Green's Function - Green's Functions For Solving Inhomogeneous Boundary Value Problems

Green's Functions For Solving Inhomogeneous Boundary Value Problems

The primary use of Green's functions in mathematics is to solve non-homogeneous boundary value problems. In modern theoretical physics, Green's functions are also usually used as propagators in Feynman diagrams (and the phrase Green's function is often used for any correlation function).

Read more about this topic:  Green's Function

Famous quotes containing the words green, functions, solving, boundary and/or problems:

    Lift your eyes
    Where the roads dip and where the roads rise
    Seek only there
    Where the grey light meets the green air
    The hermit’s chapel, the pilgrim’s prayer.
    —T.S. (Thomas Stearns)

    Let us stop being afraid. Of our own thoughts, our own minds. Of madness, our own or others’. Stop being afraid of the mind itself, its astonishing functions and fandangos, its complications and simplifications, the wonderful operation of its machinery—more wonderful because it is not machinery at all or predictable.
    Kate Millett (b. 1934)

    More than a decade after our fellow citizens began bedding down on the sidewalks, their problems continue to seem so intractable that we have begun to do psychologically what government has been incapable of doing programmatically. We bring the numbers down—not by solving the problem, but by deciding it’s their own damn fault.
    Anna Quindlen (b. 1952)

    Superstition? Who can define the boundary line between the superstition of yesterday and the scientific fact of tomorrow?
    Garrett Fort (1900–1945)

    Belonging to a group can provide the child with a variety of resources that an individual friendship often cannot—a sense of collective participation, experience with organizational roles, and group support in the enterprise of growing up. Groups also pose for the child some of the most acute problems of social life—of inclusion and exclusion, conformity and independence.
    Zick Rubin (20th century)