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Product Details Ϣ ISBN-13 9781020766183 Author Halliwell-Phillipps J. O. 1820-1889 Format 汾 װ Pages Number ҳ 132ҳ Publisher Legare Street Press Publication Date 1800-01-01 Product Dimensions Ʒߴ 9.21 x 6.14 x 0.38 Shipping Weight Ʒ 0.80 Language
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Product Details Ϣ ISBN-13 9781484265932 Author Villalobos Alva Format 汾 ƽװ- Pages Number ҳ 416ҳ Publisher Apress Publication Date 2021-03-09 Language Book Contents ݼ Enhance your data science programming and analysis with the Wolfram programming language and Mathematica, an applied mathematical tools suite. The book will introduce you to the Wolfram programming language and its syntax, as well as the structure of Mathematica and its advantages and disadvantages.Youll see how to use the Wolfram language for data science from a theoretical and practical perspective.Learning this language makes your data science code better because it is very intuitive and comes with pre-existing functions that can provide a welcoming experience for those who use other programming languages.Youll cover how to use Mathematica where data mana
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Product Details Ϣ ISBN-13 9783764361273 Author Kaufmann Format 汾 ƽװ- Pages Number ҳ 200ҳ Publisher Birkhaeuser Boston Publication Date 1999-07-01 Language Ӣ Book Contents ݼ A Crash Course in Mathematica is a compact introduction to the program Mathematica, which is widely used in mathematics, as well as in the natural and engineering sciences.
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Product Details Ϣ ISBN-13 9784764905078 Author m Format 汾 ƽװ- Pages Number ҳ 449ҳ Publisher ѧ Publication Date 2016-04-15 Product Dimensions Ʒߴ Language Book Contents ݼ Щ`ˌꡣУѧѧȤѧޤǥ`륤
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Product Details Ϣ ISBN-13 9789811375873 Author Schmied Format 汾 װ Pages Number ҳ 153ҳ Publisher Springer Berlin Heidelberg Publication Date 2019-11-25 Language Ӣ Book Contents ݼ This book revisits many of the problems encountered in introductory quantum mechanics, focusing on computer implementations for finding and visualizing analytical and numerical solutions. It subsequently uses these implementations as building blocks to solve more complex problems, such as coherent laser-driven dynamics in the Rubidium hyperfine structure or the Rashba interaction of an electron moving in 2D. The simulations are highlighted using the programming language Mathematica. No prior knowledge of Mathematica is needed; alternatives, such as Matlab, Python, or Maple, can also be used.
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Product Details Ϣ ISBN-13 9789811375903 Author Schmied Format 汾 ƽװ- Pages Number ҳ 193ҳ Publisher Springer Berlin Heidelberg Publication Date 2020-10-17 Product Dimensions Ʒߴ 9.2 x 6.1 x 0.4 cm Shipping Weight Ʒ 660g Language Ӣ Book Contents ݼ This book revisits many of the problems encountered in introductory quantum mechanics, focusing on computer implementations for finding and visualizing analytical and numerical solutions. It subsequently uses these implementations as building blocks to solve more complex problems, such as coherent laser-driven dynamics in the Rubidium hyperfine structure or the Rashba interaction of an electron moving in 2D. The simulations are highlighted using the programming language Mathematica. No prior knowledge of Mathematica is needed; alternatives, such as Matlab, Python, or Mapl
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Product Details Ϣ ISBN-13 9781260120721 Format 汾 ƽװ- Publisher Wiley Publication Date 2019-01-01 Language Ӣ
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ԤSoftware Etudes in the Mathematica: Tallinn Research Gro ⷿͨ3-5ܵ
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Product Details Ϣ ISBN-13 9783211994313 Author Inna K. Shingareva Hermosillo Sonora Mexico Format 汾 ƽװ- Pages Number ҳ 484ҳ Publisher Springer Vienna Publication Date 2009-09-01 Shipping Weight Ʒ 765g Language Ӣ Book Contents ݼ In the history of mathematics there are many situations in which cal- lations were performed incorrectly for important practical applications. Let us look at some examples, the history of computing the number began in Egypt and Babylon about 2000 years BC, since then many mathematicians have calculated ? (e. g. , Archimedes, Ptolemy, Vi` ete, etc. ). The ?rst formula for computing decimal digits of ? was disc- ered by J. Machin (in 1706), who was the ?rst to correctly compute 100 digits of ?. Then many people used his method, e. g. , W. Shanks calculated ? with 707 digits (within 15 years), although
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