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Books > Science & Mathematics > Mathematics
"Boundary Element Method for Plate Analysis" offers one of the first systematic and detailed treatments of the application of BEM to plate analysis and design. Aiming to fill in the knowledge gaps left by contributed volumes on the topic and increase the accessibility of the extensive journal literature covering BEM applied to plates, author John T. Katsikadelis draws heavily on his pioneering work in the field to provide a complete introduction to theory and application. Beginning with a chapter of preliminary mathematical background
to make the book a self-contained resource, Katsikadelis moves on
to cover the application of BEM to basic thin plate problems and
more advanced problems. Each chapter contains several examples
described in detail and closes with problems to solve. Presenting
the BEM as an efficient computational method for practical plate
analysis and design, "Boundary Element Method for Plate Analysis"
is a valuable reference for researchers, students and engineers
working with BEM and plate challenges within mechanical, civil,
aerospace and marine engineering.
Nonsmooth Analysis is a relatively recent area of mathematical
analysis. The literature about this subject consists mainly in
research papers and books. The purpose of this book is to provide a
handbook for undergraduate and graduate students of mathematicsthat
introduce this interesting area in detail.
Effective Dynamics of Stochastic Partial Differential Equations focuses on stochastic partial differential equations with slow and fast time scales, or large and small spatial scales. The authors have developed basic techniques, such as averaging, slow manifolds, and homogenization, to extract effective dynamics from these stochastic partial differential equations. The authors experience both as researchers and teachers enable
them to convert current research on extracting effective dynamics
of stochastic partial differential equations into concise and
comprehensive chapters. The book helps readers by providing an
accessible introduction to probability tools in Hilbert space and
basics of stochastic partial differential equations. Each chapter
also includes exercises and problems to enhance
comprehension.
Introduction to Probability, Second Edition, discusses probability theory in a mathematically rigorous, yet accessible way. This one-semester basic probability textbook explains important concepts of probability while providing useful exercises and examples of real world applications for students to consider. This edition demonstrates the applicability of probability to many human activities with examples and illustrations. After introducing fundamental probability concepts, the book proceeds to topics including conditional probability and independence; numerical characteristics of a random variable; special distributions; joint probability density function of two random variables and related quantities; joint moment generating function, covariance and correlation coefficient of two random variables; transformation of random variables; the Weak Law of Large Numbers; the Central Limit Theorem; and statistical inference. Each section provides relevant proofs, followed by exercises and useful hints. Answers to even-numbered exercises are given and detailed answers to all exercises are available to instructors on the book companion site. This book will be of interest to upper level undergraduate students and graduate level students in statistics, mathematics, engineering, computer science, operations research, actuarial science, biological sciences, economics, physics, and some of the social sciences.
Ideal for college students in intermediate finance courses, this book uniquely applies mathematical formulas to teach the underpinnings of financial and lending decisions, covering common applications in real estate, capital budgeting, and commercial loans. An updated and expanded version of the time-honored classic text on financial math, this book provides, in one place, a complete and practical treatment of the four primary venues for finance: commercial lending, financial formulas, mortgage lending, and resource allocation or capital budgeting techniques. With an emphasis on understanding the principles involved rather than blind reliance on formulas, the book provides rigorous and thorough explanations of the mathematical calculations used in determining the time value of money, valuation of loans by commercial banks, valuation of mortgages, and the cost of capital and capital budgeting techniques for single as well as mutually exclusive projects. This new edition devotes an entire chapter to a method of evaluating mutually exclusive projects without resorting to any imposed conditions. Two chapters not found in the previous edition address special topics in finance, including a novel and innovative way to approach amortization tables and the time value of money for cash flows when they increase geometrically or arithmetically. This new edition also features helpful how-to sections on Excel applications at the end of each appropriate chapter. Lays the foundation of all the topics that are typically covered in a financial management textbook or class Demonstrates how the mastery of a few basic concepts-such as the time value of money under all possible situations-allows for a precise understanding of more complex topics in finance Describes how all advanced capital budgeting techniques can be reduced to the simplest technique-the payback period method Examines traditional financial techniques using simple interest rate and accounting rate of return methods to conclusively show how these practices are now defunct
"Computational Methods in Engineering" brings to light the numerous uses of numerical methods in engineering. It clearly explains the application of these methods mathematically and practically, emphasizing programming aspects when appropriate. By approaching the cross-disciplinary topic of numerical methods with a flexible approach, "Computational Methods in Engineering" encourages a well-rounded understanding of the subject. This book's teaching goes beyond the text detailed exercises
(with solutions), real examples of numerical methods in real
engineering practices, flowcharts, and MATLAB codes all help you
learn the methods directly in the medium that suits you best.
"Mathematical Formulas For Industrial and Mechanical
Engineering" serves the needs of students and teachers as well as
professional workers in engineering who use mathematics. The
contents and size make it especially convenient and portable. The
widespread availability and low price of scientific calculators
have greatly reduced the need for many numerical tables that make
most handbooks bulky. However, most calculators do not give
integrals, derivatives, series and other mathematical formulas and
figures that are often needed. Accordingly, this book contains that
information in an easy way to access in addition to illustrative
examples that make formulas clearer. Students and professionals
alike will find this book a valuable supplement to standard
textbooks, a source for review, and a handy reference for many
years.
Offering a concise collection of MatLab programs and exercises to
accompany a third semester course in multivariable calculus, "A
MatLab Companion for Multivariable Calculus" introduces simple
numerical procedures such as numerical differentiation, numerical
integration and Newton's method in several variables, thereby
allowing students to tackle realistic problems. The many examples
show students how to use MatLab effectively and easily in many
contexts. Numerous exercises in mathematics and applications areas
are presented, graded from routine to more demanding projects
requiring some programming. Matlab M-files are provided on the
Harcourt/Academic Press web site at http:
//www.harcourt-ap.com/matlab.html.
Markov processes are processes that have limited memory. In particular, their dependence on the past is only through the previous state. They are used to model the behavior of many systems including communications systems, transportation networks, image segmentation and analysis, biological systems and DNA sequence analysis, random atomic motion and diffusion in physics, social mobility, population studies, epidemiology, animal and insect migration, queueing systems, resource management, dams, financial engineering, actuarial science, and decision systems. Covering a wide range of areas of application of Markov processes, this second edition is revised to highlight the most important aspects as well as the most recent trends and applications of Markov processes. The author spent over 16 years in the industry before returning to academia, and he has applied many of the principles covered in this book in multiple research projects. Therefore, this is an applications-oriented book that also includes enough theory to provide a solid ground in the subject for the reader.
"Mathematical Models for Society and Biology," 2e, is a useful resource for researchers, graduate students, and post-docs in the applied mathematics and life science fields. Mathematical modeling is one of the major subfields of mathematical biology. A mathematical model may be used to help explain a system, to study the effects of different components, and to make predictions about behavior. "Mathematical Models for Society and Biology," 2e, draws on
current issues to engagingly relate how to use mathematics to gain
insight into problems in biology and contemporary society. For this
new edition, author Edward Beltrami uses mathematical models that
are simple, transparent, and verifiable. Also new to this edition
is an introduction to mathematical notions that every quantitative
scientist in the biological and social sciences should know.
Additionally, each chapter now includes a detailed discussion on
how to formulate a reasonable model to gain insight into the
specific question that has been introduced. |
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