Examples of using Partial differential in English and their translations into Spanish
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The integral equation may be regarded as an exact solution of the governing partial differential equation.
Quantile functions may also be characterized as solutions of non-linear ordinary and partial differential equations.
Since the Gross-Pitaevskii equation is a nonlinear partial differential equation, exact solutions are hard to come by.
In mathematics, a(real) Monge-Ampère equation is a nonlinear second-order partial differential equation of special kind.
His key contributions to science include his work on partial differential equations, the discovery of fluorine,
His research is in the field of nonlinear partial differential equations, primarily elliptic equations.
use of Fourier Series for solving Partial Differential Equations.
inverse spectral theory with application to completely integrable partial differential equations soliton equations.
Only in the 1970s was it realized that conjugacy based methods work very well for partial differential equations, especially the elliptic type.
he contributed a long series of papers which created the science of partial differential equations.
operators such as the Laplace operator play a major role in setting up and solving partial differential equations.
In mathematics, the Courant-Friedrichs-Lewy(CFL) condition is a necessary condition for convergence while solving certain partial differential equations(usually hyperbolic PDEs) numerically.
i.e. partial differential equations(PDEs) which are infinite dimensional,
The answer is that like anything defined by a system of partial differential equations on a smooth manifold,
Many of her thesis development included the studies of the Cauchy problem for the linear partial differential equations, which was published in the Annals of Mathematics explaining the theory behind the linear partial differential equation.
For such a function W the partial differential equation becomes X″/X+ Y″/Y 1/c2 T″/T. Since the three terms of this equation are functions of x,
Algebraic analysis is an area of mathematics that deals with systems of linear partial differential equations by using sheaf theory
They form a system of complex partial differential equations with regular singular points satisfied by the N-point functions of primary fields
this happens frequently in the numerical solution of partial differential equations.
the proof of the Babuška-Lax-Milgram theorem in partial differential equations.