<--- Back to Details
First PageDocument Content
RungeKutta methods / Mathematical analysis / Numerical analysis / Mathematics / Differential calculus / Euler method / Stiff equation / Numerical integration / Truncation error / BogackiShampine method / Affine arithmetic / Integral
Date: 2013-04-29 03:43:32
RungeKutta methods
Mathematical analysis
Numerical analysis
Mathematics
Differential calculus
Euler method
Stiff equation
Numerical integration
Truncation error
BogackiShampine method
Affine arithmetic
Integral

Enclosing Temporal Evolution of Dynamical Systems Using Numerical Methods? Olivier Bouissou1 , Alexandre Chapoutot2 and Adel Djoudi2 1 CEA Saclay Nano-INNOV Institut CARNOT, Gif-sur-Yvette, France

Add to Reading List

Source URL: perso.ensta-paristech.fr

Download Document from Source Website

File Size: 511,81 KB

Share Document on Facebook

Similar Documents

Index Accumulation, 53 Accuracy: numerical integration, 83-84 sensor, 383, Adaptive tuning:

Index Accumulation, 53 Accuracy: numerical integration, 83-84 sensor, 383, Adaptive tuning:

DocID: 1uCkY - View Document

14  Numerical Integration and Differential Equations This chapter covers the numerical computation of integrals (§14.1) and the numerical resolution of ordinary differential equations (§14.2) with Sage. We

14 Numerical Integration and Differential Equations This chapter covers the numerical computation of integrals (§14.1) and the numerical resolution of ordinary differential equations (§14.2) with Sage. We

DocID: 1tNtw - View Document

Teacher Notes for Integrals Compatibility: TI-83+/83+SE/84+/84+SE Run The Program Called: INTEGRAL X Summary This program provides a graphical display and numerical answers for areas under and between functions. It prove

Teacher Notes for Integrals Compatibility: TI-83+/83+SE/84+/84+SE Run The Program Called: INTEGRAL X Summary This program provides a graphical display and numerical answers for areas under and between functions. It prove

DocID: 1riVg - View Document

Introduction to Numerical Analysis Spring 2016 Problem Set 9 Solutions Problem 1. Consider the integral Z

Introduction to Numerical Analysis Spring 2016 Problem Set 9 Solutions Problem 1. Consider the integral Z

DocID: 1rf6Z - View Document

OPTIMIZATION APPROACHES TO QUADRATURE: NEW CHARACTERIZATIONS OF GAUSSIAN QUADRATURE ON THE LINE AND QUADRATURE WITH FEW NODES ON PLANE ALGEBRAIC CURVES, ON THE PLANE AND IN HIGHER DIMENSIONS CORDIAN RIENER AND MARKUS SCH

OPTIMIZATION APPROACHES TO QUADRATURE: NEW CHARACTERIZATIONS OF GAUSSIAN QUADRATURE ON THE LINE AND QUADRATURE WITH FEW NODES ON PLANE ALGEBRAIC CURVES, ON THE PLANE AND IN HIGHER DIMENSIONS CORDIAN RIENER AND MARKUS SCH

DocID: 1r9Jf - View Document