Maths for scientists Books
Cambridge University Press All You Wanted to Know about Mathematics But Were Afraid to Ask
a huge range and FREE tracked UK delivery on ALL orders.
£42.74
Cambridge University Press Greens Functions and Ordered Exponentials
a huge range and FREE tracked UK delivery on ALL orders.
£117.19
Cambridge University Press Fourier Descriptors and their Applications in Biology
a huge range and FREE tracked UK delivery on ALL orders.
£123.50
Cambridge University Press Statistical Methods in Biology
a huge range and FREE tracked UK delivery on ALL orders.
£42.74
Cambridge University Press Time Series Analysis and Inverse Theory for Geophysicists
a huge range and FREE tracked UK delivery on ALL orders.
£59.84
Cambridge University Press Wavelets in Physics
a huge range and FREE tracked UK delivery on ALL orders.
£81.69
Cambridge University Press Branching Processes in Biology Variation Growth and Extinction of Populations 5 Cambridge Studies in Adaptive Dynamics Series Number 5
a huge range and FREE tracked UK delivery on ALL orders.
£65.86
Cambridge University Press Structural Equation Modeling and Natural Systems
a huge range and FREE tracked UK delivery on ALL orders.
£56.99
Cambridge University Press Biology by Numbers
a huge range and FREE tracked UK delivery on ALL orders.
£61.75
Cambridge University Press Biology by Numbers
a huge range and FREE tracked UK delivery on ALL orders.
£47.49
Cambridge University Press Mathematics of Genome Analysis
a huge range and FREE tracked UK delivery on ALL orders.
£29.99
Cambridge University Press Probability Theory The Logic of Science Principles and Elementary Applications
Book SynopsisA comprehensive introduction to the role of probability theory in general scientific endeavour. This book provides an original interpretation of probability theory, showing the subject to be an extension of logic, and presenting new results and applications. Ideal for scientists working in any area involving inference from incomplete information.Trade Review'This is not an ordinary text. It is an unabashed, hard sell of the Bayesian approach to statistics. It is wonderfully down to earth, with hundreds of telling examples. Everyone who is interested in the problems or applications of statistics should have a serious look.' SIAM News'This book could be of interest to scientists working in areas where inference of incomplete information should be made.' Zentralblatt MATH'… the author thinks for himself … and writes in a lively way about all sorts of things. It is worth dipping into it if only for vivid expressions of opinion. The annotated References and Bibliography are particularly good for this.' Notices of the American Mathematical SocietyTable of ContentsForeword; Preface; Part I. Principles and Elementary Applications: 1. Plausible reasoning; 2. The quantitative rules; 3. Elementary sampling theory; 4. Elementary hypothesis testing; 5. Queer uses for probability theory; 6. Elementary parameter estimation; 7. The central, Gaussian or normal distribution; 8. Sufficiency, ancillarity, and all that; 9. Repetitive experiments, probability and frequency; 10. Physics of 'random experiments'; Part II. Advanced Applications: 11. Discrete prior probabilities, the entropy principle; 12. Ignorance priors and transformation groups; 13. Decision theory: historical background; 14. Simple applications of decision theory; 15. Paradoxes of probability theory; 16. Orthodox methods: historical background; 17. Principles and pathology of orthodox statistics; 18. The Ap distribution and rule of succession; 19. Physical measurements; 20. Model comparison; 21. Outliers and robustness; 22. Introduction to communication theory; References; Appendix A. Other approaches to probability theory; Appendix B. Mathematical formalities and style; Appendix C. Convolutions and cumulants.
£98.80
Cambridge University Press Wavelets in Physics
a huge range and FREE tracked UK delivery on ALL orders.
£139.50
Cambridge University Press Cluster and Classification Techniques for the Biosciences
a huge range and FREE tracked UK delivery on ALL orders.
£36.09
Cambridge University Press Linear Elastic Waves 26 Cambridge Texts in Applied Mathematics Series Number 26
a huge range and FREE tracked UK delivery on ALL orders.
£75.99
Cambridge University Press Linear Elastic Waves 26 Cambridge Texts in Applied Mathematics Series Number 26
a huge range and FREE tracked UK delivery on ALL orders.
£37.04
Cambridge University Press Theory of Solidification
a huge range and FREE tracked UK delivery on ALL orders.
£122.55
Cambridge University Press A Guide to FirstPassage Processes
a huge range and FREE tracked UK delivery on ALL orders.
£105.45
Cambridge University Press Statistical Thermodynamics and Microscale Thermophysics
a huge range and FREE tracked UK delivery on ALL orders.
£63.64
Cambridge University Press Student Solution Manual for Mathematical Methods for Physics and Engineering Third Edition
Book SynopsisThis solutions manual accompanies the third edition of Mathematical Methods for Physics and Engineering, a highly acclaimed undergraduate mathematics textbook for physical science students. It contains complete worked solutions to over 400 exercises in the main textbook, that are provided with hints and answers.Table of ContentsPreface; 1. Preliminary algebra; 2. Preliminary calculus; 3. Complex numbers and hyperbolic functions; 4. Series and limits; 5. Partial differentiation; 6. Multiple integrals; 7. Vector algebra; 8. Matrices and vector spaces; 9. Normal modes; 10. Vector calculus; 11. Line, surface and volume integrals; 12. Fourier series; 13. Integral transforms; 14. First-order ordinary differential equations; 15. Higher-order ordinary differential equations; 16. Series solutions of ordinary differential equations; 17. Eigenfunction methods for differential equations; 18. Special functions; 19. Quantum operators; 20. Partial differential equations: general and particular; 21. Partial differential equations: separation of variables; 22. Calculus of variations; 23. Integral equations; 24. Complex variables; 25. Application of complex variables; 26. Tensors; 27. Numerical methods; 28. Group theory; 29. Representation theory; 30. Probability; 31. Statistics.
£25.99
Cambridge University Press A First Course in Fourier Analysis
a huge range and FREE tracked UK delivery on ALL orders.
£66.49
Cambridge University Press Relational Mathematics 132 Encyclopedia of Mathematics and its Applications Series Number 132
a huge range and FREE tracked UK delivery on ALL orders.
£89.29
Cambridge University Press Physiology by Numbers
a huge range and FREE tracked UK delivery on ALL orders.
£90.25
Cambridge University Press AirSea Interaction
a huge range and FREE tracked UK delivery on ALL orders.
£123.50
Cambridge University Press AirSea Interaction
a huge range and FREE tracked UK delivery on ALL orders.
£59.84
Cambridge University Press LMS 283 Nonlinear Elasticity Theory and Applications London Mathematical Society Lecture Note Series Series Number 283
a huge range and FREE tracked UK delivery on ALL orders.
£58.99
Cambridge University Press Theory of Vortex Sound 33 Cambridge Texts in Applied Mathematics Series Number 33
a huge range and FREE tracked UK delivery on ALL orders.
£105.45
Cambridge University Press Codes Cryptology and Curves with Computer Algebra
a huge range and FREE tracked UK delivery on ALL orders.
£145.35
Cambridge University Press Reciprocity in Elastodynamics
Book SynopsisProfessor Achenbach discusses uses of reciprocity relations for the determination of elastodynamic fields, and presents a novel method to solve for wave fields by reciprocity of the actual field with a so-called virtual solution, shedding new light on the use of reciprocity relations for dynamic fields in elastic bodies.Trade Review'… this book provides a good basis for research workers in such fields who want to develop their knowledge in reciprocity formulations in elastodynamics.' ZAMM'This book is a delight to read. No matter how complicated a particular reasoning or derivation may be, every step is explained with insight and clarity that make the material easily accessible and enjoyable for beginners and experts alike. High-quality copyediting, printing, and page layout by Cambridge University Press complement this impression. If there has ever been a page-turner written on elastodynamics, this is the one.' Journal of Sound and VibrationTable of Contents1. Introduction; 2. Some elastodynamic theory; 3. Wave motion in an unbounded elastic solid; 4. Some simple applications of reciprocity; 5. Wave motion guided by a carrier wave; 6. Waves in an elastic layer; 7. Reciprocity considerations for the elastic layer; 8. Forced motion of an elastic layer; 9. Integral representations and integral equations; 10. Scattering waveguides and bounded bodies; Bibliography; Index.
£105.45
Cambridge University Press Time Series Analysis and Inverse Theory for Geophysicists
a huge range and FREE tracked UK delivery on ALL orders.
£114.00
Cambridge University Press Mathematical Models in Biology An Introduction
a huge range and FREE tracked UK delivery on ALL orders.
£122.55
Cambridge University Press A Course in Modern Mathematical Physics Groups Hilbert Space and Differential Geometry
Book SynopsisThis book, first published in 2004, provides an introduction to the major mathematical structures used in physics today. It covers the concepts and techniques needed for topics such as group theory, Lie algebras, topology, Hilbert space and differential geometry. Important theories of physics such as classical and quantum mechanics, thermodynamics, and special and general relativity are also developed in detail, and presented in the appropriate mathematical language. The book is suitable for advanced undergraduate and beginning graduate students in mathematical and theoretical physics, as well as applied mathematics. It includes numerous exercises and worked examples, to test the reader's understanding of the various concepts, as well as extending the themes covered in the main text. The only prerequisites are elementary calculus and linear algebra. No prior knowledge of group theory, abstract vector spaces or topology is required.Trade Review'This is a beautifully crafted book. … Peter Szekeres presents in the most elegant and compelling manner a magnificent overview of how classic areas such as algebra, topology, vector spaces and differential geometry form a consistent and unified language that has enabled us to develop a description of the physical world reaching a truly profound level of comprehension. … Szekeres's style is clear, thorough and immensely readable. His selection of topics concentrates on areas where a fully developed rigorous mathematical exposition is possible. … One cannot help but be slightly awed by the beauty and the capability with which seemingly abstract concepts, often developed in the realms of pure mathematics, turn out to be applicable … I recommend that you get hold of this book for yourself or for your library.' The Times Higher Education Supplement'The superb layout and an index contribute to the excellent overall impression of this book …'. Zentralblatt MATH' … the book may serve as an easily accessible introductory text on a wide range of the standard and more basic topics in mathematics and mathematical physics for the beginner, with an emphasis on differential geometry. a nice feature is that a considerable number of examples and exercises is provided, together with numerous suggestions for further reading: there is also an extensive index which will be particularly helpful for beginners in the subject.' General Relativity and Gravitation JournalTable of ContentsPreface; 1. Sets and structures; 2. Groups; 3. Vector spaces; 4. Linear operators and matrices; 5. Inner product spaces; 6. Algebras; 7. Tensors; 8. Exterior algebra; 9. Special relativity; 10. Topology; 11. Measure theory and integration; 12. Distributions; 13. Hilbert space; 14. Quantum theory; 15. Differential geometry; 16. Differentiable forms; 17. Integration on manifolds; 18. Connections and curvature; 19. Lie groups and lie algebras.
£83.59
Cambridge University Press Differential Geometry and Lie Groups for Physicists
Book SynopsisDifferential geometry plays an increasingly important role in modern theoretical physics and applied mathematics. This textbook gives an introduction to geometrical topics useful in theoretical physics and applied mathematics, covering: manifolds, tensor fields, differential forms, connections, symplectic geometry, actions of Lie groups, bundles, spinors, and so on. Written in an informal style, the author places a strong emphasis on developing the understanding of the general theory through more than 1000 simple exercises, with complete solutions or detailed hints. The book will prepare readers for studying modern treatments of Lagrangian and Hamiltonian mechanics, electromagnetism, gauge fields, relativity and gravitation. Differential Geometry and Lie Groups for Physicists is well suited for courses in physics, mathematics and engineering for advanced undergraduate or graduate students, and can also be used for active self-study. The required mathematical background knowledge does nTrade ReviewReview of the hardback: 'All basic material that is necessary for a young scientist in the field of geometrical formulation of physical theories is included … ordered and represented in a very appropriate manner … with a great respect to the reader. … I truly believe that reading this book will bring a real pleasure to all physically inclined young mathematicians and mathematically inclined young physicists … a very good high level textbook … [I] recommend it to all young scientists being interested in finding correspondence between harmony in the physical world and harmony in geometrical structures. … well written, very well ordered and the exposition is very clear.' Journal of Geometry and Symmetry in PhysicsReview of the hardback: 'the contents of this book covers a lot (if not most) of what a theoretical physicist might wish to know about differential geometry and Lie groups. particularly useful may be that the modern formalism is always related to the classical one with tensor indices still mostly used in the physics literature.' American Mathematical SocietyReview of the hardback: '… the presentation is almost colloquial and this makes reading rather pleasant. The author has made a concerted effort to give intuitive interpretations of complicated ideas such as: the Lie derivative, tensors, the Hodge star operator, Lie group representations, Hamiltonian and Lagrangian mechanics, parallel transport, connections, curvature, gauge theories, spinors and Dirac operators. This will be much appreciated by students (and even researchers, I think). … an excellent reference for geometers.' Zentralblatt MATHReview of the hardback: 'The contents of this book cover a lot (if not most) of what a theoretical physicist might wish to know about differential geometry and Lie groups.' Mathematical Reviews Hans-Peter KünzleReview of the hardback: 'Marian Fecko deftly guides you through the material step-by-step, with all the rigour, but without the pain. When going through the chapters, definition by definition, proof by proof and hint by hint, you get an impression of a caring, experienced (and often quirkily funny, but never boring) tutor who really, really wants you to succeed.' Physics in CanadaReview of the hardback: 'From the point of view of presentation the book has a lot going for it. It is written in a pedagogically discursive, conversational style with numerous workable examples and exercises distributed through the text. … From the UK perspective a student undertaking a level 4 (level 5 in Scotland) or MSc course in theoretical physics would find this book well-pitched to his or her needs.' Contemporary PhysicsTable of ContentsIntroduction; 1. The concept of a manifold; 2. Vector and tensor fields; 3. Mappings of tensors induced by mappings of manifolds; 4. Lie derivative; 5. Exterior algebra; 6. Differential calculus of forms; 7. Integral calculus of forms; 8. Particular cases and applications of Stoke's Theorem; 9. Poincaré Lemma and cohomologies; 10. Lie Groups - basic facts; 11. Differential geometry of Lie Groups; 12. Representations of Lie Groups and Lie Algebras; 13. Actions of Lie Groups and Lie Algebras on manifolds; 14. Hamiltonian mechanics and symplectic manifolds; 15. Parallel transport and linear connection on M; 16. Field theory and the language of forms; 17. Differential geometry on TM and T*M; 18. Hamiltonian and Lagrangian equations; 19. Linear connection and the frame bundle; 20. Connection on a principal G-bundle; 21. Gauge theories and connections; 22. Spinor fields and Dirac operator; Appendices; Bibliography; Index.
£132.05
Cambridge University Press Lagrangian Fluid Dynamics Cambridge Monographs on Mechanics
a huge range and FREE tracked UK delivery on ALL orders.
£105.45
Cambridge University Press Functional Integration
a huge range and FREE tracked UK delivery on ALL orders.
£147.25
Cambridge University Press The Mathematical Foundations of Mixing The Linked Twist Map as a Paradigm in Applications
a huge range and FREE tracked UK delivery on ALL orders.
£81.69
Cambridge University Press Statistics Explained An Introductory Guide for Life Scientists
Book SynopsisUses a clear and encouraging reader-friendly approach to help students improve their confidence in designing experiments and choosing appropriate statistical tests. Even complex topics are explained clearly, using a pictorial approach with a minimum of formulae and terminology. End-of-chapter exercises, new to this edition, allow self-testing.Trade Review'Every so often, a researcher or teacher comes across a book and exclaims 'I wish I had had a book like this when I started!' … Statistics Explained is such a book. Steve McKillup writes with empathy for students' anxiety about statistics. He replaces complex-looking formulae with graphics and realistic examples. He is a biologist writing for fellow-biologists … [The book] explains why the statistical test is needed before describing the test. Essential features of good survey and experimental design are clearly outlined … This is not 'just another biostatistics textbook'. Its sheer readability will restore confidence to the most anxious student while experienced researchers will savour the clarity of the explanations of the common univariate and multivariate analyses … an ideal core text for anyone teaching or studying biostatistics …' Andrew Boulton, University of New England, Australia'It's remarkable that, after the appearance of many statistics textbooks and statistics computer packages over the years, finally someone has produced a succinct and accessible text that takes a common-sense and appealing approach to the basics of statistical analysis. Complementing Steve McKillup's remarkably lucid explanations is a format which sings pleasingly with clarity. The book progresses in logical fashion through the variety of statistical tests and gives the reader a sound background in the process without the common dizzying confusion. The narrative style and informative approach has made my copy a much-travelled item from my bookshelf to the shores of both undergraduate confusion and postgraduate clarification. However, I always make sure it comes back because it [is] a valued item in my biology toolkit.' Michael Kokkinn, University of South Australia'Statistics Explained is an excellent introduction to statistics for new students and a helpful refresher for more seasoned researchers. The text is quite readable and filled with practical examples for the life sciences.' Erin D. Sheets, University of Minnesota College of Pharmacy'Most exciting perhaps are the topics covered that are not often discussed in introductory textbooks … I have no doubt that Statistics Explained will find a large and appreciative audience among undergraduate biology majors.' The Quarterly Review of BiologyTable of ContentsPreface; 1. Introduction; 2. Doing science: hypotheses, experiments and disproof; 3. Collecting and displaying data; 4. Introductory concepts of experimental design; 5. Doing science responsibly and ethically; 6. Probability helps you make a decision about your results; 7. Probability explained; 8. Using the normal distribution to make statistical decisions; 9. Comparing the means of one and two samples of normally distributed data; 10. Type 1 and Type 2 error, power and sample size; 11. Single factor analysis of variance; 12. Multiple comparisons after ANOVA; 13. Two-factor analysis of variance; 14. Important assumptions of analysis of variance, transformations and a test for equality of variances; 15. More complex ANOVA; 16. Relationships between variables: correlation and regression; 17. Regression; 18. Analysis of covariance; 19. Non-parametric statistics; 20. Non-parametric tests for nominal scale data; 21. Non-parametric tests for ratio, interval or ordinal scale data; 22. Introductory concepts of multivariate analysis; 23. Choosing a test; Appendix: critical values of chi-square, t and F; References; Index.
£69.34
Cambridge University Press A Students Guide to Numerical Methods
Book SynopsisWritten for senior undergraduates in all disciplines of physical science and engineering, the plain language style of this concise guide to numerical methods concentrates on developing computational skills and avoids potentially intimidating formal mathematical proofs. Including numerous worked examples and exercises, this textbook explains the practical realities of numerical techniques.Table of ContentsPreface; 1. Fitting functions to data; 2. Ordinary differential equations; 3. Two-point boundary conditions; 4. Partial differential equations; 5. Diffusion: parabolic PDEs; 6. Elliptic problems and iterative matrix solution; 7. Fluid dynamics and hyperbolic equations; 8. Boltzmann's equation and its solution; 9. Energy-resolved diffusive transport; 10. Atomistic and particle-in-cell simulation; 11. Monte Carlo techniques; 12. Monte Carlo radiation transport; 13. Next steps; Appendix A. Summary of matrix algebra; Index.
£46.55
John Wiley & Sons Inc Solutions Manual to Accompany Statistics and
Book SynopsisA solutions manual to accompany Statistics and Probability with Applications for Engineers and Scientists Unique among books of this kind, Statistics and Probability with Applications for Engineers and Scientists covers descriptive statistics first, then goes on to discuss the fundamentals of probability theory.Table of ContentsChapter 2 1 Practice Problems for Sections 2.1 and 2.2, 1 Practice Problems for Section 2.3, 1 Practice Problems for Section 2.4, 2 Practice Problems for Section 2.5, 8 Practice Problems for Section 2.6, 8 Practice Problems for Sections 2.7 and 2.8, 11 Practice Problems for Section 2.9, 12 Review Practice Problems, 13 Chapter 3 23 Practice Problems for Sections 3.2 and 3.3, 23 Practice Problems for Section 3.4, 25 Practice Problems for Sections 3.5 and 3.6, 26 Review Practice Problems, 28 Chapter 4 36 Practice Problems for Sections 4.1 and 4.2, 36 Practice Problems for Sections 4.3 and 4.4, 37 Practice Problems for Sections 4.5 and 4.6, 38 Practice Problems for Section 4.7, 39 Practice Problems for Section 4.8, 40 Practice Problems for Section 4.9, 41 Review Practice Problems, 42 Chapter 5 51 Practice Problems for Sections 5.1 and 5.2, 51 Practice Problems for Section 5.3, 53 Practice Problems for Section 5.4, 53 Practice Problems for Section 5.5, 54 Practice Problems for Section 5.6, 55 Practice Problems for Sections 5.7 and 5.8, 57 Practice Problems for Section 5.9.1, 58 Practice Problems for Section 5.9.2, 59 Practice Problems for Sections 5.9.3 and 5.9.4, 60 Review Practice Problems, 61 Chapter 6 70 Practice Problems for Section 6.2, 70 Practice Problems for Sections 6.3 and 6.4, 73 Review Practice Problems, 74 Chapter 7 80 Practice Problems for Section 7.1, 80 Practice Problems for Section 7.2, 80 Practice Problems for Section 7.3, 81 Practice Problems for Section 7.4, 81 Review Practice Problems, 83 Chapter 8 87 Practice Problems for Section 8.2, 87 Practice Problems for Section 8.3, 89 Practice Problems for Section 8.4, 90 Practice Problems for Sections 8.5 and 8.6, 92 Practice Problems for Section 8.7, 94 Practice Problems for Section 8.8, 95 Review Practice Problems, 96 Chapter 9 104 Practice Problems for Section 9.2, 104 Practice Problems for Section 9.3, 105 Practice Problems for Section 9.4, 106 Practice Problems for Section 9.5, 107 Practice Problems for Section 9.6, 108 Practice Problems for Section 9.7, 109 Practice Problems for Section 9.8, 110 Practice Problems for Section 9.9, 112 Practice Problems for Section 9.10, 113 Practice Problems for Sections 9.11 and 9.12, 114 Review Practice Problems, 116 Chapter 10 131 Practice Problems for Section 10.1, 131 Practice Problems for Section 10.2, 132 Practice Problems for Sections 10.3 and 10.4, 133 Review Practice Problems, 138 Chapter 11 145 Practice Problems for Sections 11.3 and 11.4, 145 Practice Problems for Section 11.5, 147 Practice Problems for Section 11.6, 151 Practice Problems for Section 11.7, 155 Review Practice Problems, 156 Chapter 12 165 Practice Problems for Section 12.2, 165 Practice Problems for Section 12.3, 165 Practice Problems for Section 12.4, 170 Practice Problems for Section 12.5, 174 Review Practice Problems, 178 Chapter 13 190 Practice Problems for Section 13.2, 190 Practice Problems for Section 13.3, 194 Practice Problems for Section 13.4, 197 Review Practice Problems, 199 Chapter 14 207 Practice Problems for Section 14.2, 207 Practice Problems for Section 14.3, 209 Practice Problems for Section 14.4, 211 Practice Problems for Section 14.5, 212 Review Practice Problems, 215 Chapter 15 219 Practice Problems for Section 15.2, 219 Practice Problems for Sections 15.3 and 15.4, 225 Practice Problems for Section 15.5, 230 Practice Problems for Section 15.6, 231 Practice Problems for Section 15.7, 233 Practice Problems for Section 15.8, 236 Practice Problems for Section 15.9, 239 Review Practice Problems, 240 Chapter 16 257 Practice Problems for Section 16.3, 257 Practice Problems for Section 16.4, 261 Practice Problems for Sections 16.6 and 16.7, 265 Practice Problems for Section 16.8, 269 Review Practice Problems, 270 Chapter 17 285 Practice Problems for Section 17.2, 285 Practice Problems for Section 17.3, 286 Practice Problems for Section 17.4, 289 Practice Problems for Section 17.5, 291 Practice Problems for Section 17.6, 294 Practice Problems for Section 17.7, 295 Review Practice Problems, 297 Chapter 18 308 Practice Problems for Section 18.2, 308 Practice Problems for Section 18.3, 309 Practice Problems for Section 18.4, 311 Practice Problems for Section 18.5, 314 Practice Problems for Section 18.6, 320 Review Practice Problems, 325 Chapter 19 345 Practice Problems for Section 19.2, 345 Practice Problems for Section 19.3, 348 Practice Problems for Section 19.4, 351 Review Practice Problems, 355
£32.95
