Combinatoire enumerative PDF Download
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Author: Gilbert Labelle
Publisher: Springer
ISBN: 3540474021
Category : Mathematics
Languages : en
Pages : 401
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Book Description
Author: Gilbert Labelle
Publisher: Springer
ISBN: 3540474021
Category : Mathematics
Languages : en
Pages : 401
Get Book Here
Book Description
Author: Clive Maxfield
Publisher: John Wiley & Sons
ISBN: 0471732788
Category : Computers
Languages : en
Pages : 480
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Book Description
The Basics of Computer Arithmetic Made Enjoyable and Accessible-with a Special Program Included for Hands-on Learning "The combination of this book and its associated virtual computer is fantastic! Experience over the last fifty years has shown me that there's only one way to truly understand how computers work; and that is to learn one computer and its instruction set-no matter how simple or primitive-from the ground up. Once you fully comprehend how that simple computer functions, you can easily extrapolate to more complex machines." -Fred Hudson, retired engineer/scientist "This book-along with the virtual DIY Calculator-is an incredibly useful teaching and learning tool. The interesting trivia nuggets keep you turning the pages to see what's next. Students will have so much fun reading the text and performing the labs that they won't even realize they are learning." -Michael Haghighi, Chairperson of the Business and Computer Information Systems Division, Calhoun Community College, Alabama "At last, a book that presents an innovative approach to the teaching of computer architecture. Written with authority and verve, witty, superbly illustrated, and enhanced with many laboratory exercises, this book is a must for students and teachers alike." -Dr. Albert Koelmans, Lecturer in Computer Engineering, University of Newcastle upon Tyne, UK, and the 2003 recipient of the EASIT-Eng. Gold Award for Innovative Teaching in Computer Engineering Packed with nuggets of information and tidbits of trivia, How Computers Do Math provides an incredibly fun and interesting introduction to the way in which computers perform their magic in general and math in particular. The accompanying CD-ROM contains a virtual computer/calculator called the DIY Calculator, and the book's step-by-step interactive laboratories guide you in the creation of a simple program to run on your DIY Calculator. How Computers Do Math can be enjoyed by non-technical individuals; students of computer science, electronics engineering, and mathematics; and even practicing engineers. All of the illustrations and interactive laboratories featured in the book are provided on the CD-ROM for use by high school, college, and university educators as lecture notes and handouts. For online resources and more information please visit the author's website at www.DIYCalculator.com.
Author: Skander Belhaj
Publisher:
ISBN: 9782311012415
Category :
Languages : fr
Pages : 456
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Book Description
Cet ouvrage présente les concepts et les outils mathématiques de base que tout étudiant en première et deuxième années de Licence Informatique doit maîtriser : initiation au raisonnement mathématique et à la modélisation de problèmes concrets mais aussi méthodes et applications fondamentales de l'analyse numérique. Plus de 200 exercices corrigés complètent le cours et permettent aux étudiants de s'entraîner efficacement.
Author: Nguyen Huy Xuong
Publisher: Elsevier Masson
ISBN: 9782225826214
Category : Computer science
Languages : fr
Pages : 412
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Book Description
L'informatique a pour vocation de traiter de l'information discrétisée en créant des outils spécifiques. Ce cours est consacré aux fondements de certains de ces outils formels. Il se situe donc aux confins de l'informatique et des mathématiques, la première suscitant les problématiques et les secondes les méthodes de traitement appropriées. L'ouvrage est organisé en trois parties. La première introduit les concepts de base (ensemble, relation, fonction) autour d'une notion centrale : l'induction. Les structures algébriques font ensuite l'objet d'une étude détaillée. La deuxième partie est consacrée à la notion de complexité de calcul. Après une approche formelle du concept d'algorithme, on aborde l'estimation pratique du temps d'exécution d'un programme, puis l'étude des classes de complexité. Enfin, la dernière partie traite d'un mode de modélisation particulièrement pertinente des situations concrètes : les graphes. L'exposé est illustré par de nombreux exemples et figures. Sauf exception, les énoncés sont chacun assortis d'une démonstration complète. En outre, chaque chapitre est suivi d'une série d'exercices, mis au point et appliqués lors de l'enseignement de ce cours, en deuxième cycle d'informatique et de mathématiques appliquées.
Author: John O'Donnell
Publisher: Springer Science & Business Media
ISBN: 1846285984
Category : Computers
Languages : en
Pages : 446
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Book Description
Computer science abounds with applications of discrete mathematics, yet s- dents of computer science often study discrete mathematics in the context of purely mathematical applications. They have to ?gure out for themselves how to apply the ideas of discrete mathematics to computing problems. It is not easy. Most students fail to experience broad success in this enterprise, which is not surprising, since many of the most important advances in science and engineeringhavebeen, precisely, applicationsofmathematicstospeci?cscience and engineering problems. Tobesure,mostdiscretemathtextbooksincorporatesomeaspectsapplying discrete math to computing, but it usually takes the form of asking students to write programs to compute the number of three-ball combinations there are in a set of ten balls or, at best, to implement a graph algorithm. Few texts ask students to use mathematical logic to analyze properties of digital circuits or computer programs or to apply the set theoretic model of functions to understand higher-order operations. A major aim of this text is to integrate, tightly, the study of discrete mathematics with the study of central problems of computer science.
Author: Michel Marchand
Publisher: De Boeck Supérieur
ISBN: 9782804149635
Category : Mathematics
Languages : fr
Pages : 450
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Book Description
"En quoi les maths peuvent-elles aider les étudiants en informatique ?" Ce livre s’adresse à tout étudiant du premier cycle qui s’initie à l’informatique et constitue une référence précieuse pour un cours de méthodologie de la programmation. Il aborde des notions mathématiques de base dans le souci constant de mettre en évidence leur utilité dans les différents secteurs de l’informatique. Les cinq premiers chapitres parcourent les notions générales de calcul propositionnel et des prédicats, de combinatoire, de récurrence et de récursivité, d’arithmétique des entiers, de calcul ensembliste et relationnel, de structure ordonnée, d’algèbre de Boole, etc. Les cinq autres chapitres sont consacrés à des sujets plus directement tournés vers des applications informatiques : étude des graphes, techniques de codage et de décodage exploitant des structures algébriques, approche de la théorie des langages formels et des automates à nombre fini d’états. • Clair et progressif, l’exposé est émaillé de nombreux exemples et de graphiques. Bon nombre d’algorithmes, présentés dans le langage Java, illustrent les manipulations des concepts rencontrés. • Plus de 400 exercices corrigés permettent au lecteur de parfaire sa compréhension et sa maîtrise des notions étudiées, et contribuent à faire de cet ouvrage un merveilleux support de formation.
Author: Bernard Bonnard
Publisher: Springer Science & Business Media
ISBN: 9783540008385
Category : Science
Languages : en
Pages : 380
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Book Description
The role of singular trajectories in control theory is analysed in this volume that contains about 60 exercieses and problems. A section is devoted to the applications of singular trajectories to the optimisation of batch reactors. The theoretical paart based on the Martinet case concerns the singulatrity analysis of singular trajectories in sub-Riemannian geometry. An algorithm is gibven to evaluate conjugate points and a final chapter discusses open problems. The volume will interest mathematicians and engineers.
Author: Sylvain Sorin
Publisher: Springer Science & Business Media
ISBN: 9783540430285
Category : Business & Economics
Languages : en
Pages : 228
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Book Description
This volume aims to present the basic results in the theory of two-person zero-sum repeated games including stochastic games and repeated games with incomplete information. It is intended for graduate students with no previous knowledge of the field.
Author: Tom Jenkyns
Publisher: Springer Science & Business Media
ISBN: 1447140699
Category : Computers
Languages : en
Pages : 424
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Book Description
This textbook provides an engaging and motivational introduction to traditional topics in discrete mathematics, in a manner specifically designed to appeal to computer science students. The text empowers students to think critically, to be effective problem solvers, to integrate theory and practice, and to recognize the importance of abstraction. Clearly structured and interactive in nature, the book presents detailed walkthroughs of several algorithms, stimulating a conversation with the reader through informal commentary and provocative questions. Features: no university-level background in mathematics required; ideally structured for classroom-use and self-study, with modular chapters following ACM curriculum recommendations; describes mathematical processes in an algorithmic manner; contains examples and exercises throughout the text, and highlights the most important concepts in each section; selects examples that demonstrate a practical use for the concept in question.
Author: Ugo Boscain
Publisher: Springer Science & Business Media
ISBN: 9783540203063
Category : Mathematics
Languages : en
Pages : 284
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Book Description
This book is devoted to optimal syntheses in control theory and focuses on minimum time on 2-D manifolds. The text outlines examples of applicability, introduces geometric methods in control theory, and analyzes single input systems on 2-D manifolds including classifications of optimal syntheses and feedbacks, their singularities, extremals projection and minimum time singularities. Various extensions and applications are also illustrated.
