Mathematical Model for Bullet Ricochet

A Mathematical Model for Flood Protection

Many regions in the world are protected against flooding by a dike, which may be either natural or artificial. We deal with a model for finding the optimal heights of such a dike in the future. It minimizes the sum of the investments costs for upgrading the dike in the future and the expected costs due to flooding. The model is highly nonlinear, nonconvex, and infinite-dimensional. Despite this...

@bullet E @bullet Some Mathematical Aspects of Certain Wide-sense Stationary Processes Relevant to Biology

@bullet @bullet @bullet on Sequential R-estimation of Location in the General Behrens-fisher Model

In the context of asymptDtically minimum risk (sequential) pDint estimation Df the shift (i. e., difference) of IDcatiDns Df two distributiDns, sequential analogues Df the classical RestimatDrs are cDnsidered. AIDng with the unifDrm integrability and moment cDnvergence of the classical (non-sequential) IlestimatDrs, asymptDtic risk and distribution Df the al lied stDpping times for the sequenti...

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Each reader is first asked to reflect upon the question: "Is a non killing society possible?" If not, why not? If yes, why?l For the purpose of the question, a non killing society is taken to be a human commu­ nity from smallest to largest encompassing all humankind that has the following characteristics: There is no killing of humans, at least, and no threats to kill. There are no weapons for ...

Stability Analysis of Mathematical Model of Virus Therapy for Cancer

In this paper, we have analyzed a mathematical model for the study of interaction between tumor cells and oncolytic viruses. The model is analyzed using stability theory of differential equations. We gain some conditions for global stability of trivial and interior equilibrium point.