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Books in English / Все науки... / Математика

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Topics in Classical Automorphic Forms

5254.00 руб.*

Henryk Iwaniec

Topics in Classical Automorphic Forms

The book is based on the notes from the graduate course given by the author at Rutgers University in the fall of 1994 and the spring of 1995. The main goal of the book is to acquaint the reader with various perspectives of the theory of automorphic forms. In addition to detailed and often nonstandard exposition of familiar topics of the theory, particular attention is paid to such subjects as theta-functions and representations by quadratic forms.
Sample Survey Methods and Theory

4883.00 руб.*

M H Hansen

Sample Survey Methods and Theory

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How Markets Fail: The Logic of Economic Calamities

474.00 руб.*

John Cassidy

How Markets Fail: The Logic of Economic Calamities

How did we get to where we are? John Cassidy shows that the roots of our most recent financial failure lie not with individuals, but with an idea - the idea that markets are inherently rational. He gives us the big picture behind the financial headlines, tracing the rise and fall of free-market ideology from Adam Smith to Milton Friedman and Alan Greenspan. Full of wit, sense and, above all, a deep understanding, "How Markets Fail: The Logic of Economic Calamities" argues for the end of "utopian" economics, and the beginning of a pragmatic, reality-based way of thinking.
Generalized Linear Models: with Applications in Engineering and the Sciences (Wiley Series in Probability and Statistics)

14121.00 руб.*

Raymond H. Myers, Douglas C. Montgomery, G. Geoffrey Vining, Timothy J. Robinson

Generalized Linear Models: with Applications in Engineering and the Sciences (Wiley Series in Probability and Statistics)

Praise for the First Edition "The obvious enthusiasm of Myers, Montgomery, and Vining and their reliance on their many examples as a major focus of their pedagogy make Generalized Linear Models a joy to read. Every statistician working in any area of applied science should buy it and experience the excitement of these new approaches to familiar activities." ?Technometrics Generalized Linear Models: With Applications in Engineering and the Sciences, Second Edition continues to provide a clear introduction to the theoretical foundations and key applications of generalized linear models (GLMs). Maintaining the same nontechnical approach as its predecessor, this update has been thoroughly extended to include the latest developments, relevant computational approaches, and modern examples from the fields of engineering and physical sciences. This new edition maintains its accessible approach to the topic by reviewing the various types of problems that support the use of...
Third Grade Basic Math Success (Sylvan Workbooks)

1199.00 руб.*

Sylvan Learning

Third Grade Basic Math Success (Sylvan Workbooks)

Success in math requires children to make connections between the real world and math concepts in order to solve problems. Successful problem solvers will be ready for the challenges of mathematics as they advance to more complex topics. The activities in this workbook are designed to help your children catch up, keep up, and get ahead. Best of all, they’ll have lots of fun doing it! Some of the great features you’ll find inside are: Buildings Times TwoFiguring out the numbers of windows on high-rise buildings helps students understand the value of multiplying. Fashion FractionsDetermining the number of girls and boys wearing orange shirts, hats, or sunglasses gives students a relatable way to use fractions. Preferred MeasureChoosing how to measure everyday items gives students confidence in measuring length, liquid volume, and weight. It’s about TimeStudents practice multiplying by figuring out the time spent eating, watching TV, playing soccer, and sleeping. Making...
Records

5402.00 руб.*

Barry C. Arnold

Records

The first and only comprehensive guide to modern record theory and its applications Although it is often thought of as a special topic in order statistics, records form a unique area, independent of the study of sample extremes. Interest in records has increased steadily over the years since Chandler formulated the theory of records in 1952. Numerous applications of them have been developed in such far–flung fields as meteorology, sports analysis, hydrology, and stock market analysis, to name just a few. And the literature on the subject currently comprises papers and journal articles numbering in the hundreds. Which is why it is so nice to have this book devoted exclusively to this lively area of statistics. Written by an exceptionally well–qualified author team, Records presents a comprehensive treatment of record theory and its applications in a variety of disciplines. With the help of a multitude of fascinating examples, Professors Arnold, Balakrishnan, and Nagaraja help...
Scalar Potential: Scalar Potential, Scalar Curvature, Riemannian Geometry, Curvature, Riemannian Manifold, Real Number, Gaussian Curvature, Volume, Curvature of Riemannian Manifolds

4409.00 руб.*

Scalar Potential: Scalar Potential, Scalar Curvature, Riemannian Geometry, Curvature, Riemannian Manifold, Real Number, Gaussian Curvature, Volume, Curvature of Riemannian Manifolds

High Quality Content by WIKIPEDIA articles! The physical meaning of the scalar potential depends on the type of the field. For a velocity field of a fluid or gas flow, the definition of the scalar potential implies that the direction of the flow at any point coincides with the direction of the steepest decrease of the potential at that point, and for a force field the same is true of the acceleration at a point. The scalar potential of a force field is closely related to the field's potential energy. Not every vector field has a scalar potential; those which do are called conservative, corresponding to the notion of conservative force in physics. Among velocity fields, any lamellar field has a scalar potential, whereas a solenoidal field only has a scalar potential in the special case when it is a Laplacian field.
Applied Stochastic Finance (Applied Stochastic Methods Series)

16252.00 руб.*

P-C. G. Vassiliou

Applied Stochastic Finance (Applied Stochastic Methods Series)

Stochastic finance and financial engineering have been rapidly expanding fields of science over the past four decades, mainly due to the success of sophisticated quantitative methodologies in helping professionals manage financial risks. In recent years, we have witnessed a tremendous acceleration in research efforts aimed at better comprehending, modeling and hedging this kind of risk. These two volumes aim to provide a foundation course on applied stochastic finance. They are designed for three groups of readers: firstly, students of various backgrounds seeking a core knowledge on the subject of stochastic finance; secondly financial analysts and practitioners in the investment, banking and insurance industries; and finally other professionals who are interested in learning advanced mathematical and stochastic methods, which are basic knowledge in many areas, through finance. In Volume 2 we study continuous time models by presenting the necessary material from...
Relation Algebra: Mathematics, Abstract Algebra, Residuated Boolean Algebra, Involution, Composition of Relations, Inverse Relation, Algebraic Logic, Algebraic Structure, Cartesian Product

3968.00 руб.*

Relation Algebra: Mathematics, Abstract Algebra, Residuated Boolean Algebra, Involution, Composition of Relations, Inverse Relation, Algebraic Logic, Algebraic Structure, Cartesian Product

High Quality Content by WIKIPEDIA articles! In mathematics and abstract algebra, a relation algebra is a residuated Boolean algebra equipped with an involution called "converse". The motivating example of a relation algebra is the algebra 2X? of all binary relations on a set X, with R?S interpreted as the usual composition of binary relations and the converse of R as the inverse relation. Relation algebra emerged in the 19th century work of Augustus De Morgan and Charles Peirce, which culminated in the algebraic logic of Ernst Schroder. The present-day purely equational form or relation algebra was developed by Alfred Tarski and his students, starting in the 1940s.
Ricci Flow and the Sphere Theorem (Graduate Studies in Mathematics)

5114.00 руб.*

Simon Brendle

Ricci Flow and the Sphere Theorem (Graduate Studies in Mathematics)

In 1982, R. Hamilton introduced a nonlinear evolution equation for Riemannian metrics with the aim of finding canonical metrics on manifolds. This evolution equation is known as the Ricci flow, and it has since been used widely and with great success, most notably in Perelman's solution of the Poincare conjecture. Furthermore, various convergence theorems have been established. This book provides a concise introduction to the subject as well as a comprehensive account of the convergence theory for the Ricci flow. The proofs rely mostly on maximum principle arguments. Special emphasis is placed on preserved curvature conditions, such as positive isotropic curvature. One of the major consequences of this theory is the Differentiable Sphere Theorem: a compact Riemannian manifold whose sectional curvatures all lie in the interval (1,4] is diffeomorphic to a spherical space form. This question has a long history, dating back to a seminal paper by H. E. Rauch in 1951, and it was resolved in...


Books in English / Все науки... / Математика

 

 

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