Efficient Powertrain Design -- A Mixed-Integer Geometric Programming Approach
Philipp Leise, Peter F. Pelz

TL;DR
This paper introduces a novel convex mixed-integer nonlinear programming approach combining geometric programming and Benders decomposition to optimize electric vehicle powertrain design efficiently, with fast solutions and global convergence.
Contribution
The paper presents a new systematic optimization method that transforms a non-convex problem into a convex one, enabling faster and more reliable powertrain design optimization.
Findings
Fast solution times for complete driving cycles
Global convergence of the optimization process
Ability to compute local sensitivities at the optimal design point
Abstract
The powertrain of battery electric vehicles can be optimized to maximize the travel distance for a given amount of stored energy in the traction battery. To achieve this, a combined control and design problem has to be solved which results in a non-convex Mixed-Integer Nonlinear Program. To solve this design task more efficiently, we present a new systematic optimization approach that leads to a convex Mixed-Integer Nonlinear Program. The solution process is based on a combination of Geometric Programming and a Benders decomposition. The benefits of this approach are a fast solution time, a global convergence, and the ability to derive local sensitivities in the optimal design point with no extra cost, as they are computed in the optimization procedure by solving a dual problem. The presented approach is suitable for the evaluation of a complete driving cycle, as this is commonly done…
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Taxonomy
TopicsElectric Vehicles and Infrastructure · Electric and Hybrid Vehicle Technologies · Vehicle emissions and performance
