Stochastic Models for Many Body Systems Ii Finite Systems And Statistical Non
Stochastic Models for Many Body Systems Ii Finite Systems And Statistical Non
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The general model Hamlltoniaxi corresponding to (5. I) is H = H^ + H. , IL. = eZ q +a, - -0 -1 -c a^a ^ ' H. = m -^L —1 hz ^.. J „, 6 „ . , a "'"a + (5. 5) ■PHX apM\ a+p, M-+\^a % %% where the collective operators q^^ are defined by '^a = M"2z;^exp(i2rtan/M)qr 1, (5A) as in Sec. 2. 1, and obey I:V^p];^=0-• K'%^. = %- (5. 5) For each of our model types (ladder, ring, random- coupling, or Hartree-Fock) the
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To quickly assess the difficulty of the text, read a short excerpt:
The general model Hamlltoniaxi corresponding to (5. I) is H = H^ + H. , IL. = eZ q +a, - -0 -1 -c a^a ^ ' H. = m -^L —1 hz ^.. J „, 6 „ . , a "'"a + (5. 5) ■PHX apM\ a+p, M-+\^a % %% where the collective operators q^^ are defined by '^a = M"2z;^exp(i2rtan/M)qr 1, (5A) as in Sec. 2. 1, and obey I:V^p];^=0-• K'%^. = %- (5. 5) For each of our model types (ladder, ring, random- coupling, or Hartree-Fock) the
What to read after Stochastic Models for Many Body Systems Ii Finite Systems And Stati...stical Non?
You can find similar books in the "Read Also" column, or choose other free books by R H Kraichnan to read onlineMoreLess
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