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Green’s Functions

1978
One approach to the solution of non-homogeneous boundary value problems is by means of the construction of functions known as Green’s functions. Historically, the concept originated with work on potential theory published by Green in 1828. Green’s work has provided the germs of a much wider formulation for solving a variety of eigenvalue, boundary ...
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Green’s Functions

1998
Green’s functions are useful in solving the first boundary value problem (Dirichlet problem) of potential theory in itself and in the case of conformal mapping of a region onto a disk. In the latter case a relationship is needed between the conformal map and Green’s function for the region.
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Green’s Functions

2009
The goal of theoretical physics consists in developing methods for the calculation of measurable physical quantities.
Wolfgang Nolting, William D. Brewer
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Green’s Function

1988
An open subset D of ₵n is called pseudoconvex if −log d(z, CD) is plurisubharmonic. \(\left( {d\left( {z,CD} \right) = _{w \in CD}^{\inf }\left| {z - w} \right|} \right)\).
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Green’s Function

2016
In Chap. 2, Sect. 2.1.1, we considered one method, variation of parameters (or variation of constants ), for solving the linear inhomogeneous differential equation. In the method considered here, rather than determining the solution to the differential equation with the inhomogeneous term defined at each point of the interval, we consider the equation ...
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Green Chemistry in the Synthesis of Pharmaceuticals

Chemical Reviews, 2022
Supratik Kar, Hans Sanderson, Kunal Roy
exaly  

Probabilistic feasibility space of scaling up green hydrogen supply

Nature Energy, 2022
Adrian Odenweller   +2 more
exaly  

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