Author: John L. H. SibbonsPublisher:
ISBN:
Category :
Languages : fr
Pages :
Book Description
Abstracts of monographs
Author: John L. H. SibbonsAbstracts of Monographs and M.Div. Theses
Author: Monograph Abstracts
Author: Dissertation Abstracts
Author: Monographs in Sci-Tech Libraries
Author: Ellis MountPublisher: Routledge
ISBN: 1000757625
Category : Language Arts & Disciplines
Languages : en
Pages : 128
Book Description
This book, first published in 1983, is devoted to a consideration of the contributions monographs make to all types of sci-tech libraries as well as their probable role in the future. Several related topics are also included, such as sources for obtaining monographs, tools used for selecting them and the attitude of publishers towards their creation.
Dissertation Abstracts
Author: Collections and proceedings
Author: Maine Historical SocietyPublisher:
ISBN:
Category :
Languages : en
Pages : 520
Book Description
Abstract Computing Machines
Author: Werner KlugePublisher: Springer Science & Business Media
ISBN: 3540211462
Category : Computers
Languages : en
Pages : 382
Book Description
The book emphasizes the design of full-fledged, fully normalizing lambda calculus machinery, as opposed to the just weakly normalizing machines.
Stochastic Partial Differential Equations
Author: Sergey V. LototskyPublisher: Springer
ISBN: 3319586475
Category : Mathematics
Languages : en
Pages : 517
Book Description
Taking readers with a basic knowledge of probability and real analysis to the frontiers of a very active research discipline, this textbook provides all the necessary background from functional analysis and the theory of PDEs. It covers the main types of equations (elliptic, hyperbolic and parabolic) and discusses different types of random forcing. The objective is to give the reader the necessary tools to understand the proofs of existing theorems about SPDEs (from other sources) and perhaps even to formulate and prove a few new ones. Most of the material could be covered in about 40 hours of lectures, as long as not too much time is spent on the general discussion of stochastic analysis in infinite dimensions. As the subject of SPDEs is currently making the transition from the research level to that of a graduate or even undergraduate course, the book attempts to present enough exercise material to fill potential exams and homework assignments. Exercises appear throughout and are usually directly connected to the material discussed at a particular place in the text. The questions usually ask to verify something, so that the reader already knows the answer and, if pressed for time, can move on. Accordingly, no solutions are provided, but there are often hints on how to proceed. The book will be of interest to everybody working in the area of stochastic analysis, from beginning graduate students to experts in the field.
Real Analysis
Author: Barry SimonPublisher: American Mathematical Soc.
ISBN: 1470410990
Category : Mathematics
Languages : en
Pages : 811
Book Description
A Comprehensive Course in Analysis by Poincaré Prize winner Barry Simon is a five-volume set that can serve as a graduate-level analysis textbook with a lot of additional bonus information, including hundreds of problems and numerous notes that extend the text and provide important historical background. Depth and breadth of exposition make this set a valuable reference source for almost all areas of classical analysis. Part 1 is devoted to real analysis. From one point of view, it presents the infinitesimal calculus of the twentieth century with the ultimate integral calculus (measure theory) and the ultimate differential calculus (distribution theory). From another, it shows the triumph of abstract spaces: topological spaces, Banach and Hilbert spaces, measure spaces, Riesz spaces, Polish spaces, locally convex spaces, Fréchet spaces, Schwartz space, and spaces. Finally it is the study of big techniques, including the Fourier series and transform, dual spaces, the Baire category, fixed point theorems, probability ideas, and Hausdorff dimension. Applications include the constructions of nowhere differentiable functions, Brownian motion, space-filling curves, solutions of the moment problem, Haar measure, and equilibrium measures in potential theory.