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Originally posted by csfn at 2008-12-14 13:42:
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liluyan

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csfn(½ð±Ò+6,VIP+0):many thanks
ÊÇÕâÑùµÄ£¬Õ¼¾Ý̬¾ö¶¨´Å¾Ø¡£ÎÒÒ»°ãÑ¡ÔñgaussÕ¼¾Ý£¬Õ¹¿í0.05eV.
ÓÐÎÄÏ×[1]Ìáµ½£¬Ñ¡Ôñentrops T*S EENTROÖÐ×îСµÄÄǸöËù¶ÔÓ¦µÄsigma.

This difficulty  is, however, easily overcome by using an artificial broadening
of the Fermi  surface.   That is, the  step function  occupation  is replaced  by a
smoother function,  e.g.  a Fermi distribution  at some finite temperature.  The
optimum broadening. A, depends on both the band structure near Ep  and the
density of the special k-point mesh, but in practice a suitable value can be chosen
using a rough estimate of the density  of states at Ep,  N(Ep),   the number of
inequivalent  k-points,  Uk and the notion  that  to be effective  the  broadening
should be such that it smooths on an energy scale given by the spacing of the
eigenvalues, i.e.  A  ~  [nkN{Ep)]^^.   Of course, the Fermi surface of metals,
and the discontinuity  in occupation at Ep  is physical, and so care needs to be
taken in practical calculations to ensure that the broadening used to accelerate
convergence does not affect physical quantities of interest. [2]


1 ºîÖù·æ£¬vaspÈí¼þ°üʹÓÃÈëÃÅÖ¸ÄÏ£¬P17 (2007)
2 Singh, Planewaves, Pseudopotentials and LAPW Method P74,(Springer, 2006)

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