The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte
The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte
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In our eReader you can find the full English version of the book. Read The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte
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To quickly assess the difficulty of the text, read a short excerpt:
Hence ACJ ) is an Insensitive functional of T - 6 - in the vicinity of s' . = T and we can write (27) M?^) - A(T^).
where J approximates T . It will also "be shown that (28) I(T^) = and that hence relation (27) can he written eT^(?, P«|?. P) = 1(?^)*€ -IT (F. P'If. P) = A(7_j_) or^ eqtii\ralently, (29) T_(F. P«|F, P) =iA(7^).
Relation (29) is the form of the Kohn-Holthen principle in terms of the scattering operator fomelism. We use trial f-unctions J in the right-hand side of (29) to ohtaln p ...more accurate expression for T^(T, P '|F, P).
It should he noted that in evaltiating the expression (25) for l(^_j^) one must take care not to interchange the limit and the integration processes prematurely. If one takes the limit hefore carrying out at least pert of the integration, the integrand is not defined hecause one has the product of two symholic fimctions ▼. V which have the same arguments in terms of the varia- hles S and I*. Products of symholic functions having the same argument ere generally not defined; however if the symholic functions have different argu- ments their products can he defined.
What to read after The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte?
You can find similar books in the "Read Also" column, or choose other free books by Harry E Moses to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Hence ACJ ) is an Insensitive functional of T - 6 - in the vicinity of s' . = T and we can write (27) M?^) - A(T^).
where J approximates T . It will also "be shown that (28) I(T^) = and that hence relation (27) can he written eT^(?, P«|?. P) = 1(?^)*€ -IT (F. P'If. P) = A(7_j_) or^ eqtii\ralently, (29) T_(F. P«|F, P) =iA(7^).
Relation (29) is the form of the Kohn-Holthen principle in terms of the scattering operator fomelism. We use trial f-unctions J in the right-hand side of (29) to ohtaln p ...more accurate expression for T^(T, P '|F, P).
It should he noted that in evaltiating the expression (25) for l(^_j^) one must take care not to interchange the limit and the integration processes prematurely. If one takes the limit hefore carrying out at least pert of the integration, the integrand is not defined hecause one has the product of two symholic fimctions ▼. V which have the same arguments in terms of the varia- hles S and I*. Products of symholic functions having the same argument ere generally not defined; however if the symholic functions have different argu- ments their products can he defined.
What to read after The Formulation of the Kohn Hulthen Variational Principle in Terms of the Scatte?
You can find similar books in the "Read Also" column, or choose other free books by Harry E Moses to read onlineMoreLess
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