hello my name is way been done i'm working at his mom for map yes
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under the guidance a professor to being one and the winnie
is small he's engineering score in the model from
i'm glad to give a brief introduction of all work on sports truncation
as these well known
ranking is a kind of evaluation and the one additional information according to certain quite
here
you many khmer at the systems different plunking structures play a very important or in
the formation function and evaluation of human society
and the reflect or the complexity is may contain
is that is to go physics
how to understand the wrong indoors and the power lost in many cases these the
around all the matter
in this work we are interested in the ranking properties of support systems
since the underlining dynamics of the drunk aims bosses terms is relatively simple
competition to reach as high as long as possible
hence the name of competition driven sisters
we collected updater into our spot fear was totally forty data are samples
which include tallies
therefore
table tallies and so on
we first take actually at the cumulative distributions of scores or prize money what difference
was systems
which show or the distributions could be well for at the by the power law
with exponential decay
order to understand this common feature
the proposed a model to simulates the competition process is both systems
the competition is paralyse half of the play your side eliminated actually each wrong
so the k mac please our aim of this model is to decide which player
wins
and record these the way in probability
here where assume that such a probability depends only on the run differs it when
the pair
if the roundy phrase is larger than the chance for the higher ranked player to
waste greater
and this claim has been well supported by the empirical evidence
from tallies
presented on these three
in the form an arrow in probability
if the compare the instruments parameter is larger
is more likely that the higher ground player wins
where is the about mac please arms we can find that the cumulative distributions of
scores from the simulation
indeed to follow the power low with exponential decay
we also checks the dependence of the probability distribution on different parameters
such as a compact instruments parameter lumber turn omens and the number of players
results show that our model for the year the power law with exponential decay if
a large range of these parameters
our come to read the paper for more teeth here's thank you