Add to ORKG7. Laplace equation The Laplace equation is so important that functions that satisfy it have a special name: they are said to be harmonic. The equation is u = 0; (1) where =
AbstractThis paper discusses certain contour integral solutions of the Laplace linear differential e...
证明复变函数中的刘维尔定理在调和函数中的一种推广.An extension form of Liouville's theorem about analytic functions f...
In any investigation of partial differential equations, the primary goal ie the determination of all...
We derive a general formula for the Laplacian acting on a function f(r) then demonstrate that the La...
Harmonic functions are solutions to Laplace\u27s Equation. As noted in a previous paper, they can be...
[ACCESS RESTRICTED TO THE UNIVERSITY OF MISSOURI AT REQUEST OF AUTHOR.] Let [omega] be an open and c...
A method of conjugate harmonic functions in solving boundary value problems for Laplace’s equation i...
This is a book about harmonic functions in Euclidean space. Readers with a background in real and co...
The Liouville theorem for harmonic functions states that a solution u of u ≥ 0, ∆u = 0 in IRN is a c...
In the master's thesis, we discuss the use of Laplace transforms. Before we start with the mathemati...
The classical partial differential equations of applied mathematics: diffusion, Laplace/Poisson, and...
The Laplace equation is often encountered in heat and mass transfer theory, fluid mechanics, elastic...
The Frobenius solution to the differential equations associated with the harmonic oscillator (QM) is...
This book is devoted to boundary value problems of the Laplace equation on bounded and unbounded Lip...
Differential Equations are the language in which the laws of nature are expressed. Understanding pro...
AbstractThis paper discusses certain contour integral solutions of the Laplace linear differential e...
证明复变函数中的刘维尔定理在调和函数中的一种推广.An extension form of Liouville's theorem about analytic functions f...
In any investigation of partial differential equations, the primary goal ie the determination of all...
We derive a general formula for the Laplacian acting on a function f(r) then demonstrate that the La...
Harmonic functions are solutions to Laplace\u27s Equation. As noted in a previous paper, they can be...
[ACCESS RESTRICTED TO THE UNIVERSITY OF MISSOURI AT REQUEST OF AUTHOR.] Let [omega] be an open and c...
A method of conjugate harmonic functions in solving boundary value problems for Laplace’s equation i...
This is a book about harmonic functions in Euclidean space. Readers with a background in real and co...
The Liouville theorem for harmonic functions states that a solution u of u ≥ 0, ∆u = 0 in IRN is a c...
In the master's thesis, we discuss the use of Laplace transforms. Before we start with the mathemati...
The classical partial differential equations of applied mathematics: diffusion, Laplace/Poisson, and...
The Laplace equation is often encountered in heat and mass transfer theory, fluid mechanics, elastic...
The Frobenius solution to the differential equations associated with the harmonic oscillator (QM) is...
This book is devoted to boundary value problems of the Laplace equation on bounded and unbounded Lip...
Differential Equations are the language in which the laws of nature are expressed. Understanding pro...
AbstractThis paper discusses certain contour integral solutions of the Laplace linear differential e...
证明复变函数中的刘维尔定理在调和函数中的一种推广.An extension form of Liouville's theorem about analytic functions f...
In any investigation of partial differential equations, the primary goal ie the determination of all...