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{\Large המחלקה למתמטיקה, בן-גוריון}

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{\Huge הסתברות ותורה ארגודית}\\[0.2\baselineskip]

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\textbf{ב}\emph{יום שלישי, 23 ביוני, 2015}
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\textbf{בשעה} \emph{10:50 -- 12:00}
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\textbf{ב}\emph{Math -101}

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ההרצאה

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{\Large\bfseries Multi-type time continuous Markovian branching process in sub critical systems\par}
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תינתן על-ידי
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{\large\scshape Tal Malinovitch 
  %
  (BGU)
}
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\textbf{תקציר:}
  The Stochastic Transport Equation describes the number distribution of a population governed by a birth, death and branching event rates, often referred to as a ”Continuous time Markovian branching process”. Continuous time branching processes are a common model of the neutron population in a fissionable system. In particular, the stochastic transport equation is often used in the context of the so called Feynman - alpha method, here the first two moments are used to evaluate the decay rate of the system. In the study, we have extended the traditional model into a multi type setting. In particular, we have demonstrated that the classic results have a very elegant Matricidal representation, if the proper formalism is used.
  


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