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Titlebook: Mathematics Handbook; for Science and Engi Lennart R?de,Bertil Westergren Book 19994th edition Springer-Verlag Berlin Heidelberg 1999 calcu

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書目名稱Mathematics Handbook
副標題for Science and Engi
編輯Lennart R?de,Bertil Westergren
視頻videohttp://file.papertrans.cn/627/626777/626777.mp4
概述The modern reference book for mathematical formulas, definitions and tables New edition of the successful handbook Lucid and easy accessible form Covers all classical area of mathematics as well as ar
圖書封面Titlebook: Mathematics Handbook; for Science and Engi Lennart R?de,Bertil Westergren Book 19994th edition Springer-Verlag Berlin Heidelberg 1999 calcu
描述This is the fourth edition of the Mathematics handbook for science and engineering (BETA). Compared to the previous editions a number of additions and corrections have been made. The Mathematics handbook covers basic areas of mathematics, numerical analysis, probability and statistics and various applications. The handbook is intended for students and teachers of mathematics, science and engineering and for profession- als working in these areas. The aim of the handbook is to provide useful informa- tion in a lucid and accessible form in a moderately large volume. The handbook concentrates on definitions, results, formulas, graphs, figures and tables and emphasizes concepts and methods with applications in technology and science. The Mathematics handbook is organised in 19 chapters starting with basic concepts in discrete mathematics and ending with chapters on probability and statistics and a miscellaneous chapter. Crossreferences and an extensive index help the user to find required information. We have not included numerical tables of functions which are available on most scientific calculators and pocket computers. We have treated one variable and multi variable calculus in dif
出版日期Book 19994th edition
關(guān)鍵詞calculus; function; mathematics; theorem; variable
版次4
doihttps://doi.org/10.1007/978-3-662-03556-6
isbn_ebook978-3-662-03556-6
copyrightSpringer-Verlag Berlin Heidelberg 1999
The information of publication is updating

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Springer-Verlag Berlin Heidelberg 1999
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Optimization,ions (the . (15.1), the solutions of which are called .) are stated for some different kinds of variational problems. . conditions can be formulated (e.g. Weierstrass’ theory on strong extrema). However, “common sense” may often be used to establish the sufficiency.
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Linear Algebra,In the following only real vectors and matrices are considered.
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Integral Calculus,A function .(.) is called a . of .(.) on an interval I if .(.) = .(.) for all .∈.. Any primitive function of .(.) can be written .(.) + . where . is an arbitrary constant.
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Multidimensional Calculus,The Euclidean space .. has the following characteristics.
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Probability Theory,. = set of all possible outcomes. . are subsets of the outcome set ..
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