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Books in English / Все науки... / Математика

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Essentials of College Algebra (10th Edition) (The Lial/Hornsby/Schneider College Algebra Series)

15082.00 руб.*

Margaret L. Lial, John Hornsby, David I. Schneider

Essentials of College Algebra (10th Edition) (The Lial/Hornsby/Schneider College Algebra Series)

Key Benefit: Essentials of College Algebra by Lial, Hornsby, and Schneider, gives readers a solid foundation in the basic functions of college algebra and their graphs, starting with a strong review of intermediate algebra concepts and ending with an introduction to systems and matrices. This brief version of the College Algebra, Tenth Edition has been specifically designed to provide a more compact and less expensive book for courses that do not include the more advanced topics covered in the longer book. Focused on helping readers develop both the conceptual understanding and the analytical skills necessary to experience success in mathematics, the authors present each mathematical topic in this text using a carefully developed learning system to actively engage students in the learning process. The book addresses the diverse needs of today's students through a clear design, current figures and graphs, helpful features, careful explanations of topics, and a comprehensive...
Numerical Methods for Ordinary Differential Systems

4998.00 руб.*

J. D. Lambert

Numerical Methods for Ordinary Differential Systems

Numerical Methods for Ordinary Differential Systems The Initial Value Problem J. D. Lambert Professor of Numerical Analysis University of Dundee Scotland In 1973 the author published a book entitled Computational Methods in Ordinary Differential Equations. Since then, there have been many new developments in this subject and the emphasis has changed substantially. This book reflects these changes; it is intended not as a revision of the earlier work but as a complete replacement for it. Although some basic material appears in both books, the treatment given here is generally different and there is very little overlap. In 1973 there were many methods competing for attention but more recently there has been increasing emphasis on just a few classes of methods for which sophisticated implementations now exist. This book places much more emphasis on such implementations—and on the important topic of stiffness—than did its predecessor. Also included are accounts of the structure of...
Tensor Product of Fields: Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra

3947.00 руб.*

Tensor Product of Fields: Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra

High Quality Content by WIKIPEDIA articles! In mathematics, the theory of fields in abstract algebra lacks a direct product: the direct product of two fields, considered as a ring is never itself a field. On the other hand it is often required to 'join' two fields K and L, either in cases where K and L are given as subfields of a larger field M, or when K and L are both field extensions of a smaller field N (for example a prime field). The tensor product of fields is the best available construction on fields with which to discuss all the phenomena arising. As a ring, it is sometimes a field, and often a direct product of fields; it can, though, contain non-zero nilpotents (see radical of a ring).
Reciprocal Lattice: Crystallography, Multiplicative Inverse, Bravais Lattice, Euclidean Vector, Wigner?Seitz Cell, Invertible Matrix, Spatial Frequency, Real Space, Dynamical Theory of Diffraction

4828.00 руб.*

Reciprocal Lattice: Crystallography, Multiplicative Inverse, Bravais Lattice, Euclidean Vector, Wigner?Seitz Cell, Invertible Matrix, Spatial Frequency, Real Space, Dynamical Theory of Diffraction

High Quality Content by WIKIPEDIA articles! In crystallography, the reciprocal lattice of a Bravais lattice is the set of all vectors K. The reciprocal lattice plays a fundamental role in most analytic studies of periodic structures, particularly in the theory of diffraction. For Bragg reflections in neutron and X-ray diffraction, the momentum difference between incoming and diffracted X-rays of a crystal is a reciprocal lattice vector. The diffraction pattern of a crystal can be used to determine the reciprocal vectors of the lattice. Using this process, one can infer the atomic arrangement of a crystal.
Numerical Methods for Ordinary Differential Equations

13000.00 руб.*

J. C. Butcher

Numerical Methods for Ordinary Differential Equations

This new book updates the exceptionally popular Numerical Analysis of Ordinary Differential Equations. "This book is...an indispensible reference for any researcher."-American Mathematical Society on the First Edition. Features: * New exercises included in each chapter. * Author is widely regarded as the world expert on Runge-Kutta methods * Didactic aspects of the book have been enhanced by interspersing the text with exercises. * Updated Bibliography.
Second Derivative Test: Second Derivative Test, Second Derivative, Calculus, Function Mathematics, Derivative, Acceleration, Velocity, Graph of a Function, ... Leibniz's Notation, Convex Function

4536.00 руб.*

Second Derivative Test: Second Derivative Test, Second Derivative, Calculus, Function Mathematics, Derivative, Acceleration, Velocity, Graph of a Function, ... Leibniz's Notation, Convex Function

High Quality Content by WIKIPEDIA articles! In calculus, a branch of mathematics, the second derivative test is a criterion often useful for determining whether a given stationary point of a function is a local maximum or a local minimum using the value of the second derivative at the point. In calculus, the second derivative of a function ? is the derivative of the derivative of ?. Roughly speaking, the second derivative measures how the rate of change of a quantity is itself changing; for example, the second derivative of the position of a vehicle with respect to time is the instantaneous acceleration of the vehicle, or the rate at which the velocity of the vehicle is changing. On the graph of a function, the second derivative corresponds to the curvature or concavity of the graph. The graph of a function with positive second derivative curves upwards, while the graph of a function with negative second derivative curves downwards.
Spectral sequence: Stellar Classification, Mathematics, Homological Algebra, Algebraic Topology, Group Cohomology, Homotopy, Leray Spectral Sequence, Chain Complex, Abelian Category

3968.00 руб.*

Spectral sequence: Stellar Classification, Mathematics, Homological Algebra, Algebraic Topology, Group Cohomology, Homotopy, Leray Spectral Sequence, Chain Complex, Abelian Category

High Quality Content by WIKIPEDIA articles! In the area of mathematics known as homological algebra, especially in algebraic topology and group cohomology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and since their introduction by Jean Leray in 1946, they have become an important research tool, particularly in homotopy theory. However, they have a reputation for being abstruse and difficult to comprehend.
Decagon: Geometry, Polygon, Constructible polygon, Pentagon, Petrie polygon, Projection (linear algebra)

3472.00 руб.*

Decagon: Geometry, Polygon, Constructible polygon, Pentagon, Petrie polygon, Projection (linear algebra)

In geometry, a decagon is any polygon with ten sides and ten angles, and usually refers to a regular decagon, having all sides of equal length and all internal angles equal to 4?/5 (144°). Its Schlafli symbol is {10}.
Scheme Mathematics: Scheme Mathematics, Mathematics, Algebraic Geometry, Commutative Algebra, Number Theory, Alexander Grothendieck, Algebraic Variety, Topological Space

4054.00 руб.*

Scheme Mathematics: Scheme Mathematics, Mathematics, Algebraic Geometry, Commutative Algebra, Number Theory, Alexander Grothendieck, Algebraic Variety, Topological Space

High Quality Content by WIKIPEDIA articles! In mathematics, a scheme is an important concept connecting the fields of algebraic geometry, commutative algebra and number theory. Schemes were introduced by Alexander Grothendieck so as to broaden the notion of algebraic variety; some consider schemes to be the basic object of study of modern algebraic geometry. Technically, a scheme is a topological space together with commutative rings for all its open sets, which arises from "glueing together" spectra (spaces of prime ideals) of commutative rings.
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...


Books in English / Все науки... / Математика

 

 

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