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Dive into the research topics where Negash G. Medhin is active.

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Featured researches published by Negash G. Medhin.


International Journal for Computational Methods in Engineering Science and Mechanics | 2007

Multiscale Considerations in Modeling of Nonlinear Elastomers

Harvey Thomas Banks; Negash G. Medhin; Gabriella A. Pinter

We present a survey of results from an extended project focused on the understanding of the dynamic behavior of elastomers or filled rubbers. This entailed experimental, modeling, computational and theoretical efforts. Of particular emphasis are the nonlinear and hysteretic aspects of dynamic deformations.


International Journal of Mathematics in Operational Research | 2010

Leader-follower games in marketing: a differential game approach

Negash G. Medhin; Wei Wan

In normal differential game models, players are assumed to make decisions simultaneously. Thus, a competitor does not know the decision policies of others as he decides on his own strategy or control. However, in reality, it is not unusual for competitors to make decisions at different times. Thus, the roles of competitors are not always the same. Some competitors have priority in making decisions of policy over others. Those who make decisions first are called leaders, the others are called followers. This type of game is called Leader-Follower (L-F) or Stackelberg game. The solution of such a game is no longer in terms of Nash equilibrium. In this paper, we consider an L-F differential game to model competition in the final stage of a product life cycle in a non-symmetric market environment, derive and solve the optimality conditions in terms of a new definition of solution.


conference on decision and control | 1997

Mathematical model for a laminated curved beam

Harvey Thomas Banks; Negash G. Medhin; Y. Zhang

We present a mathematical framework to provide general well-posedness and approximation results for a laminated curved beam. The model includes unbounded inputs from the piezoceramic patches, hysteresis and shear in the viscoelastic layers. The viscoelastic layers are held in place by sandwiching them between the elastic core and elastic constraining layers. Families of linear and cubic splines are used to illustrate the approximation ideas.


Quarterly of Applied Mathematics | 2004

Nonlinear Reptation in Molecular Based Hysteresis Models for Polymers

Harvey Thomas Banks; Negash G. Medhin; Gabriella A. Pinter


Archive | 2012

Nonlinear Optimal Control Theory

Leonard David Berkovitz; Negash G. Medhin


Nonlinear Analysis-real World Applications | 2008

A Stick-Slip/Rouse Hybrid Model for Viscoelasticity in Polymers

Harvey Thomas Banks; J. B. Hood; Negash G. Medhin; John R. Samuels


Applied Mathematical Modelling | 2008

A molecular based model for polymer viscoelasticity : Intra-and inter-molecular variability

Harvey Thomas Banks; J. B. Hood; Negash G. Medhin


Archive | 2006

Modeling of Viscoelastic Shear: A Nonlinear Stick-Slip Formulation

Harvey Thomas Banks; Negash G. Medhin; Gabriella A. Pinter


Archive | 2000

A Molecular Based Dynamic Model for Viscoelastic Responses of Rubber in Tensile Deformations

Harvey Thomas Banks; Negash G. Medhin


Neural, Parallel & Scientific Computations archive | 2011

Cooperative games in marketing: a differential game approach

Negash G. Medhin; Wei Wan

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Harvey Thomas Banks

North Carolina State University

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Gabriella A. Pinter

University of Wisconsin–Milwaukee

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J. B. Hood

North Carolina State University

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Pierre A. Gremaud

North Carolina State University

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Y. Zhang

North Carolina State University

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A. F. Karr

Research Triangle Park

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John R. Samuels

North Carolina State University

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