Bazsites.com Differential Equations
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- Differential Equations and Oscillations - Many problems in physics are described by differential equations. As a complete discussion of differential equations is beyond the scope of this chapter we will deal only with linear first and second order ordinary differential equations.
- Easy-Fit - Used to identify parameters in explicit model functions, dynamic systems of equations (steady-state), Laplace transforms, ordinary differential equations, differential algebraic equations and one-dimensional partial differential equations. Proceeding from given experimental data. For example, observation times and measurements, the minimum least squares distances of measured data from a fitting criterion are computed, that may depend on the solution of the dynamic system.
- Difference Method for Numerical Approximation to Applied Differential Equations. - This page explains how to use the difference formula of differentials to approximate the differential equations for applied systems. This method is used when analytical techniques are unavailable or cause computers to spit out garbage. This difference method is very similar to the Runge-Kata and Newton's method.
- Hilbert Space Methods for Partial Differential Equations - A group of free papers on partial differential equations.
- Nonlinear Differential Equations at Glasgow - The site describes research activities of the differential equations group in the mathematics department at the university of Glasgow, UK, and provides some resources of a general nature.
- Partial Differential Equations in Mathematical Physics - Fields Institute, Toronto; 16--21 April 2001.
- Electronic Journal of Qualitative Differential Equations - Free research papers on differential equations.
- Texas Partial Differential Equations Seminar - An annual event that brings together researchers working on partial differential equations and related topics. Next meeting: Edinburg, TX; 19--20 March 2005.
- Partial Differential Equations - An overview of partial differential equations and their physical applications.
- SPRINT - Modular general-purpose package written in Fortran 77 for the numerical solution of systems of differential-algebraic equations and 1D partial differential equations. It is used at Shell Research Laboratories and at several UK, Europe and North American Universities, and it forms the basis of the underlying solver in the SPRINT2D and SPRINT3D software.
Wikipedia Articles
- Numerical partial differential equations - Numerical partial differential equations is the branch of numerical analysis that studies the numerical solution of partial differential equations (PDEs).
- Differential equations of addition - In cryptography, differential equations of addition (DEA) are the most basic equations related to differential cryptanalysis that mix additions over two different groups (e.g.
- Numerical ordinary differential equations - Numerical ordinary differential equations is the part of numerical analysis which studies the numerical solution of ordinary differential equations (ODEs). This field is also known under the name numerical integration, but some people reserve this term for the computation of integrals.
- Examples of differential equations - Differential equations arise in many problems in physics, engineering, etc. The examples below show how to solve differential equations in a few simple cases when an exact solution exists.
- Stochastic partial differential equation - Stochastic partial differential equations (SPDEs) are similar to ordinary stochastic differential equations. They are essentially partial differential equations that have additional random terms.