Title: Optimization of Objective Functions
Description: This book item is devoted to a very useful math subject “Optimization of Objective Functions”. It was reviewed in the end of 2008 by well-known mathematician – Professor of Moscow Regional University, O. V. Manturov, in particular, as the author of several higher math text-books. The monograph contains the main analytical, numerical, planned-calculational and planned-experimental methods for finding and identifying the extrema of objective functions in one or several scalar variables with filling up the existing in this field "blind spots". Typical and original examples of optimization are given, including those from general and linear algebra, approximation and regression analysis.
However this book is so far only in Russian language. The author will welcome this book's initiative translation into English too by a specialist with interest to this important math field, even with the use of an advanced electronic translator, but with conservation all of its 600 formulas, 18 figures and diagrams, and 5 tables.
Personal author's web-site for communications:  http://ninul-eng.narod.ru .
Subjects: Mathematics, Optimization Theory, Objective functions, Analytical Optimization, Numerical Optimization, Scalar variable, Vector variable, Newton Method, Conditional Optimization, Constrained variables, Limit Optimization, Extremum, Maximum, Minimum, Hesse matrix, Conditional Hesse matrix, Conditional characteristic equation, Conditional eigenvalues, Functional eigenprojectors, Complex Analysis, Complex conjugated variables, Planned-calculational Optimization, Function models of order 1 or 2, Approximation Analysis, Planned-experimental Optimization, Regression Analysis, Factors, Design of Experiments, Statistics, Criteria of Function models adequacy, Differential Calculus, Differential invariants of flat curves y(x) and x(y), Newton Problems for power series (solution), Algebra, Isoparametric polynomials, Mirror polynomials, General inequality for all average values, Algebraic equations (theory and solution), Descartes Problem for equation roots reality (solution), Linear Algebra, Linear equations (theory and solution), Matrix Theory, Pseudoinverse matrices (exact, rational and limit formulas), Null-prime matrix, Null-normal matrix, Ninul
Places: Moscow