The "Green's Function" Associated with One- and Two-Dimensional Problems (PDF)
(Sprache: Englisch)
Essay from the year 2015 in the subject Mathematics - General, Basics, , language: English, abstract: In mathematics a green's function is type of function used to solve inhomogeneous differential equations subject to specific initial conditions or boundary...
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Essay from the year 2015 in the subject Mathematics - General, Basics, , language: English, abstract: In mathematics a green's function is type of function used to solve inhomogeneous differential equations subject to specific initial conditions or boundary conditions. Green's functions provide an important tool when we study the boundary value problem. They also have intrinsic value for a mathematician.
Also green's functions in general are distribution, not necessarily proper function. Green functions are also useful for solving wave equation, diffusion equation and in quantum mechanics, where the green's function of the Hamiltonian is a key concept, with important links to the concept of density of states.
In this project construction of green's function in one and two dimension has shown. There are more then one way of constructing greens' function (if it exist) but the result is always same. Due to this we can say that green's function for a given linear system is unique.
Also green's functions in general are distribution, not necessarily proper function. Green functions are also useful for solving wave equation, diffusion equation and in quantum mechanics, where the green's function of the Hamiltonian is a key concept, with important links to the concept of density of states.
In this project construction of green's function in one and two dimension has shown. There are more then one way of constructing greens' function (if it exist) but the result is always same. Due to this we can say that green's function for a given linear system is unique.
Bibliographische Angaben
- Autor: Sana Munir
- 2015, 12 Seiten, Englisch
- Verlag: GRIN Verlag
- ISBN-10: 3656950946
- ISBN-13: 9783656950943
- Erscheinungsdatum: 27.04.2015
Abhängig von Bildschirmgröße und eingestellter Schriftgröße kann die Seitenzahl auf Ihrem Lesegerät variieren.
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- Dateiformat: PDF
- Größe: 0.44 MB
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Englisch
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