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All the mathematics projects included in the book are classroom tested which focus on concept development through creativity.\nThe sete-by-step easy projects explained in this book help to remove the mathematics phobia commonly present in students and boost their self-confidence.\n\nSalient Features:\nSimple and lucid language\n Attractive illustrations\/diagrams\n Creative skill-building ideas\n Concept-building ad decision-making projects\n Easy availability of project materials\nIndividual and partner projects promoting cooperative learning and systematic reasoning\nProjects based on the latest CCE curriculum of the CBSE and other State Boards’ standards\nReinforcement of previous knowledge\nThe book is a ‘must read’ for all, particularly the school children in the age group of 10 to 14 years.\n #v\u0026amp;spublishers","brand":"V\u0026S Publishers","offers":[{"title":"Default Title","offer_id":51597318062359,"sku":"9789350573990","price":295.0,"currency_code":"INR","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0679\/6918\/8119\/files\/1000395.jpg?v=1763189493"},{"product_id":"lineare-algebra-9783030911072","title":"Lineare Algebra","description":"\u003cp\u003eDer Zugang zur Linearen Algebra ist in diesem Buch weniger algebraisch als in anderen Quellen; der Begriff des Körpers wird erst relativ spät eingeführt. Stattdessen werden die Grundlagen der Linearen Algebra (Vektorräume, lineare Unabhängigkeit, Basen, lineare Abbildungen, Matrizen, Determinanten, Eigenwerte, usw.) zuerst nur im reellen Fall diskutiert. Schwerpunkt im zweiten Teil sind Innenprodukträume und lineare Abbildungen darauf. Hier werden insbesondere die Singulärwertzerlegung und Elemente der Matrix-Analysis besprochen, aber auch Anwendungen in der Geometrie kommen nicht zu kurz. 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Topics include: The group of orthogonal transformations on euclidean spaces, in particular rotations, with Euler angles and angular velocity. The rigid body with its inertia matrix. The unitary group. Lie algebras and exponential map. The Dirac’s bra-ket formalism. Spectral theory for self-adjoint endomorphisms on euclidean and hermitian spaces. The Minkowski spacetime from special relativity and the Maxwell equations. Conic sections with the use of eccentricity and Keplerian motions.  An appendix collects basic algebraic notions like group, ring and field; and complex numbers and integers modulo a prime number. 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Indeed, many phenomena are inherently discrete and thus naturally described by difference equations. More fundamentally, in subatomic physics, space-time may actually be discrete. Differential equations would then just be approximations of more basic discrete ones. Moreover, when using differential equations to analyze continuous processes, it is often necessary to resort to numerical methods. This always involves a discretization of the differential equations involved, thus replacing them by difference ones. Each of the nine peer-reviewed chapters in this volume serves as a self-contained treatment of a topic, containing introductory material as well as the latest research results and exercises. Each chapter is presented by one or more early career researchers in the specific field of their expertise and, in turn, written for early career researchers. As a survey of the current state of the art, this book will serve as a valuable reference and is particularly well suited as an introduction to the field of symmetries and integrability of difference equations. Therefore, the book will be welcomed by advanced undergraduate and graduate students as well as by more advanced researchers.\u003c\/p\u003e","brand":"Gardners","offers":[{"title":"Default Title","offer_id":52915735888151,"sku":null,"price":12080.49,"currency_code":"INR","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0679\/6918\/8119\/files\/9783319566665.jpg?v=1781529511"},{"product_id":"drinfeld-modules-9783031197079","title":"Drinfeld Modules","description":"\u003cp\u003eThis textbook offers an introduction to the theory of Drinfeld modules, mathematical objects that are fundamental to modern number theory. After the first two chapters conveniently recalling prerequisites from abstract algebra and non-Archimedean analysis, Chapter 3 introduces Drinfeld modules and the key notions of isogenies and torsion points. Over the next four chapters, Drinfeld modules are studied in settings of various fields of arithmetic importance, culminating in the case of global fields. Throughout, numerous number-theoretic applications are discussed, and the analogies between classical and function field arithmetic are emphasized. Drinfeld Modules guides readers from the basics to research topics in function field arithmetic, assuming only familiarity with graduate-level abstract algebra as prerequisite. With exercises of varying difficulty included in each section, the book is designed to be used as the primary textbook for a graduate course on the topic, and may also provide a supplementary reference for courses in algebraic number theory, elliptic curves, and related fields. 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Of particular interest is the presentation of Popescu’s Theorem on Neron Desingularization and the structure of regular morphisms, with a complete proof. Classes of Good Noetherian Rings will be an invaluable resource for researchers in commutative algebra, algebraic and arithmetic geometry, and number theory.\u003c\/p\u003e","brand":"Gardners","offers":[{"title":"Default Title","offer_id":52915795034391,"sku":null,"price":6747.52,"currency_code":"INR","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0679\/6918\/8119\/files\/9783031222924.jpg?v=1781530594"},{"product_id":"calculus-and-linear-algebra-9783031205491","title":"Calculus and Linear Algebra","description":"\u003cp\u003eThis textbook offers a comprehensive coverage of the fundamentals of calculus, linear algebra and analytic geometry. 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Addressing several research fields across the mathematical sciences, all of the papers were prepared by faculty members at universities in the Gulf region or prominent international researchers. The current volume is the first of its kind in the UAE and is intended to set new standards of excellence for collaboration and scholarship in the region.\u003c\/p\u003e","brand":"Gardners","offers":[{"title":"Default Title","offer_id":52915871678743,"sku":null,"price":12080.49,"currency_code":"INR","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0679\/6918\/8119\/files\/9783319463100.jpg?v=1781586213"},{"product_id":"simplicial-methods-for-higher-categories-9783030056742","title":"Simplicial Methods for Higher Categories","description":"\u003cp\u003eThis monograph presents a new model of mathematical structures called weak n-categories. These structures find their motivation in a wide range of fields, from algebraic topology to mathematical physics, algebraic geometry and mathematical logic.While strict n-categories are easily defined in terms associative and unital composition operations they are of limited use in applications, which often call for weakened variants of these laws. The author proposes a new approach to this weakening, whose generality arises not from a weakening of such laws but from the very geometric structure of its cells; a geometry dubbed weak globularity. The new model, called weakly globular n-fold categories, is one of the simplest known algebraic structures yielding a model of weak n-categories. The central result is the equivalence of this model to one of the existing models, due to Tamsamani and further studied by Simpson. This theory has intended applications to homotopy theory, mathematical physics and to long-standing open questions in category theory. As the theory is described in elementary terms and the book is largely self-contained, it is accessible to beginning graduate students and to mathematicians from a wide range of disciplines well beyond higher category theory. The new model makes a transparent connection between higher category theory and homotopy theory, rendering it particularly suitable for category theorists and algebraic topologists. 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As part of a collection, the book differs from other publications in this field by not being a mere selection of questions or a set of tips and tricks that applies to specific problems. It starts from the most basic theoretical principles, without being either too general or too axiomatic. Examples and problems are discussed only if they are helpful as applications of the theory. Propositions are proved in detail and subsequently applied to Olympic problems or to other problems at the Olympic level. The book also explores some of the hardest problems presented at National and International Mathematics Olympiads, as well as many essential theorems related to the content. 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Exploring formal matrix rings of order 2 and introducing the notion of the determinant of a formal matrix over a commutative ring, this monograph further covers the Grothendieck and Whitehead groups of rings.Graduate students and researchers interested in ring theory, module theory and operator algebras will find this book particularly valuable. 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This book presents a broad view of the subject as a branch of pure mathematics and relates major results to other fields, including combinatorics, number theory and ring theory.Suitable for graduate students, the book will be of interest to anyone working in the field of coding theory, as well as algebraists and number theorists looking to apply coding theory to their own work.\u003c\/p\u003e","brand":"Gardners","offers":[{"title":"Default Title","offer_id":52916075954455,"sku":null,"price":8772.18,"currency_code":"INR","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0679\/6918\/8119\/files\/9783319598062.jpg?v=1781587707"},{"product_id":"lecture-notes-in-mathematics-9783319615998","title":"Lecture Notes in Mathematics","description":"\u003cp\u003eAdopting a new universal algebraic approach, this book explores and consolidates the link between Tarski's classical theory of equidecomposability types monoids, abstract measure theory (in the spirit of Hans Dobbertin's work on monoid-valued measures on Boolean algebras) and the nonstable K-theory of rings. This is done via the study of a monoid invariant, defined on Boolean inverse semigroups, called the type monoid. The new techniques contrast with the currently available topological approaches. 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Approaching mathematical topics from a historical perspective, the author explores quadratic forms, quadratic reciprocity, Fermat’s Last Theorem, cyclotomy, quintic equations, Galois theory, commutative rings, abstract fields, ideal theory, invariant theory, and group theory. Readers will learn what Galois accomplished, how difficult the proofs of his theorems were, and how important Camille Jordan and Felix Klein were in the eventual acceptance of Galois’s approach to the solution of equations. The book also describes the relationshipbetween Kummer’s ideal numbers and Dedekind’s ideals, and discusses why Dedekind felt his solution to the divisor problem was better than Kummer’s. Designed for a course in the history of modern algebra, this book is aimed at undergraduate students with an introductory background in algebra but will also appeal to researchers with a general interest in the topic. 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The book is intended for all researchers in the fields of function theory, operator theory and complex analysis in one or several variables. 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