizes and outlines Jankélévitch's reading of Bergson, additional essays on Bergson by Jankélévitch, and Bergson's letters to Jankélévitch.
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Henri Bergson

Henri Bergson

Vladimir Jankelevitch

Duke University Press
2015
pokkari
Appearing here in English for the first time, Vladimir Jankélévitch's Henri Bergson is one of the two great commentaries written on Henri Bergson. Gilles Deleuze's Bergsonism renewed interest in the great French philosopher but failed to consider Bergson's experiential and religious perspectives. Here Jankélévitch covers all aspects of Bergson's thought, emphasizing the concepts of time and duration, memory, evolution, simplicity, love, and joy. A friend of Bergson's, Jankélévitch first published this book in 1931 and revised it in 1959 to treat Bergson's later works. This unabridged translation of the 1959 edition includes an editor's introduction, which contextualizes and outlines Jankélévitch's reading of Bergson, additional essays on Bergson by Jankélévitch, and Bergson's letters to Jankélévitch.
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