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On the demand side, exporters and strategic planners focusing on iron or steel towers and lattice masts in Czech Republic face a number of questions. Which countries are supplying iron or steel towers and lattice masts to Czech Republic? How important is Czech Republic compared to others in terms of the entire global and regional market? How much do the imports of iron or steel towers and lattice masts vary from one country of origin to another in Czech Republic? On the supply side, Czech Republic also exports iron or steel towers and lattice masts. Which countries receive the most exports from Czech Republic? How are these exports concentrated across buyers? What is the value of these exports and which countries are the largest buyers?

This report was created for strategic planners, international marketing executives and import/export managers who are concerned with the market for iron or steel towers and lattice masts in Czech Republic. With the globalization of this market, managers can no longer be contented with a local view. Nor can managers be contented with out-of-date statistics which appear several years after the fact. I have developed a methodology, based on macroeconomic and trade models, to estimate the market for iron or steel towers and lattice masts for those countries serving Czech Republic via exports, or supplying from Czech Republic via imports. It does so for the current year based on a variety of key historical indicators and econometric models.

In what follows, Chapter 2 begins by summarizing where Czech Republic fits into the world market for imported and exported iron or steel towers and lattice masts. The total level of imports and exports on a worldwide basis, and those for Czech Republic in particular, is estimated using a model which aggregates across over 150 key country markets and projects these to the current year. From there, each country represents a percent of the world market. This ... Read more

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This book reports on progress in numerical methods for Lattice QCD with chiral fermions. It contains a set of pedagogical introductory articles written by experts from both the Applied Mathematics and Lattice Field Theory communities, together with detailed accounts of leading-edge algorithms for the simulation of overlap chiral fermions. Topics covered include: QCD simulations in the chiral regime; Evaluation and approximation of matrix functions; Krylov subspace methods for the iterative solution of linear systems; Eigenvalue solvers. These are complemented by a set of articles on closely related numerical and technical problems in Lattice field Theory.

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Proceedings of the Physics in Local Lattice Distortions Conference on Fundamentals and Novel Concepts, held in Ibaraki, Japan, July 23-26, 2000. The main topics of papers fell under several categories, including high-temperature superconductivity, phase transitions, and lattice effects on electronic structure. ... Read more

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TOC: IntroductionGraphs of groups, tree actions and edge-indexed graphs$Aut(x)$ and its discrete subgroupsExistence of tree latticesNon-uniform coverings of indexed graphs with an arithmetic bridgeNon-uniform coverings of indexed graphs with a separating edgeNon-uniform coverings of indexed graphs with a ramified loopEliminating multiple edgesExistence of arithmetic bridgesBibliography ... Read more

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This volume is one of four, each of which consists of reprinted chapters from the highly acclaimed, comprehensive two-volume set Intermetallic Compounds: Principles and Practice, published in 1995. In some cases the author or authors have added a brief addendum to bring their chapter up to date and in other cases more recent references have been added. Chapters have been selected and grouped in subject areas to provide more easily accessible and user-friendly volumes for individual researchers. The other titles in this four-volume set are: Crystal Structures of Intermetallic Compounds Structural Applications of Intermetallic Compounds Magnetic, Electrical and Optical Properties and Applications of Intermetallic Compounds ... Read more

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This volume presents the proceedings of an international conference held at Seoul National University (Korea). Talks covered recent developments in diverse areas related to the theory of integral quadratic forms and hermitian forms, local densities, linear relations and congruences of theta series, zeta functions of prehomogeneous vector spaces, lattices with maximal finite matrix groups, globally irreducible lattices, Mordell-Weil lattices, and more.

Articles in the volume represent expository lectures by leading experts on recent developments in the field. The book offers a comprehensive introduction to the current state of knowledge in the arithmetic theory of quadratic forms and provides active directions of research with new results. Topics addressed in the volume emphasize connections with related fields, such as group theory, arithmetic geometry, analytic number theory, and modular forms. The book is an excellent introductory guide for students as well as a rich reference source for researchers. ... Read more

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The general problem addressed in this work is to characterize the possible Banach lattice structures that a separable Banach space may have. The basic questions of uniqueness of lattice structure for function spaces have been studied before, but here the approach uses random measure representations for operators in a new way to obtain more powerful conclusions. A typical result is the following: If $X$ is a rearrangement-invariant space on $[0,1]$ not equal to $L_2$, and if $Y$ is an order-continuous Banach lattice which has a complemented subspace isomorphic as a Banach space to $X$, then $Y$ has a complemented sublattice which is isomorphic to $X$ (with one of two possible lattice structures). New examples are also given of spaces with a unique lattice structure. ... Read more

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In this book, the authors describe a continuum limit of the Toda ODE system, obtained by taking as initial data for the finite lattice successively finer discretizations of two smooth functions. Using the integrability of the finite Toda lattice, the authors adapt the method introduced by Lax and Levermore for the study of the small dispersion limit of the Korteweg de Vries equations to the case of the Toda lattice. A general class of initial data is considered which permits, in particular, the formation of shocks. A novel feature of the analysis in this book is an extensive use of techniques from the theory of Riemann-Hilbert problems. ... Read more

Customer Reviews (1)

Very rigourous but too complicated
P. Deift and McLaughlin did a great job writing this state-of-the-art derivation of the continuum limit of the Toda Lattice, but I think the work is too unaccessible without weeks of study of the paper. ... Read more

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