i-Code CNES is a static code analysis tool to help developpers write code compliant with CNES coding rules.
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Updated
Apr 9, 2024 - Fortran
Fortran is a statically typed compiled programming language that is especially suited to numeric computation, and scientific computing.
While Fortran has been in use since its inception by John Backus at IBM in 1957, it still remains popular today, especially for computationally intensive
applications including numerical weather prediction, finite element analysis, computational fluid dynamics, computational physics, crystallography, and
computational chemistry. Despite its age, new language revisions include syntax and semantics for modern language ideas including pointers, recursion,
object orientated programming features, and parallel programming using Coarray Fortran.
i-Code CNES is a static code analysis tool to help developpers write code compliant with CNES coding rules.
A curated list of awesome FORTRAN 77 resources
Open Fortran Compiler
Three tools to deal with Fortran code: fixed to free source form converter, upper- to lowercase converter, formatter for variable declarations
Fortran static analysis tool written in pure Python
Add capability to analyze Fortran & Shell in SonarQube through i-Code CNES.
Explain old-style programming idioms used in FORTRAN 77 programs
Fortran II (year 1958) examples from IBM 704 manual, with modern Fortran equivalents
An approachable introduction to Fortran.
ISING_2D_SIMULATION is a FORTRAN77 program which carries out a Monte Carlo simulation of a 2D Ising model, using gnuplot to display the initial and final configurations.
Fortran-to-Java translator, especially for BLAS, LAPACK and ARPACK
The Kinetic PreProcessor, which is used to generate efficient chemistry-solver code from a mechanism specification.
A python wrapper for the original TMscore (in Fortran 77)
A collection of games Written in each version of the Fortran programming language
Code in the paper PETER D. LAX AND XU-DONG LIU, SOLUTION OF TWO-DIMENSIONAL RIEMANN PROBLEMS OF GAS DYNAMICS BY POSITIVE SCHEMES, SIAM J. SCI. COMPUT. , Vol. 19, No. 2, pp. 319–340, March 1998
Implement finite volume scheme to solve the Laplace equation (3.4), page 33 of "Finite Volume Methods", by Robert Eymard, Thierry Gallouet, and Raphaele Herbin. The link of the book: https://www.cmi.univ-mrs.fr/~herbin/PUBLI/bookevol.pdf
Created by John W. Backus
Released April 1957