- Table View
- List View
Holt Mcdougal Go Math!: Student Interactive Worktext Grade 6 2015 (Holt Mcdougal Go Math!)
by Houghton HarcourtGo Math! California Interactive Worktext Grade 6
Holt Mcdougal Larson Algebra 1
by Ron Larson Laurie Boswell Lee Stiff Timothy D. KanoldThe content of Algebra 1 is organized around families of functions, with special emphasis on linear and quadratic functions. As you study each family of functions, you will learn to represent them in multiple ways--as verbal descriptions, equations, tables, and graphs. You will also learn to model real-world situations using functions in order to solve problems arising from those situations. In addition to its algebra content, Algebra 1 includes lessons on probability and data analysis as well as numerous examples and exercises involving geometry. These math topics often appear on standardized tests, so maintaining your familiarity with them is important. To help you prepare for standardized tests, Algebra 1 provides instruction and practice on standardized test questions in a variety of formats--multiple choice, short response, extended response, and so on.
Holt Mcdougal Larson Algebra 2
by Holt McdougalThe content of Algebra 2 is organized around families of functions, including linear, quadratic, exponential, logarithmic, radical, and rational functions. As you study each family of functions, you will learn to represent them In multiple ways--as verbal descriptions, equations, tables, and graphs. You will also learn to model real-world situations using functions in order to solve problems arising from those situations.
Holt Middle School Math, Course 1
by Ron Larson Laurie Boswell Lee Stiff Timothy D. KanoldMcDougal Littell Middle School Math will help you be successful in this course. The clearly written lessons with frequent step-by-step examples make even difficult math concepts and methods easier to understand. The number and variety of problems, ranging from basic to challenging, give you the practice you need to develop your math skills. This book will also help you develop your notetaking and problem-solving skills. Look for notetaking strategies and Help Notes that support problem solving, vocabulary, reading, homework, technology, and review. To help you get ready for tests, there are test-taking strategies and test-taking practice exercises throughout the book. Enjoy the Brain Games -- they will challenge your thinking skills!
Holt Pre-Algebra
by David J. Chard Jennie M. Bennett Audrey Jackson Janet K. Scheer Bert K. WaitsMath textbook for middle school students.
Holt Pre-Algebra (Holt Pre-algebra Ser.)
by David J. Chard Jennie M. Bennett Audrey Jackson Janet K. Scheer Bert K. WaitsMath textbook for middle school students.
Homage to Evangelista Torricelli’s Opera Geometrica 1644–2024: Text, Transcription, Commentaries and Selected Essays as New Historical Insights (Logic, Epistemology, and the Unity of Science #55)
by Jean Dhombres Paolo Bussotti Raffaele Pisano Patricia Radelet de GraveEvangelista Torricelli exemplifies the use the moderns made of the ancients' mathematical methods. Celebrating Evangelista Torricelli's monumental Opera geometrica, this book marks 380 years since its publication (1644-2024). This homage to Torricelli introduces the magnificent major work in Mechanics and Mathematics of a brilliant Archimedean–and–Galilean scientist to modern readers.Opera geometrica deals with Motion & Mechanics and Geometry & Infinitesimals. In quibus Archimedis doctrina Torricelli also presents his mechanical principle of equilibrium – the foundation of the modern Principle of Virtual Work/Static.This outstanding source and research book spotlights the relevance and originality of Torricelli’s Mechanics, and is the first and most profound analysis of the Opera geometrica to date. The historical study is achieved in extensive Introduction, 5 Essays and an accurate Transcription of Opera geometrica with parallel side–by–side text, including substantive explicative notes. The book is an accessible avenue to understanding this work by leading authorities who offer much-needed insights into the relationship Physics–Mathematics, Mechanics and Fundamentals. It appeals to historians, epistemologists and scientists.
Homage to a Pied Puzzler
by Tom Rodgers Ed Pegg Jr. Alan H. SchoenThe tradition of honoring Martin Gardner continues with this edited collection of articles by those who have been inspired by Gardner to enter mathematics, to enter magic, to bring magic into their mathematics, or to bring mathematics into their magic. Contributing authors include world-leading puzzle designers, puzzle collectors, mathematicians, a
Home and Homeland in Asian Diaspora: Transnational Reflections in Art, Literature, and Film
by Kyunghee Pyun Jean AmatoWhile many of us may strive to locate a sense of identity and belonging expressed via a home or ancestral homeland; today, however, this connection is no longer, if it ever was, a straightforward identification. This collection aims at mapping narratives or artwork of home/homeland that present shared, private, multifaceted, and often contested experiences of place, especially in the context of today’s migrations and upheavals, along with alarming degrees of increased nativism, racism, and anti-Asian violence. This volume includes papers by artists, filmmakers, and comparative scholars from diverse disciplines of literature, cinema, art history, cultural studies, and gender studies. Our goal is to help literary and art historian scholars in Asian diaspora studies, better decolonize and open up traditional research methodologies, curricula, and pedagogies.
Homework Helpers: Calculus (Homework Helpers)
by Denise SzecseiThe essential help you need when your calculus textbook just isn’t making the grade!Homework Helpers: Calculus is a straightforward and understandable introduction to differential calculus and its applications. It covers all of the topics in a typical calculus class, including:• Limits• Continuity• The product, quotient, and chain rules• Implicit differentiation• Related rates• Graphical analysis• OptimizationThis book, from a longtime teacher with a PhD in mathematics, also contains a review of the pre-calculus concepts that form the foundation on which calculus is built.
Homework Helpers: Trigonometry (Homework Helpers)
by Denise SzecseiThe essential help you need when your trigonometry textbook just isn’t making the grade!Trigonometry includes concepts that have both a geometric and an algebraic component. Homework Helpers: Trigonometry covers all of the topics in a typical trigonometry class, including:The unit circleTrigonometric functionsInverse trigonometric functionsIdentitiesGraphical analysisApplicationsThis book also contains a review of the algebraic and geometric ideas that are the foundation of trigonometry. Let a longtime teacher with a PhD in mathematics give you the boost you need to pass the class, prepare for an AP course, or just strengthen your skills.
Homo Sociologicus (Ralf Dahrendorf on Class & Society #3)
by Ralf DahrendorfFirst published in English as part of the Essays in the Theory of Society, this volume reissues the stand-alone Homo Sociologicus for which the author wrote a new introduction when it was originally published in 1973. The controversial book deals with the history, significance and limits of the category of social role and discusses the dilemma posed by homo sociologicus. The author shows that for society and sociology, socialization invariably means depersonalization, the yielding up of man’s absolute individuality and liberty to the constraint and generality of social roles. This volume includes the essay, Sociology and Human Nature, written as a postscript to Homo Sociologicus.
Homogeneous Banach Algebras
by Hwai-Chiuan WangThis book examines some aspects of homogeneous Banach algebras and related topics to illustrate various methods used in several classes of group algebras. It guides the reader toward some of the problems in harmonic analysis such as the problems of factorizations and closed subalgebras.
Homogeneous Turbulence Dynamics
by Pierre Sagaut Claude CambonThis book provides state-of-the-art results and theories in homogeneous turbulence, including anisotropy and compressibility effects with extension to quantum turbulence, magneto-hydodynamic turbulence and turbulence in non-newtonian fluids. Each chapter is devoted to a given type of interaction (strain, rotation, shear, etc.), and presents and compares experimental data, numerical results, analysis of the Reynolds stress budget equations and advanced multipoint spectral theories. The role of both linear and non-linear mechanisms is emphasized. The link between the statistical properties and the dynamics of coherent structures is also addressed. Despite its restriction to homogeneous turbulence, the book is of interest to all people working in turbulence, since the basic physical mechanisms which are present in all turbulent flows are explained. The reader will find a unified presentation of the results and a clear presentation of existing controversies. Special attention is given to bridge the results obtained in different research communities. Mathematical tools and advanced physical models are detailed in dedicated chapters.
Homogenization Algebras and Applications: A Deterministic Homogenization Theory (Springer Monographs in Mathematics)
by Gabriel NguetsengThe book presents a deterministic homogenization theory intended for the mathematical analysis of non-stochastic multiscale problems, both within and beyond the periodic setting. The main tools are the so-called homogenization algebras, the classical Gelfand representation theory, and a class of actions by the multiplicative group of positive real numbers on numerical spaces. The basic approach is the Sigma-convergence method, which generalizes the well-known two-scale convergence procedure. Numerous problems are worked out to illustrate the theory and highlight its broad applicability. The book is primarily intended for researchers (including PhD students) and lecturers interested in periodic as well as non-periodic homogenization theory.
Homological Methods, Representation Theory, and Cluster Algebras (Crm Short Courses Ser.)
by Ibrahim Assem Sonia TrepodeThis text presents six mini-courses, all devoted to interactions between representation theory of algebras, homological algebra, and the new ever-expanding theory of cluster algebras. The interplay between the topics discussed in this text will continue to grow and this collection of courses stands as a partial testimony to this new development. The courses are useful for any mathematician who would like to learn more about this rapidly developing field; the primary aim is to engage graduate students and young researchers. Prerequisites include knowledge of some noncommutative algebra or homological algebra. Homological algebra has always been considered as one of the main tools in the study of finite-dimensional algebras. The strong relationship with cluster algebras is more recent and has quickly established itself as one of the important highlights of today’s mathematical landscape. This connection has been fruitful to both areas—representation theory provides a categorification of cluster algebras, while the study of cluster algebras provides representation theory with new objects of study.The six mini-courses comprising this text were delivered March 7–18, 2016 at a CIMPA (Centre International de Mathématiques Pures et Appliquées) research school held at the Universidad Nacional de Mar del Plata, Argentina. This research school was dedicated to the founder of the Argentinian research group in representation theory, M.I. Platzeck.The courses held were:Advanced homological algebraIntroduction to the representation theory of algebrasAuslander-Reiten theory for algebras of infinite representation typeCluster algebras arising from surfacesCluster tilted algebrasCluster charactersIntroduction to K-theoryBrauer graph algebras and applications to cluster algebras
Homological Mirror Symmetry and Tropical Geometry
by Ricardo Castano-Bernard Fabrizio Catanese Maxim Kontsevich Tony Pantev Yan Soibelman Ilia ZharkovThe relationship between Tropical Geometry and Mirror Symmetry goes back to the work of Kontsevich and Y. Soibelman (2000), who applied methods of non-archimedean geometry (in particular, tropical curves) to Homological Mirror Symmetry. In combination with the subsequent work of Mikhalkin on the "tropical" approach to Gromov-Witten theory and the work of Gross and Siebert, Tropical Geometry has now become a powerful tool. Homological Mirror Symmetry is the area of mathematics concentrated around several categorical equivalences connecting symplectic and holomorphic (or algebraic) geometry. The central ideas first appeared in the work of Maxim Kontsevich (1993). Roughly speaking, the subject can be approached in two ways: either one uses Lagrangian torus fibrations of Calabi-Yau manifolds (the so-called Strominger-Yau-Zaslow picture, further developed by Kontsevich and Soibelman) or one uses Lefschetz fibrations of symplectic manifolds (suggested by Kontsevich and further developed by Seidel). Tropical Geometry studies piecewise-linear objects which appear as "degenerations" of the corresponding algebro-geometric objects.
Homological and Combinatorial Methods in Algebra: Saa 4, Ardabil, Iran, August 2016 (Springer Proceedings In Mathematics And Statistics Series #228)
by Ayman Badawi Mohammad Reza Vedadi Siamak Yassemi Ahmad Yousefian DaraniBased on the 4th Seminar on Algebra and its Applications organized by the University of Mohaghegh Ardabili, this volume highlights recent developments and trends in algebra and its applications. Selected and peer reviewed, the contributions in this volume cover areas that have flourished in the last few decades, including homological algebra, combinatorial algebra, module theory and linear algebra over rings, multiplicative ideal theory, and integer-valued polynomials. Held biennially since 2010, SAA introduces Iranian faculty and graduate students to important ideas in the mainstream of algebra and opens channels of communication between Iranian mathematicians and algebraists from around the globe to facilitate collaborative research. Ideal for graduate students and researchers in the field, these proceedings present the best of the seminar’s research achievements and new contributions to the field.
Homological and Computational Methods in Commutative Algebra
by Aldo Conca Joseph Gubeladze Tim RömerThis volume collects contributions by leading experts in the area of commutative algebra related to the INdAM meeting "Homological and Computational Methods in Commutative Algebra" held in Cortona (Italy) from May 30 to June 3, 2016 . The conference and this volume are dedicated to Winfried Bruns on the occasion of his 70th birthday. In particular, the topics of this book strongly reflect the variety of Winfried Bruns' research interests and his great impact on commutative algebra as well as its applications to related fields. The authors discuss recent and relevant developments in algebraic geometry, commutative algebra, computational algebra, discrete geometry and homological algebra. The book offers a unique resource, both for young and more experienced researchers seeking comprehensive overviews and extensive bibliographic references.
Homology Theory on Algebraic Varieties: Homology Theory On Algebraic Varieties (Dover Books on Mathematics #Volume 6)
by Andrew H. WallaceConcise and authoritative, this monograph is geared toward advanced undergraduate and graduate students. The main theorems whose proofs are given here were first formulated by Lefschetz and have since turned out to be of fundamental importance in the topological aspects of algebraic geometry. The proofs are fairly elaborate and involve a considerable amount of detail; therefore, some appear in separate chapters that include geometrical descriptions and diagrams.The treatment begins with a brief introduction and considerations of linear sections of an algebraic variety as well as singular and hyperplane sections. Subsequent chapters explore Lefschetz's first and second theorems with proof of the second theorem, the Poincaré formula and details of its proof, and invariant and relative cycles.
Homomorphic Encryption for Data Science (HE4DS)
by Allon Adir Ehud Aharoni Nir Drucker Ronen Levy Hayim Shaul Omri SoceanuThis book provides basic knowledge required by an application developer to understand and use the Fully Homomorphic Encryption (FHE) technology for privacy preserving Data-Science applications. The authors present various techniques to leverage the unique features of FHE and to overcome its characteristic limitations. Specifically, this book summarizes polynomial approximation techniques used by FHE applications and various data packing schemes based on a data structure called tile tensors, and demonstrates how to use the studied techniques in several specific privacy preserving applications. Examples and exercises are also included throughout this book. The proliferation of practical FHE technology has triggered a wide interest in the field and a common wish to experience and understand it. This book aims to simplify the FHE world for those who are interested in privacy preserving data science tasks, and for an audience that does not necessarily have a deep cryptographic background, including undergraduate and graduate-level students in computer science, and data scientists who plan to work on private data and models.
Homomorphic Signature Schemes
by Giulia Traverso Denise Demirel Johannes BuchmannHomomorphic signature schemes are an important primitive for many applications and since their introduction numerous solutions have been presented. Thus, in this work we provide the first exhaustive, complete, and up-to-date survey about the state of the art of homomorphic signature schemes. First, the general framework where homomorphic signatures are defined is described and it is shown how the currently available types of homomorphic signatures can then be derived from such a framework. In addition, this work also presents a description of each of the schemes presented so far together with the properties it provides. Furthermore, three use cases, electronic voting, smart grids, and electronic health records, where homomorphic signature schemes can be employed are described. For each of these applications the requirements that a homomorphic signature scheme should fulfill are defined and the suitable schemes already available are listed. This also highlights the shortcomings of current solutions. Thus, this work concludes with several ideas for future research in the direction of homomorphic signature schemes.
Homotopical Topology
by Anatoly Fomenko Dmitry FuchsThis textbook on algebraic topology updates a popular textbook from the golden era of the Moscow school of I. M. Gelfand. The first English translation, done many decades ago, remains very much in demand, although it has been long out-of-print and is difficult to obtain. Therefore, this updated English edition will be much welcomed by the mathematical community. Distinctive features of this book include: a concise but fully rigorous presentation, supplemented by a plethora of illustrations of a high technical and artistic caliber; a huge number of nontrivial examples and computations done in detail; a deeper and broader treatment of topics in comparison to most beginning books on algebraic topology; an extensive, and very concrete, treatment of the machinery of spectral sequences. The second edition contains an entirely new chapter on K-theory and the Riemann-Roch theorem (after Hirzebruch and Grothendieck).
Homotopy Theory with Bornological Coarse Spaces (Lecture Notes in Mathematics #2269)
by Ulrich Bunke Alexander EngelProviding a new approach to assembly maps, this book develops the foundations of coarse homotopy using the language of infinity categories. It introduces the category of bornological coarse spaces and the notion of a coarse homology theory, and further constructs the universal coarse homology theory. Hybrid structures are introduced as a tool to connect large-scale with small-scale geometry, and are then employed to describe the coarse motives of bornological coarse spaces of finite asymptotic dimension. The remainder of the book is devoted to the construction of examples of coarse homology theories, including an account of the coarsification of locally finite homology theories and of coarse K-theory. Thereby it develops background material about locally finite homology theories and C*-categories. The book is intended for advanced graduate students and researchers who want to learn about the homotopy-theoretical aspects of large scale geometry via the theory of infinity categories.