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Most popular at the top
- Elsevier Science 2006; US$ 86.95
Mathematical Problems for Chemistry Students has been compiled and written (a) to help chemistry students in their mathematical studies by providing them with mathematical problems really occurring in chemistry (b) to help practising chemists to activate their applied mathematical skills and (c) to introduce students and specialists of the chemistry-related... more...
- Taylor and Francis 2012; US$ 104.95
This book is devoted to a detailed development of the divergence theorem. The framework is that of Lebesgue integration ? no generalized Riemann integrals of Henstock?Kurzweil variety are involved. In Part I the divergence theorem is established by a combinatorial argument involving dyadic cubes. Only elementary properties of the Lebesgue integral... more...
- Taylor and Francis 2002; US$ 125.95
"Provides a clear and comprehensive overview of the fundamental theories, numerical methods, and iterative processes encountered in difference calculus. Explores classical problems such as orthological polynomials, the Euclidean algorithm, roots of polynomials, and well-conditioning." more...
- Taylor and Francis 2010; US$ 104.95
Intended for researchers, numerical analysts, and graduate students in various fields of applied mathematics, physics, mechanics, and engineering sciences, Applications of Lie Groups to Difference Equations is the first book to provide a systematic construction of invariant difference schemes for nonlinear differential equations. A guide to methods... more...
- Springer-Verlag New York Inc 2006; US$ 84.95
Integrates both classical and modern treatments of difference equations. This third edition includes proofs, graphs, and applications. It contains: a chapter on Higher Order Scalar Difference Equations, and also results on local and global stability of one-dimensional maps. It is useful for advanced undergraduate and beginning graduate students. more...
- Springer-Verlag New York Inc 2006; US$ 169.00
This book presents the author?s new method of two-stage maximization of a likelihood function, which helps to solve a series of non-solving before the well-posed and ill-posed problems of pseudosolution computing systems of linear algebraic equations (or, in statistical terminology, parameters? estimators of functional relationships) and linear integral... more...
- Springer 2008; US$ 49.95
During the last several years, frames have become increasingly popular; they have appeared in a large number of applications, and several concrete constructions of frames of various types have been presented. Most of these constructions were based on quite direct methods rather than the classical sufficient conditions for obtaining a frame. Consequently,... more...
- Elsevier Science 1966; US$ 31.95
Model Answers in Ordinary National Certificate Mathematics for Engineers presents a series of model answers that include all the topics covered by the many different syllabuses in Mathematics for the Ordinary National Certificate in Engineering. This book is composed 16 chapters; each chapter contains Worked Examples, Hinted Examples, and Further... more...
- Basic Books 2014; US$ 16.99
- Springer 2014; US$ 109.00
This work introduces readers to the topic of maximal regularity for difference equations. The authors systematically present the method of maximal regularity, outlining basic linear difference equations along with relevant results. They address recent advances in the field, as well as basic semi group and cosine operator theories in the discrete setting.... more...