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Hastings formalism

The Hastings Formalism. Hastings (9) has published a general izaTTorTW tEeMetropoTiT algorithm. The essential features are that Q no longer need be symmetric as in eq. (6), and that any of a whole class of matrix functions a may be used to determine step acceptance probabilities. More specifically. [Pg.161]

The Hall was silent, but we dared not linger for the usual ceremonies. In my chamber my mother helped me undress to my smock in silent haste, unbound my hair and looped it up again with a pin or two, kissed me formally, and left with a curtsy to the King where he waited on the landing as if he were no more than his own page. [Pg.156]

Usually the construction people are anxious to get the plant formally handed over for commissioning. Tt is importanL chat short cuts are not taken in haste to complete handover. [Pg.19]

The Metropolis and (especially) the Hastings formalisms in principle give the MC practitioner wide latitude in choosing P for a particular problem. We now turn to the question of computational efficiency. In other words, how should a and 3, be chosen to produce a low error (i.e., variance) in f for a given investment in computer resources In addition to empirical and intuitive rules, there now is some useful theoretical guidance on this question. [Pg.161]

Optimization of Transition Matrix Q. In another paper (12), Peskun has investigated how the choice of affects the asymptotic variance, again within the Hastings formalism. The optimum , which may not be unique (J ), is asymmetric and reversible ... [Pg.162]


See other pages where Hastings formalism is mentioned: [Pg.377]    [Pg.7]    [Pg.231]    [Pg.23]    [Pg.488]    [Pg.274]    [Pg.272]    [Pg.78]    [Pg.162]   
See also in sourсe #XX -- [ Pg.161 ]




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