Mathematics

Dieses Buch beschreibt aus rein epidemiologischer Sicht, die Entstehung und Entwicklung einer Epidemie mit Hilfe von Differentialgleichungssystemen. Dabei wird die Bevölkerung in die bekannten Kompartimente oder Klassen aufgeteilt. Ausgehend vom...

Diskrete Mathematik kompakt : Von Logik und Mengenlehre bis Zahlen, Algebra, Graphen und WahrscheinlichkeitAuthor: Bernd BaumgartenPublisher: De Gruyter OldenbourgPublication Date: Jul 01, 2024Number of Pages: NA pagesLanguage: GermanBinding:...

A comprehensive presentation of generalized additive models for location, scale and shape linking methods with diverse applications.Author: Mikis D. Stasinopoulos, Thomas Kneib, Nadja Klein, Andreas Mayr, Gillian Z. HellerPublisher: Cambridge University...

This insightful book offers contemporary psychologists and other social theorists an understanding of the comprehensive system of thought developed by the German scholar William Stern (1871-1938) known as critical personalism.Author: James T...

Quantitative Methodologies and Process for Safety Monitoring and Ongoing Benefit Risk Evaluation provides a comprehensive coverage on safety monitoring methodologies, covering both global trends and regional initiatives. Pharmacovigilance has...

Quantum Mechanics can be an abstract and complex subject. Students often complain of confusion, struggle, and frustration as they try to master the topic. The goal of this book is to reduce the complexity and clarify the abstractions with concrete visual...

A study guide explaining important methods, strategies, and basic principles in solving problems in mathematical competitions through many example questions--Author: Bin Xiong, Yijie HePublisher: World Scientific Publishing CompanyPublication Date: Mar...

An easy-to-read, systematic and chronological presentation of history of mathematics that allows one to better appreciate the gradual development of the subject Requires no prior knowledge of mathematics and is meant for the non-specialist reader...

An international mathematics competition involving number theory, algebra, combinatorics, and geometry. Contestants are students from the Czech Republic, Poland, and Austria. Also called the Mathematical Duel.Author: Robert Geretschläger, Józef...

Here we present numerical analysis to advanced undergraduate and master degree level grad students. This is to be done in one semester. The programming language is Mathematica. The mathematical foundation and technique is included. The emphasis is geared...

Norbert Wiener (1894-1964) is well known by the general public as the founder of Cybernetics, by mathematicians as one of the first north-American mathematicians who win international prestige -- as the person who formalized Brownian motion, solved the...

The answer book to exercises found in Undergraduate convexity: from Fourier and Motzkin to Kuhn and Tucker (Singapore; Hackensack, NJ: World Scientific, c2013).Author: Mikkel Slot Nielsen, Victor Ulrich RohdePublisher: World Scientific Publishing...

The art or skill of problem solving in mathematics is mostly relegated to the strategies one can use to solve problems in the field. Although this book addresses that issue, it delves deeply into the psychological aspects that affect successful...

This second edition covers essentially the same topics as the first. However, the presentation of the material has been extensively revised and improved. In addition, there are two new chapters, one dealing with the fundamental theorem of finitely...

This volume consists of nine lectures on selected topics of Lie group theory. We provide the readers a concise introduction as well as a comprehensive "tour of revisiting" the remarkable achievements of S Lie, W Killing, E Cartan and H Weyl on structural...

This volume is based on the talks given at the Workshop on Infinity and Truth held at the Institute for Mathematical Sciences, National University of Singapore, from 25 to 29 July 2011. The chapters are by leading experts in mathematical and...

The ancient Greeks were the first to seriously ask for scientific explanations of the panorama of the heavens based on mathematical ideas. Ever since, mathematics has played a major role for human perception and description of the outside physical world,...

Problems and Solutions in Stochastic Calculus with Applications exposes readers to simple ideas and proofs in stochastic calculus and its applications. It is intended as a companion to the successful original title Introduction to Stochastic Calculus...

This Element introduces the philosophical literature on models, focusing on normative considerations relevant to models for decisionmaking.Author: Eric Winsberg, Stephanie HarvardPublisher: Cambridge University PressPublication Date: Feb 08, 2024Number...

Tree successor algebra: A new branch in mathematics is a book about a formal theory of tree generation with an axiomatic basis for a new object called collection space. The elements of this space, in other words collections, have a clear connection to...

This book presents the theory of order statistics in a way, such that beginners can get easily acquainted with the very basis of the theory without having to work through heavily involved techniques. At the same time more experienced readers can check...

The primary aim of this text is to help transition undergraduates to study graduate level mathematics. It unites real and complex analysis after developing the basic techniques and aims at a larger readership than that of similar textbooks that have been...

This book covers probability and statistics from the machine learning perspective. The chapters of this book belong to three categories: 1. The basics of probability and statistics: These chapters focus on the basics of probability and statistics, and...

This book delves into the p-adic Simpson correspondence, its construction, and development. Offering fresh and innovative perspectives on this important topic in algebraic geometry, the text serves a dual purpose: it describes an important tool in p-adic...

This book develops a C*-algebraic approach to the notion of principal symbol on Heisenberg groups and, using the fact that contact manifolds are locally modeled by Heisenberg groups, on compact contact manifolds. Applying abstract theorems due to Lord,...

This book explains the notion of Brakke?s mean curvature flow and its existence and regularity theories without assuming familiarity with geometric measure theory. The focus of study is a time-parameterized family of k-dimensional surfaces in the...

This book presents the basic concepts of calculus and its relevance to real-world problems, covering the standard topics in their conventional order. By focusing on applications, it allows readers to view mathematics in a practical and relevant setting...

This book presents the fundamental methods of modeling, analysis and synthesis of transport processes which allow: - to optimize the work of transport organizations according to different criteria of their functioning; - to evaluate the quality of...

This book studies maximal solvable subgroups of classical groups over finite fields. It provides the first modern account of Camille Jordan's classical results, and extends them, giving a classification of maximal irreducible solvable subgroups of...

This is an introductory textbook on geometry (affine, Euclidean and projective) suitable for any undergraduate or first-year graduate course in mathematics and physics. In particular, several parts of the first ten chapters can be used in a course of...