Logic: A Very Short Introduction

Logic: A Very Short Introduction

Logic: A Very Short Introduction

Title: Logic: A Very Short Introduction | Author(s): Graham Priest | Publisher: Oxford University Press | Year: 2017 | Edition: 2 | Language: English | Pages : 152 | ISBN: 0198811705, 9780198811701 | Size: 18 MB | Extension: pdf
 
Logic is often perceived as having little to do with the rest of philosophy, and even less to do with real life. In this lively and accessible introduction, Graham Priest shows how wrong this conception is. He explores the philosophical roots of the subject, explaining how modern formal logic deals with issues ranging from the existence of God and the reality of time to paradoxes of probability and decision theory. Along the way, the basics of formal logic are explained in simple, non-technical terms, showing that logic is a powerful…

Numerical Linear Algebra: A Concise Introduction with MATLAB and Julia

Numerical Linear Algebra: A Concise Introduction with MATLAB and Julia

Numerical Linear Algebra: A Concise Introduction with MATLAB and Julia

Title: Numerical Linear Algebra: A Concise Introduction with MATLAB and Julia | Author(s): Folkmar Bornemann, Walter Simson | Publisher: Springer | Year: 2018 | Edition: 1st | Language: English | Pages : 153 | ISBN: 3319742213, 9783319742212 | Size: 3 MB  | Extension: pdf
 
This book offers an introduction to the algorithmic-numerical thinking using basic problems of linear algebra. By focusing on linear algebra, it ensures a stronger thematic coherence than is otherwise found in introductory lectures on numerics. The book highlights the usefulness of matrix partitioning compared to a component view, leading not only to a clearer notation and shorter algorithms, but also to significant runtime gains in modern computer architectures. The algorithms and…

Fundamentals of Differential Equations

Fundamentals of Differential Equations

Fundamentals of Differential Equations

Title: Fundamentals of Differential Equations | Author(s): R. Kent Nagle, Edward B. Saff, Arthur David Snider | Publisher: Pearson | Year: 2017 | Edition: 9 | Language: English | Pages : 720 | Size: 26 MB | Extension: pdf
 
For one-semester sophomore- or junior-level courses in Differential Equations. An introduction to the basic theory and applications of differential equations Fundamentals of Differential Equations presents the basic theory of differential equations and offers a variety of modern applications in science and engineering. This flexible text allows instructors to adapt to various course emphases (theory, methodology, applications, and numerical methods) and to use commercially available computer software. For the first time, MyLab™ Math is…

نام فایل دانلودی: Fundamentals of Differential Equations

Fundamentals of Differential Equations

Fundamentals of Differential Equations

Title: Fundamentals of Differential Equations | Author(s): R. Kent Nagle, Edward B. Saff, Arthur David Snider | Publisher: Pearson | Year: 2017 | Edition: 9 | Language: English | Pages : 720 | Size: 26 MB | Extension: pdf
 
For one-semester sophomore- or junior-level courses in Differential Equations. An introduction to the basic theory and applications of differential equations Fundamentals of Differential Equations presents the basic theory of differential equations and offers a variety of modern applications in science and engineering. This flexible text allows instructors to adapt to various course emphases (theory, methodology, applications, and numerical methods) and to use commercially available computer software. For the first time, MyLab™ Math is…

Collocation Methods for Volterra Integral and Related Functional Differential Equations

Collocation Methods for Volterra Integral and Related Functional Differential Equations

Collocation Methods for Volterra Integral and Related Functional Differential Equations

Title: Collocation Methods for Volterra Integral and Related Functional Differential Equations | Author(s): Hermann Brunner | Publisher: Cambridge University Press | Year: 2004 | Language: English | Pages : 612 | Size: 29 MB | Extension: pdf
 
Collocation based on piecewise polynomial approximation represents a powerful class of methods for the numerical solution of initial-value problems for functional differential and integral equations arising in a wide spectrum of applications, including biological and physical phenomena. The present book introduces the reader to the general principles underlying these methods and then describes in detail their convergence properties when applied to ordinary differential equations, functional equations with (Volterra type) memory…

Numerical Solution of Integral Equations

Numerical Solution of Integral Equations

Numerical Solution of Integral Equations

Title: Numerical Solution of Integral Equations | Author(s): K. E. Atkinson (auth.), Michael A. Golberg (eds.) | Publisher: Springer | Year: 1990 | Language: English | Pages : 418 | Size: 3 MB | Extension: djvu
 
In 1979, I edited Volume 18 in this series: Solution Methods for Integral Equations: Theory and Applications. Since that time, there has been an explosive growth in all aspects of the numerical solution of integral equations. By my estimate over 2000 papers on this subject have been published in the last decade, and more than 60 books on theory and applications have appeared. In particular, as can be seen in many of the chapters in this book, integral equation techniques are playing an increas­ ingly important role in the solution of many scientific and…

Mathematical models in biology: solution manual

Mathematical models in biology: solution manual

Mathematical models in biology: solution manual

Title: Mathematical models in biology: solution manual | Author(s): Elizabeth S. Allman, John A. Rhodes | Publisher: Cambridge University Press | Year: 2003 | Edition: 1 | Language: English | Pages : 81 | Size: 451 kB | Extension: pdf
 
Focusing on discrete models across a variety of biological subdisciplines, this introductory textbook includes linear and non-linear models of populations, Markov models of molecular evolution, phylogenetic tree construction from DNA sequence data, genetics, and infectious disease models. Assuming no knowledge of calculus, the development of mathematical topics, such as matrix algebra and basic probability, is motivated by the biological models. Computer research with MATLAB is incorporated throughout in exercises and more extensive…

Spline collocation methods for partial differential equations : with applications in R

Spline collocation methods for partial differential equations : with applications in R

Spline collocation methods for partial differential equations : with applications in R

Title: Spline collocation methods for partial differential equations : with applications in R | Author(s): Schiesser, W. E | Publisher: John Wiley & Sons | Year: 2017  | Language: English | Pages : 552 | Size: 5 MB | Extension: pdf
 

A comprehensive approach to numerical partial differential equations
 
Spline Collocation Methods for Partial Differential Equations combines the collocation analysis of partial differential equations (PDEs) with the method of lines (MOL) in order to simplify the solution process. Using a series of example applications, the author delineates the main features of the approach in detail, including an established mathematical framework. The book also clearly demonstrates that spline collocation can offer a comprehensive…

Equations of Mathematical Diffraction Theory

Equations of Mathematical Diffraction Theory

Equations of Mathematical Diffraction Theory

Title: Equations of Mathematical Diffraction Theory | Author(s): Mezhlum A. Sumbatyan, Antonio Scalia | Publisher: CRC Press | Year: 2005 | Language: English | Pages : 291 | Size: 2 MB | Extension: pdf
 
Equations of Mathematical Diffraction Theory focuses on the comparative analysis and development of efficient analytical methods for solving equations of mathematical diffraction theory. Following an overview of some general properties of integral and differential operators in the context of the linear theory of diffraction processes, the authors provide estimates of the operator norms for various ranges of the wave number variation, and then examine the spectral properties of these operators. They also present a new analytical method for constructing asymptotic…

MATLAB and C Programming for Trefftz Finite Element Methods

MATLAB and C Programming for Trefftz Finite Element Methods

MATLAB and C Programming for Trefftz Finite Element Methods

Title: MATLAB and C Programming for Trefftz Finite Element Methods | Author(s): Qing-Hua Qin, Hui Wang | Publisher: Taylor & Francis | Year: 2008  | Language: English | Pages: 451 | Size: 4 MB  | Extension: pdf
 
Although the Trefftz finite element method (FEM) has become a powerful computational tool in the analysis of plane elasticity, thin and thick plate bending, Poisson’s equation, heat conduction, and piezoelectric materials, there are few books that offer a comprehensive computer programming treatment of the subject. Collecting results scattered in the literature, MATLAB® and C Programming for Trefftz Finite Element Methods provides the detailed MATLAB® and C programming processes in applications of the Trefftz FEM to potential and…