A Primer on Scientific Programming with Python [electronic resource] / by Hans Petter Langtangen.
Material type:
TextSeries: Texts in Computational Science and Engineering ; 6Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 2009Description: XXVIII, 694 p. online resourceContent type: - text
- computer
- online resource
- 9783642024757
- Computer science
- Software engineering
- Computer programming
- Computer science -- Mathematics
- Computer mathematics
- Physics
- Computer Science
- Mathematics of Computing
- Computational Science and Engineering
- Programming Techniques
- Software Engineering/Programming and Operating Systems
- Numerical and Computational Physics
- 004.0151 23
- QA76.9.M35
| Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds | |
|---|---|---|---|---|---|---|---|---|
eBook
|
e-Library | EBook | Available |
Computing with Formulas -- Basic Constructions -- Input Data and Error Handling -- Array Computing and Curve Plotting -- Sequences and Difference Equations -- Files, Strings, and Dictionaries -- to Classes -- Random Numbers and Simple Games -- Object-Oriented Programming.
Theaimofthisbookistoteachcomputerprogrammingusingexamples from mathematics and the natural sciences. We have chosen to use the Python programming language because it combines remarkable power with very clean, simple, and compact syntax. Python is easy to learn and very well suited for an introduction to computer programming. Python is also quite similar to Matlab and a good language for doing mathematical computing. It is easy to combine Python with compiled languages, like Fortran, C, and C++, which are widely used languages forscienti?ccomputations.AseamlessintegrationofPythonwithJava is o?ered by a special version of Python called Jython. The examples in this book integrate programming with appli- tions to mathematics, physics, biology, and ?nance. The reader is - pected to have knowledge of basic one-variable calculus as taught in mathematics-intensive programs in high schools. It is certainly an - vantage to take a university calculus course in parallel, preferably c- taining both classical and numerical aspects of calculus. Although not strictly required, a background in high school physics makes many of the examples more meaningful.