Examples of using Partial differential in English and their translations into Spanish
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An introduction to partial differential equations Second ed.
This issue is especially important in the solution of partial differential equations.
Linear Partial Differential Equations for Scientists and Engineers.
The wave equation is a hyperbolic partial differential equation.
Second-order partial differential equation of the elliptic type.
In particular, it occurs when solving Laplace's equation(and related partial differential equations) in spherical coordinates.
It is a parabolic partial differential equation, and can be interpreted as"smoothing.
Random/diffusive movement can be modeled using either random walk(stochastic)models or diffusion(partial differential equation) models.
The Hamilton-Jacobi-Bellman(HJB) equation is a partial differential equation which is central to optimal control theory.
The answer is now known to be yes, and was proved using techniques from differential geometry,functional analysis and partial differential equations.
The term"ordinary" is used in contrast with the term partial differential equation, which may be with respect to more than one independent variable.
In spite of their complexity,DDEs however often appear as simple infinite-dimensional models in the very complex area of partial differential equations PDEs.
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.
Jean Leray(French:; 7 November 1906- 10 November 1998) was a French mathematician,who worked on both partial differential equations and algebraic topology.
While this model is much simpler than the stochastic or partial differential equation approaches, it requires estimates of movement parameters that are estimated external to the model.
These programs included povray, Cactus,a program that solves the Einstein Equations, which are ten non-linear joint hyperbolic-elliptical partial differential equations.
In continuous-time optimization problems,the analogous equation is a partial differential equation that is usually called the Hamilton-Jacobi-Bellman equation.
The second line is intended to the time integration of differential equations arising in the semidiscretization in the spatial variables of partial differential equations.
The finite element method is an important numerical method to solve partial differential equations, widely applied in simulating complex physical systems.
Many of her papers helped the development of the theory of local andnon-local boundary value problems in infinite layers for systems of Partial differential equations.
The Cauchy momentum equation is a vector partial differential equation put forth by Cauchy that describes the non-relativistic momentum transport in any continuum.
Starting in the early 1970s,Borok opened a school for the study of the general theory of Partial Differential Equations in Kharkiv State University.
The time-dependent Maxwell's equations(in partial differential form) are discretized using central-difference approximations to the space and time partial derivatives.
In 2005, he received the prestigious Rolf Schock Prize of the Royal Swedish Academy of Sciences"for his important contributions to the theory of nonlinear partial differential equations.
The classical Liouville equation can be solved using the method of characteristics for partial differential equations, the characteristic equations being Hamilton's equations.
Borok was known for her"creative problems" as well as her development of original lecture notes for many of the core andspecialized courses in analysis and Partial differential Equations.
Tosio Kato(加藤 敏夫, Katō Toshio, August 25, 1917- October 2, 1999)was a Japanese mathematician who worked with partial differential equations, mathematical physics and functional analysis.
José Bonet Solves(Valencia, June 18, 1955) is a Spanish mathematician specialist in functional analysis andits applications to complex analysis and linear partial differential equations.
The Lax-Friedrichs method, named after Peter Lax and Kurt O. Friedrichs,is a numerical method for the solution of hyperbolic partial differential equations based on finite differences.
Nikolsky made fundamental contributions to functional analysis, approximation of functions, quadrature formulas, enclosed functional spaces andtheir applications to variational solutions of partial differential equations.