Mathematical analysis of physical problems
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Problems in Mathematical Analysis, Volume 2
Helps in the understanding of continuous and differentiable functions. This book emphasises on real functions of a single variable. It contains topics
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Companion to Analysis
Explains the problems that must be resolved in order to procure a rigorous development of the calculus and shows the student how to deal with those pr
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Sharpening Mathematical Analysis Skills
Problems are designed to encourage creativity, and some of them were especially crafted to lead to open problems which might be of interest for studen
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Mathematical Modelling Taylor & Francis Ltd
This book investigates human-machine systems through the use of case studies such as crankshaft maintenance, liner piston maintenance, and biodiesel blend performance. Through mathematical modelling and using various case studies, the book provides an understanding of how a mathematical modelling approach can assist in working out problems in any industrial-oriented activ...
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Application of Numerical Methods in Engineering Problems using MATLAB®
Application of Numerical Methods in Engineering Problems using MATLAB® presents an analysis of structures using numerical methods and mathematical mo
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100+1 Problems in Advanced Calculus
This book convenes a collection of carefully selected problems in mathematical analysis, crafted to achieve maximum synergy between analytic geometry
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Application of Numerical Methods in Engineering Problems using MATLAB® Taylor & Francis Ltd
Application of Numerical Methods in Engineering Problems using MATLAB® presents an analysis of structures using numerical methods and mathematical modeling. This structural analysis also includes beam, plate, and pipe elements, and also examines deflection and frequency, or buckling loads. The various engineering theories of beams/plates/shells are comprehensively present...
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Bornologies and Lipschitz Analysis Taylor & Francis Ltd
Bornologies are a useful tool in studying problems in mathematical analysis and general topology. For example, they can be used to characterize those metric spaces on which the real-valued uniformly continuous functions are stable under pointwise products. They are particularly useful in the study of Lipschitz-like functions. Bornologies provide a counterbalance to the pr...
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Applied Partial Differential Equations with Fourier Series and Boundary Value Problems
This text emphasizes the physical interpretation of mathematical solutions and introduces applied mathematics while presenting differential equations.
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Theory of Vibration
This fully revised and updated third edition covers the physical and mathematical fundamentals of vibration analysis, including single degree of freed
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Principles of Seismology - Udias Agustin
Anotace: The second edition of Principles of Seismology has been extensively revised and updated to present a modern approach to observation seismology and the theory behind digital seismograms. It includes: a new chapter on Earthquakes, Earth`s structure and dynamics; a considerably revised chapter on instrumentation, with new material on processing of modern digital se...
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Numerical Methods for Fractal-Fractional Differential Equations and Engineering Taylor & Francis Ltd
This book is about the simulation and modeling of novel chaotic systems within the frame of fractal-fractional operators. The methods used, their convergence, stability, and error analysis are given, and this is the first book to offer mathematical modeling and simulations of chaotic problems with a wide range of fractal-fractional operators, to find solutions....
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Black Holes: A Student Text (3rd Edition)
This book provides an accessible introduction to the fascinating and topical subject of black holes. It bridges the gap between popular non-mathematical expositions and advanced research texts, using simple undergraduate level calculations and the most basic knowledge of relativity to explain current research. This means the theory can be understood by a wide audience of ...
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What We Cannot Know - Sautoy Marcus du
<p>‘Brilliant and fascinating. No one is better at making the recondite accessible and exciting’ Bill Bryson Britain’s most famous mathematician takes us to the edge of knowledge to show us what we cannot know. Is the universe infinite? Do we know what happened before the Big Bang? Where is human consciousness located in the brain? And are there more undiscovere...
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Physics in the Arts
Physics in the Arts, Third Edition gives science enthusiasts and liberal arts students an engaging, accessible exploration of physical phenomena, particularly with regard to sound and light. This book offers an alternative route to science literacy for those interested in the arts, music and photography. Suitable for a typical course on sound and light for non-science maj...
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