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Books in English / Все науки... / Математика

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Dodecagon: Geometry, Polygon, Schlafli symbol, Circumscribed circle, Petrie polygon, Dodecagonal number, Dodecahedron, Polyhedron

3472.00 руб.*

Dodecagon: Geometry, Polygon, Schlafli symbol, Circumscribed circle, Petrie polygon, Dodecagonal number, Dodecahedron, Polyhedron

In geometry, a dodecagon is any polygon with twelve sides and twelve angles. In a regular dodecagon, all sides have equal length and all angles have measure 150°. Its Schlafli symbol is {12}.
Space-filling curve: Mathematical Analysis, Curve, Unit Square, Hypercube, Plane, Dragon Curve, Gosper Curve, Moore Curve, Sierpi?ski Curve

4035.00 руб.*

Space-filling curve: Mathematical Analysis, Curve, Unit Square, Hypercube, Plane, Dragon Curve, Gosper Curve, Moore Curve, Sierpi?ski Curve

High Quality Content by WIKIPEDIA articles! In mathematical analysis, a space-filling curve is a curve whose range contains the entire 2-dimensional unit square (or more generally an N-dimensional hypercube). Because Giuseppe Peano (1858?1932) was the first to discover one, space-filling curves in the 2-dimensional plane are commonly called Peano curves.Intuitively, a "continuous curve" in 2 or 3 (or higher) dimensions can be thought of as the "path of a continuously moving point". To eliminate the inherent vagueness of this notion, brought to light by Peano's discovery, Jordan in 1887 introduced the following rigorous definition, which has since been adopted as the precise description of the notion of a "continuous curve"
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.
Multivariable Calculus

11853.00 руб.*

William L. Briggs, Lyle Cochran

Multivariable Calculus

Drawing on their decades of teaching experience, William Briggs and Lyle Cochran have created a calculus text that carries the teacher’s voice beyond the classroom. That voice–evident in the narrative, the figures, and the questions interspersed in the narrative–is a master teacher leading readers to deeper levels of understanding. The authors appeal to readers’ geometric intuition to introduce fundamental concepts and lay the foundation for the more rigorous development that follows. Comprehensive exercise sets have received praise for their creativity, quality, and scope. Sequences and Infinite Series; Power Series; Parametric and Polar Curves; Vectors and Vector-Valued Functions; Functions of Several Variables; Multiple Integration; Vector Calculus. For all readers interested in single variable and multivariable calculus for mathematics, engineering, and science.
Solvable group: Mathematics, Group Theory, Abelian Group, Group Extension, Commutator Subgroup, Trivial Group, Galois Theory, Polynomial, Galois Group, Subgroup Series, Normal Subgroup

4699.00 руб.*

Solvable group: Mathematics, Group Theory, Abelian Group, Group Extension, Commutator Subgroup, Trivial Group, Galois Theory, Polynomial, Galois Group, Subgroup Series, Normal Subgroup

High Quality Content by WIKIPEDIA articles! In mathematics, more specifically in the field of group theory, a solvable group (or soluble group) is a group that can be constructed from abelian groups using extensions. That is, a solvable group is a group whose derived series terminates in the trivial subgroup. Historically, the word "solvable" arose from Galois theory and the proof of the general unsolvability of quintic equation. Specifically, a polynomial equation is solvable by radicals if and only if the corresponding Galois group is solvable.
Sphere packing: Mathematics, Dimension, Euclidean Space, Sphere, Hyperbolic Space, Symmetry, Carl Friedrich Gauss, Hexagon, Honeycomb, Circle Packing Theorem

4536.00 руб.*

Sphere packing: Mathematics, Dimension, Euclidean Space, Sphere, Hyperbolic Space, Symmetry, Carl Friedrich Gauss, Hexagon, Honeycomb, Circle Packing Theorem

High Quality Content by WIKIPEDIA articles! n mathematics sphere packing problems concern arrangements of non-overlapping identical spheres which fill a space. Usually the space involved is three-dimensional Euclidean space. However, sphere packing problems can be generalised to two dimensional space (where the "spheres" are circles), to n-dimensional space (where the "spheres" are hyperspheres) and to non-Euclidean spaces such as hyperbolic space.A typical sphere packing problem is to find an arrangement in which the spheres fill as large a proportion of the space as possible. The proportion of space filled by the spheres is called the density of the arrangement. As the density of an arrangement can vary depending on the volume over which it is measured, the problem is usually to maximise the average or asymptotic density, measured over a large enough volume.
Regular Polyhedron: Polyhedron, Congruence, Regular Polygon, Vertex, Isotoxal Figure, Isogonal Figure, Isohedral Figure, Flag, Schlafli Symbol, Star Polyhedron, Kepler?Poinsot Polyhedron

3947.00 руб.*

Regular Polyhedron: Polyhedron, Congruence, Regular Polygon, Vertex, Isotoxal Figure, Isogonal Figure, Isohedral Figure, Flag, Schlafli Symbol, Star Polyhedron, Kepler?Poinsot Polyhedron

High Quality Content by WIKIPEDIA articles! A regular polyhedron is a polyhedron whose faces are congruent regular polygons which are assembled in the same way around each vertex. A regular polyhedron is highly symmetrical, being all of edge-transitive, vertex-transitive and face-transitive - i.e. it is transitive on its flags. This last alone is a sufficient definition. A regular polyhedron is identified by its Schlafli symbol of the form {n, m}, where n is the number of sides of each face and m the number of faces meeting at each vertex.
Algebra, Arithmetic, and Geometry: Volume II: In Honor of Yu. I. Manin (Progress in Mathematics)

14920.00 руб.*

Algebra, Arithmetic, and Geometry: Volume II: In Honor of Yu. I. Manin (Progress in Mathematics)

The two volumes of Algebra, Arithmetic, and Geometry: In Honor of Y.I. Manin are composed of invited expository articles and extensions detailing Manina??s contributions to the subjects, and are in celebration of his 70th birthday. The well-respected and distinguished contributors include: Behrend, Berkovich, Bost, Bressler, Calaque, Carlson, Chambert-Loir, Colombo, Connes, Consani, Dabrowski, Deninger, Dolgachev, Donaldson, Ekedahl, Elsenhans, Enriques, Etingof, Fock, Friedlander, Geemen, Getzler, Goncharov, Harris, Iskovskikh, Jahnel, Kaledin, Kapranov, Katz, Kaufmann, KollA?r, Kontsevich, Looijenga, Marcolli, Markl, Merel, Merkulov, Movshev, Mukhin, Nekovar, Nikulin, Oort, Orlov, Pantchichkine, Penkov, Polishchuk, Sarnak, Schechtman, Ogievetsky, Tichomirov, Tsygan, van der Geer, Vasserot, Vishik, Voronov, Wodzicki, Zarhin, Zink.
Square root: Mathematics, Real Number, Nth Root, Exponentiation, Complex Number, Matrix, Endomorphism Ring, Cube Root, Integer Square Root, Methods of Computing Square Roots

4691.00 руб.*

Square root: Mathematics, Real Number, Nth Root, Exponentiation, Complex Number, Matrix, Endomorphism Ring, Cube Root, Integer Square Root, Methods of Computing Square Roots

High Quality Content by WIKIPEDIA articles! In mathematics, a square root of a number x is a number r such that r2 = x, or, in other words, a number r whose square (the result of multiplying the number by itself) is x.Every non-negative real number x has a unique non-negative square root, called the principal square root, which is denoted with a radical sign as scriptstyle sqrt{x}. The square root can also be written in exponent notation, as x1/2. For example, the principal square root of 9 is 3, denoted scriptstyle sqrt{9} = 3, because 32 = 3 ? 3 = 9 and 3 is non-negative. The principal square root of a positive number, however, is only one of its two square roots.
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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