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{\Large המחלקה למתמטיקה, בן-גוריון}

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{\Huge קולוקוויום}\\[0.2\baselineskip]

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\textbf{ב}\emph{יום שלישי,  5 באפריל, 2022}
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\textbf{בשעה} \emph{14:30 -- 15:30}
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\textbf{ב}\emph{Math -101}

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ההרצאה

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{\Large\bfseries About the Dynamics of Polydispersed Fuel\par}
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תינתן על-ידי
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{\large\scshape Shlomo Hareli 
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  (BGU)
}
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\textbf{תקציר:}
  A poly disperse fuel spray consist of thousands of droplets in various volumes
and shapes. The Combustion of the poly disperse is a chemical process which
releases useful thermal energy. The poly disperse fuel droplets are described by
a discrete function - the particle (droplet) size distribution (PSD).

Models of the combustion process which accounts for each droplet are im-
practicable as they require a considerable amount of computations. As a result,
approximations are used to describe the combustion process. The approxima-
tions fail to describe the particle PSD adequately.

We propose a simplied theoretical model which allow us to use continuous
distribution functions to approximate any PSD (experimental or theoretical)
during the combustion process much more accurately then previous ap-
proximations. The time depended distribution functions allow us to in-
vestigate the dynamics of the poly disperse fuel elegantly and even permit an
analytical study. The model provided some new theoretical insights.

Our main results show that during the self-ignition process, the radii of the
droplets decreased as expected, and the number of smaller droplets increased
in inverse proportion to the radius. An important novel result (visualized by
graphs) demonstrates that the mean radius of the droplets initially increases for
a relatively short period of time, which is followed by the expected decrease.
  


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