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Methods of Geometric Analysis in Extension and Trace Problems
The book presents a comprehensive exposition of extension results for maps between different geometric objects and of extension-trace results for smooth functions on subsets with no a priori differential structure (Whitney problems). The account covers development of the area from the initial classical works of the first half of the 20th century to the flourishing period of the last decade. Seemingly very specific these problems have been from the very beginning a powerful source of ideas, concepts and methods that essentially influenced and in some cases even transformed considerable areas of analysis. Aside from the material linked by the aforementioned problems the book also is unified by geometric analysis approach used in the proofs of basic results. This requires a variety of geometric tools from convex and combinatorial geometry to geometry of metric space theory to Riemannian and coarse geometry and more. The necessary facts are presented mostly with detailed proofs to make the book accessible to a wide audience.
Going to College
Going to College tells the powerful story of how high school students make choices about postsecondary education. Drawing on their unprecedented nine-year study of high school students, the authors explore how students and their parents negotiate these important decisions. Family background, finances, education, information—all influence students' plans after high school and the career paths they pursue, as do the more subtle messages delivered by parents and counselors which shape adolescents' self-expectations. For high school guidance counselors, college admissions counselors, parents and teachers, and public policy makers, this book is a valuable resource that explains the decision-mak...
Cohomology of Number Fields
This second edition is a corrected and extended version of the first. It is a textbook for students, as well as a reference book for the working mathematician, on cohomological topics in number theory. In all it is a virtually complete treatment of a vast array of central topics in algebraic number theory. New material is introduced here on duality theorems for unramified and tamely ramified extensions as well as a careful analysis of 2-extensions of real number fields.
Classic Works of the Dempster-Shafer Theory of Belief Functions
This is a collection of classic research papers on the Dempster-Shafer theory of belief functions. The book is the authoritative reference in the field of evidential reasoning and an important archival reference in a wide range of areas including uncertainty reasoning in artificial intelligence and decision making in economics, engineering, and management. The book includes a foreword reflecting the development of the theory in the last forty years.
Dictionary of Electrical Engineering
The purpose of this Dictionary, published jointly by «Kluwer Technische Boeken, BV» (Deventer, The Netherlands) and «Russky yazyk Publishers» (Moscow, USSR) is to help the user read and translate Englisch, German, French, Dutch and Russian texts in electrical engineer ing. Up until now all such dictionaries were containing terms pertaining directly to electrical engineering plus the terminology used in its off-sheets which have evolved into separate disci plines, such as communications, electronics, automation etc. Foremost, however, this Diction ary represents the terminology of electrical engineering, while the branches are represented by their basic terms only. Given the relative smal...
Neutrosophic Cubic Einstein Geometric Aggregation Operators with Application to Multi-Criteria Decision Making Method
Neutrosophic cubic sets (NCs) are amore generalized version of neutrosophic sets(Ns) and interval neutrosophic sets (INs). Neutrosophic cubic setsare better placed to express consistent, indeterminate and inconsistent information, which provides a better platform to deal with incomplete, inconsistent and vague data. Aggregation operators play a key role in daily life, and in relation to science and engineering problems. In this paper we defined the algebraic and Einstein sum, multiplication and scalar multiplication, score and accuracy functions.
New Developments in Differential Geometry, Budapest 1996
The 36 lectures presented at the July 1996 conference all contain new developments in their respective subjects. Beyond the traditional differential geometry subjects, several popular ones such as Einstein manifolds and symplectic geometry are well represented. Subjects include almost Grassmann structures; harmonic maps between almost para-Hermitian manifolds; coeffective cohomology of quaternionic Kahler manifolds; time-dependent mechanical systems with non-linear constraints; the equation defining isothermic surfaces in Laguere geometry; optimal control problems on matrix Lie groups; and leaves of transversely affine foliations. No index. Annotation copyrighted by Book News, Inc., Portland, OR
