Examples of using Differential equations in English and their translations into Spanish
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Large sparse systems often arise when numerically solving partial differential equations or optimization problems.
Many fundamental laws of physics and chemistry can be formulated as differential equations.
Lions received the Fields Medal, for his work on theory of nonlinear partial differential equations, in 1994 while working at the University of Paris-Dauphine.
He is also well known as the author of the textbook Partial Differential Equations, which is currently the standard introduction to the theory at the graduate level.
The second line is intended to the time integration of differential equations arising in the semidiscretization in the spatial variables of partial differential equations.
its applications to complex analysis and linear partial differential equations.
As with deterministic ordinary and partial differential equations, it is important to know whether a given SDE has a solution,
was a Japanese mathematician who worked with partial differential equations, mathematical physics
His research is in the field of nonlinear partial differential equations, primarily elliptic equations. .
The classical Liouville equation can be solved using the method of characteristics for partial differential equations, the characteristic equations being Hamilton's equations. .
Quantile functions may also be characterized as solutions of non-linear ordinary and partial differential equations.
their applications to variational solutions of partial differential equations.
leading to the Mathieu differential equations.
politician working primarily on partial differential equations, Riemannian geometry and mathematical physics.
One important application is to differential equations, where a single solution may give further linearly independent solutions by analytic continuation.
functions related to linear differential equations with constant coefficients,
It solves partial differential equations of horizontal and vertical movements of water,
The fishing mortality was found numerically by solving the usual fisheries differential equations with an initial age structure derived from equation 1.
The mathematical theory of differential equations first developed together with the sciences where the equations had originated and where the results found application.
