Ernani V. Volpe, Ph.D.

Affiliations: 
2001 Stanford University, Palo Alto, CA 
Area:
numerical modeling of fluid mechanics
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"Ernani Volpe"

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Donald Baganoff grad student 2001 Stanford
 (Closure relations as determined by the maximum entropy method and near-equilibrium conditions.)
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Publications

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Hayashi MT, Volpe EV, Ceze MA. (2018) On the use of the continuous adjoint method to compute nongeometric sensitivities International Journal For Numerical Methods in Fluids. 86: 679-698
Serson D, Meneghini JR, Carmo BS, et al. (2014) Wake transition in the flow around a circular cylinder with a splitter plate Journal of Fluid Mechanics. 755: 582-602
Hayashi M, Ceze M, Volpe E. (2013) Characteristics-based boundary conditions for the Euler adjoint problem International Journal For Numerical Methods in Fluids. 71: 1297-1321
Hayashi M, Ceze M, Volpe E. (2010) Characteristics-based boundary conditions for the euler adjoint problem: 2-D formulation 28th Aiaa Applied Aerodynamics Conference
Volpe EV, Oliveira GL, Santos LCC, et al. (2009) Inverse aerodynamic design applications using the MGM hybrid formulation Inverse Problems in Science and Engineering. 17: 245-261
Volpe EV, de Castro Santos LC. (2009) Boundary and internal conditions for adjoint fluid-flow problems Journal of Engineering Mathematics. 65: 1-24
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