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Solid State Chemistry An Introduction

Rock Mechanics An Introduction

Astrobiology An Introduction

An Introduction To Artificial Intelligence

Cosmic Ray Physics An Introduction to The Cosmic Laboratory

Advanced Calculus An Introduction to Modern Analysis

Advanced Calculus An Introduction to Modern Analysis

Advanced Calculus: An Introduction to Modem Analysis an advanced undergraduate textbook provides mathematics majors as well as students who need mathematics in their field of study with an introduction to the theory and applications of elementary analysis. The text presents inan accessible form a carefully maintained balance between abstract concepts and applied results ofsignificance that serves to bridge the gap between the two- or three-cemester calculus sequence andsenior/graduate level courses in the theory and appplications of ordinary and partial differentialequations complex variables numerical methods and measure and integration theory. The book focuses on topological concepts such as compactness connectedness and metric spaces and topics from analysis including Fourier series numerical analysis complex integration generalizedfunctions and Fourier and Laplace transforms. Applications from genetics spring systems enzyme transfer and a thorough introduction to the classical vibrating string heat transfer andbrachistochrone problems illustrate this book's usefulness to the non-mathematics major. Extensiveproblem sets found throughout the book test the student's understanding of the topics andhelp develop the student's ability to handle more abstract mathematical ideas. Advanced Calculus: An Introduction to Modem Analysis is intended for junior- and senior-levelundergraduate students in mathematics biology engineering physics and other related disciplines. An excellent textbook for a one-year course in advanced calculus the methods employed in thistext will increase students' mathematical maturity and prepare them solidly for senior/graduatelevel topics. The wealth of materials in the text allows the instructor to select topics that are ofspecial interest to the student. A two- or three ll?lester calculus sequence is required for successfuluse of this book. | Advanced Calculus An Introduction to Modern Analysis

GBP 59.99
1

Seeing the Unseen. Geophysics and Landscape Archaeology

An Introduction to Condensed Matter Physics for the Nanosciences

Experimental Combustion An Introduction

Practical Handbook of Earth Science

Superatoms An Introduction

An Introduction to Fourier Analysis

An Introduction to Fourier Analysis

This book helps students explore Fourier analysis and its related topics helping them appreciate why it pervades many fields of mathematics science and engineering. This introductory textbook was written with mathematics science and engineering students with a background in calculus and basic linear algebra in mind. It can be used as a textbook for undergraduate courses in Fourier analysis or applied mathematics which cover Fourier series orthogonal functions Fourier and Laplace transforms and an introduction to complex variables. These topics are tied together by the application of the spectral analysis of analog and discrete signals and provide an introduction to the discrete Fourier transform. A number of examples and exercises are provided including implementations of Maple MATLAB and Python for computing series expansions and transforms. After reading this book students will be familiar with:• Convergence and summation of infinite series• Representation of functions by infinite series• Trigonometric and Generalized Fourier series• Legendre Bessel gamma and delta functions• Complex numbers and functions• Analytic functions and integration in the complex plane• Fourier and Laplace transforms. • The relationship between analog and digital signalsDr. Russell L. Herman is a professor of Mathematics and Professor of Physics at the University of North Carolina Wilmington. A recipient of several teaching awards he has taught introductory through graduate courses in several areas including applied mathematics partial differential equations mathematical physics quantum theory optics cosmology and general relativity. His research interests include topics in nonlinear wave equations soliton perturbation theory fluid dynamics relativity chaos and dynamical systems. | An Introduction to Fourier Analysis

GBP 42.99
1

Dictionary of Geophysics Astrophysics and Astronomy

Introduction to Rocket Science and Space Exploration

An Introduction to Inertial Confinement Fusion

An Introduction to Gauge Theories

An Introduction to Gauge Theories

Written by world-leading experts in particle physics this new book from Luciano Maiani and Omar Benhar with contributions from the late Nicola Cabibbo is based on Feynman’s path integrals. Key elements of gauge theories are described—Feynman diagrams gauge-fixing Faddeev-Popov ghosts—as well as renormalization in Quantum Electrodynamics. Quarks and QCD interactions are introduced. Renormalization group and high momentum behaviour of the coupling constants is discussed in QED and QCD with asymptotic freedom derived at one-loop. These concepts are related to the Higgs boson and models of grand unification. … an excellent introduction to the quantum theory of gauge fields and their applications to particle physics. … It will be an excellent book for the serious student and a good reference for the professional practitioner. Let me add that scattered through the pages we can find occasional traces of Nicola Cabibbo's style. —John Iliopoulos CNRS-Ecole Normale Supérieure 
… The volume ends with an illuminating description of the expectation generated by the recent discovery of the Higgs boson combined with the lack of evidence for super-symmetric particles in the mass range 0. 6-1 TeV. —Arturo Menchaca-Rocha FinstP Professor of Physics Mexico’s National Autonomous University Former President of the Mexican Academy of Sciences Presidential Advisor …The reader is masterfully guided through the subtleties of the quantum field theory and elementary particle physics from simple examples in Quantum Mechanics to salient details of modern theory. —Mikhail Voloshin Professor of Physics University of Minnesota | An Introduction to Gauge Theories

GBP 44.99
1

Thermal Radiation An Introduction

Ordinary Differential Equations An Introduction to the Fundamentals

Ordinary Differential Equations An Introduction to the Fundamentals

The Second Edition of Ordinary Differential Equations: An Introduction to the Fundamentals builds on the successful First Edition. It is unique in its approach to motivation precision explanation and method. Its layered approach offers the instructor opportunity for greater flexibility in coverage and depth. Students will appreciate the author’s approach and engaging style. Reasoning behind concepts and computations motivates readers. New topics are introduced in an easily accessible manner before being further developed later. The author emphasizes a basic understanding of the principles as well as modeling computation procedures and the use of technology. The students will further appreciate the guides for carrying out the lengthier computational procedures with illustrative examples integrated into the discussion. Features of the Second Edition:Emphasizes motivation a basic understanding of the mathematics modeling and use of technologyA layered approach that allows for a flexible presentation based on instructor's preferences and students’ abilitiesAn instructor’s guide suggesting how the text can be applied to different coursesNew chapters on more advanced numerical methods and systems (including the Runge-Kutta method and the numerical solution of second- and higher-order equations)Many additional exercises including two chapters of review exercises for first- and higher-order differential equationsAn extensive on-line solution manual About the author:Kenneth B. Howell earned bachelor’s degrees in both mathematics and physics from Rose-Hulman Institute of Technology and master’s and doctoral degrees in mathematics from Indiana University. For more than thirty years he was a professor in the Department of Mathematical Sciences of the University of Alabama in Huntsville. Dr. Howell published numerous research articles in applied and theoretical mathematics in prestigious journals served as a consulting research scientist for various companies and federal agencies in the space and defense industries and received awards from the College and University for outstanding teaching. He is also the author of Principles of Fourier Analysis Second Edition (Chapman & Hall/CRC 2016). | Ordinary Differential Equations An Introduction to the Fundamentals

GBP 42.99
1

An Introduction to High-Pressure Science and Technology

Engineering Geophysics

An Introduction to Fish Migration

An Introduction to Financial Mathematics Option Valuation

An Introduction To Quantum Field Theory

Plasma Physics An Introduction

Plasma Physics An Introduction

Encompasses the Lectured Works of a Renowned Expert in the Field Plasma Physics: An Introduction is based on a series of university course lectures by a leading name in the field and thoroughly covers the physics of the fourth state of matter. This textbook provides a concise and cohesive introduction to plasma physics theory and offers a solid foundation for students of physics wishing to take higher level courses in plasma physics. Mathematically Rigorous but Driven by Physics The author provides an in-depth discussion of the various fluid theories typically used in plasma physics presenting non-relativistic fully ionized nondegenerate quasi-neutral and weakly coupled plasma. This second edition has been fully updated to include new content on collisions and magnetic reconnection. It contains over 80 exercises—carefully selected for their pedagogical value—with fully worked out solutions available in a separate solutions manual for professors. The material presents a number of applications and works through specific topics including basic plasma parameters the theory of charged particle motion in inhomogeneous electromagnetic fields collisions plasma fluid theory electromagnetic waves in cold plasmas electromagnetic wave propagation through inhomogeneous plasmas kinetic theory magnetohydrodynamical fluid theory and magnetic reconnection. Features Discusses fluid theory illustrated by the investigation of Langmuir sheaths Explores charged particle motion illustrated by the investigation of charged particle trapping in the earth’s magnetosphere Examines the MHD and WKB theories | Plasma Physics An Introduction

GBP 48.99
1