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An Introduction to Mathematics
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An introduction to MathematicsAn introduction to Mathematics

Chapter 1 The abstract nature of mathematics
Chapter 2 Variables
Chapter 3 Method of application
Chapter 4 Dynamics
Chapter 5 The symbolism of mathematics
Chapter 6 Generalization of numbers
Chapter 7 Imaginary numbers

 
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Introduction to Robust Estimation and Hypothesis Testing
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Introduction to Robust Estimation and Hypothesis TestingIntroduction to Robust Estimation and Hypothesis Testing

This revised book provides a thorough explanation of the foundation of robust methods, incorporating the latest updates on R and S-Plus, robust ANOVA (Analysis of Variance) and regression. It guides advanced students and other professionals through the basic strategies used for developing practical solutions to problems, and provides a brief background on the foundations of modern methods, placing the new methods in historical context.
 
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Mathematics for Engineers
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Mathematics for EngineersMathematics for Engineers

Two volumes of Mathematics for Engineers form a most comprehensive and practical treatise on the subject. Great care has been taken to show the direct bearing of all principles to engineering practice, and the complete book will prove a valuable reference work embracing all the mathematics needed by engineers in their practice, and by students in all branches of engineering science.
 
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Applied Mathematics by Example: Theory
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Applied Mathematics by Example: TheoryApplied Mathematics by Example: Theory

Mathematics is an exceptionally useful subject, having numerous applications in business, computing, engineering and medicine to name but a few. `Applied mathematics’ refers to the study of the physical world using mathematics.


 
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Finite Rank Torsion Free Modules Over Dedekind Domains
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Finite Rank Torsion Free Modules Over Dedekind DomainsFinite Rank Torsion Free Modules Over Dedekind DomainsContents: Modules Over Commutative Rings; Fundamentals; Rank-one Modules and Types; Quasi-Homomorphisms; The t-Socle and t-Radical; Butler Modules; Splitting Rings and Splitting Fields; Torsion Free Rings; Quotient Divisible Modules; Locally Free Modules; Near Isomorphism; Direct Sum Decompositions.

 
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