Introduction to mathematical reasoning
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Tools of Mathematical Reasoning
Offers beginning undergraduate mathematics students a first exposure to introductory logic, proofs, sets, functions, number theory, relations, finite
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Introduction to Dynamical Systems
Provides a mathematical treatment of the introduction to qualitative differential equations and discrete dynamical systems. The treatment includes the
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Introduction to Quiver Representations
Provides an introduction to the representation theory of quivers and finite dimensional algebras. It gives a thorough and modern treatment of the alge
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Introduction to Riemann Surfaces
Covers the classical theory of abstract Riemann surfaces. This book presents the requisite function theory and topology for Riemann surfaces. It also
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Introduction to Algebraic Geometry
Presents a readable and accessible introductory course in algebraic geometry, with most of the fundamental classical results presented with complete p
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Introduction to Stochastic Differential Equations
Provides a quick, but very readable introduction to stochastic differential equations—that is, to differential equations subject to additive â€
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Introduction to Mathematical Statistics
This book gives an introduction into mathematical statistics.
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Logical Methods
This book offers an introduction to mathematical reasoning for beginning university or college students, providing a solid foundation for further stud
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Introduction to Mathematical Philosophy
First published in 1919, Introduction to Mathematical Philosophy shows Russell drawing on his formidable knowledge of philosophy and mathematics to wr
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Introduction to Mathematical Cognition
The book traces the development of mathematical skills from basic number concepts to mathematical proofs, emphasising the hierarchical nature of mathe
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Mathematical Introduction to Robotic Manipulation
Presents a formulation of the kinematics, dynamics, and control of robot manipulators. This book emphasizes the geometry of robot motion and allows a
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Curvature of Space and Time, with an Introduction to Geometric Analysis
Introduces advanced undergraduates to Riemannian geometry and mathematical general relativity. The overall strategy of the book is to explain the conc
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Short Introduction to Mathematical Concepts in Physics
Mathematics is the language of physics and yet, mathematics is an enormous subject. This textbook provides an accessible and concise introduction to m
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Introduction to Mathematical Models in Operations Planning
This book aims to provide the readers with methodologies, and reviews trends and issues in forecasting in production planning. Furthermore, it present
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Mathematical Physics
Mathematical Physics is an introduction to such basic mathematical structures as groups, vector spaces, topological spaces, measure spaces, and Hilber
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Mathematical Pluralism
This Element provides an introduction to the position of mathematical pluralism that it is the view that there is an irreducible plurality of pure mat
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Algebra: Chapter 0
Offers an introduction to the main topics of algebra. This book also offers introduction of categories used as a unifying theme in the presentation of
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First Course in Enumerative Combinatorics
Provides an introduction to the fundamentals of enumeration for advanced undergraduates and beginning graduate students in the mathematical sciences.
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Representation Theory of Finite Groups: Algebra and Arithmetic
Representation theory plays important roles in geometry, algebra, analysis, and mathematical physics. This book presents an introduction to the repres
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Thinking and Reasoning: A Very Short Introduction
Thinking is the essence of what it means to be human and defines us more than anything else as a species. Jonathan Evans explores cognitive psychologi
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Hyperbolic Knot Theory
Provides an introduction to hyperbolic geometry in dimension three, with motivation and applications arising from knot theory. The book was written to
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Knots, Molecules, and the Universe
Provides an elementary introduction to geometric topology and its applications to chemistry, molecular biology, and cosmology. It does not assume any
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Representations of Algebraic Groups
Gives an introduction to the general theory of representations of algebraic group schemes. This title deals with representation theory of reductive al
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Hex
Offers a gentle introduction to Hex, the classic board game created by Piet Hein and popularized by John Nash and Martin Gardner. The first three chap
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Geometry of Differential Forms
Presents a comprehensive introduction to differential forms. This work begins with a presentation of the notion of differentiable manifolds and then d
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Vertex Algebras for Beginners
Based on courses given by the author at MIT and at Rome University in spring 1997, this book presents an introduction to algebraic aspects of conforma
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Quadratic Number Theory
Offers an introduction to algebraic number theory for readers with a moderate knowledge of elementary number theory and some familiarity with the term
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Extrinsic Geometric Flows
Provides an extensive introduction to a few of the most prominent extrinsic flows, namely the curve shortening flow, the mean curvature flow, the Gaus
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Complex Analysis
Offers a rigorous introduction on an elementary level to the theory of analytic functions of one complex variable. The book covers standard topics in
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Topology of Numbers
Provides an introduction to number theory at the undergraduate level, emphasizing geometric aspects of the subject. The geometric approach is exploite
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Algebra
Presents an introduction to algebraic number theory, and the rudiments of algebraic geometry. This book includes such topics as transfer and character
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Game Theory
Offers a gentle introduction to the mathematics of both sides of game theory: combinatorial and classical. The combination allows for a dynamic and ri
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Knots and Links
Presents an introduction to the elements of topology, emphasizing the tools needed for understanding knots, the fundamental group and van Kampen's the
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Introduction to the Mathematical and Statistical Foundations of Econometrics
Intended for use in a rigorous introductory PhD level course in econometrics, or a field course in econometric theory, this book covers the measure-th
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Structures of Mathematical Physics
This textbook serves as an introduction to groups, rings, fields, vector and tensor spaces, algebras, topological spaces, differentiable manifolds and
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Fundamentals Of Mathematical Analysis
Providing students with an introduction to the fundamentals of analysis, this book continues to present the fundamental concepts of analysis in as pai
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Philosophical and Mathematical Logic
This book was written to serve as an introduction to logic, with in each chapter - if applicable - special emphasis on the interplay between logic and philosophy, mathematics, language and (theoretical) computer science. The reader will not only be provided with an introduction to classical logic, but to philosophical (modal, epistemic, deontic, temporal) and intuitionist...
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Introduction to Neural Networks
Although mathematical ideas underpin the study of neural networks, this book presents the fundamentals without the full mathematical apparatus. It tac
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Introduction to Seismology
A concise and accessible introduction to seismic theory, focusing on the mathematical fundamentals of global seismology. Aimed at advanced undergradua
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Introduction to Stochastic Processes
Emphasizing fundamental mathematical ideas rather than proofs, this book provides access to important foundations of probability theory applicable to
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Reasoning about God
Reasoning about God is an introduction to philosophy of religion, meeting college students where they are with their own doubts and questions.
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Introduction to Quantum Mechanics
Meant for undergraduate and graduate students of physics, this book provides a thorough introduction to quantum mechanics and balances mathematical de
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Introduction to Stochastic Calculus
This book sheds new light on stochastic calculus, the branch of mathematics that is most widely applied in financial engineering and mathematical fina
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Introduction to Molecular Orbitals
This up-to-date introduction to the most fundamental ideas of molecular orbital theory leads the reader through a clear and non-mathematical presentation of electronic structure, geometry, and reactivity of molecules. The authors are recognized authorities in this field and their qualitative approach makes this primary text very accessible to advanced undergraduates as we...
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The Nuts and Bolts of Proofs, An Introduction to Mathematical Proofs, 5th Edition Elsevier
Tato kniha poskytuje základní logiku matematických důkazů a jejich fungování. Kniha je v anglickém jazyce....
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A Short Introduction to Mathematical Concepts in Physics Taylor & Francis Ltd
Odborná kniha v anglickém jazyce....
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Mathematical Modeling in Chemical Engineering
A solid introduction, equipping the reader with the insight and skill required to successfully formulate, construct, simplify, evaluate and use mathem
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Introduction to Automatic Digital Computers
Originally published in 1960, this textbook is aimed at those without advanced mathematical training and provides a comprehensive introductory account
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Introduction to Computational Systems Biology
The main objective of this book is to deliver a comprehensive and insightful account of applying mathematical modelling approaches to very large biolo
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Bayesian Reasoning and Machine Learning
This practical introduction for final-year undergraduate and graduate students is ideally suited to computer scientists without a background in calcul
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Statistical Foundations, Reasoning and Inference
This textbook provides a comprehensive introduction to statistical principles, concepts and methods that are essential in modern statistics and data s
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Mathematical Models in the Biosciences I
An award-winning professorÂ’s introduction to essential concepts of calculus and mathematical modeling for students in the biosciences
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Mathematical Models in the Biosciences II
Volume Two of an award-winning professorÂ’s introduction to essential concepts of calculus and mathematical modeling for students in the biosciences
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Discrete Mathematical Charms of Paul Erdos
This captivating book provides an introduction to fundamental results of discrete mathematics through the work of Paul Erdos, blended with first-hand
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