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This wiki contains a benchmark library. Of mixed-integer optimal control problems. The main intention is to provide algorithm developers with a set of challenging problems to evaluate their numerical optimization methods. An important focus is given on reproducibility. A more detailed description of the underlying concepts of this library can be found in the article [ Sager2012b. Mixed Integer Nonlinear Programming. J Lee and S. Leyffer. A benchmark library of mixed-integer optimal control problems.

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This wiki contains a benchmark library. Of mixed-integer optimal control problems. The main intention is to provide algorithm developers with a set of challenging problems to evaluate their numerical optimization methods. An important focus is given on reproducibility. A more detailed description of the underlying concepts of this library can be found in the article [ Sager2012b. Mixed Integer Nonlinear Programming. J Lee and S. Leyffer. A benchmark library of mixed-integer optimal control problems.

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mintOC | mintoc.de Reviews

https://mintoc.de

This wiki contains a benchmark library. Of mixed-integer optimal control problems. The main intention is to provide algorithm developers with a set of challenging problems to evaluate their numerical optimization methods. An important focus is given on reproducibility. A more detailed description of the underlying concepts of this library can be found in the article [ Sager2012b. Mixed Integer Nonlinear Programming. J Lee and S. Leyffer. A benchmark library of mixed-integer optimal control problems.

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mintoc.de

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Category:Periodic - mintOC

http://www.mintoc.de/index.php/Category:Periodic

This is a category with all control problems that seek periodic solutions, i.e., a condition of the kind. Is an operation that allows, e.g., for a perturbation of states, such as needed for the formulation of Simulated moving bed. Processes, or for offsets of angles by a multiple of. Such as in periodic car driving. This category has only the following subcategory. Pages in category "Periodic". The following 2 pages are in this category, out of 2 total. Car testdrive (elliptic track).

2

Category:ODE model - mintOC

http://www.mintoc.de/index.php/Category:ODE_model

This category includes all problems constrained by the solution of ordinary differential equations. ODE) In particular, no algebraic variables and derivatives with respect to one independent variable only (typically time) are present in the model equations. The mixed-integer optimal control problem is of the form. Denotes the differential states,. Denotes the continuous control functions,. Denotes the integer control functions,. Denotes the continuous (constant-in-time) control values,. Annihilation of c...

3

Help:Adding a problem characterization - mintOC

http://www.mintoc.de/index.php/Help:Adding_a_problem_characterization

Help:Adding a problem characterization. Adding a problem category is as simple as it can be. If you think a certain property is worth categorizing, e.g.,. A certain characteristics of the optimal solution. A characterization of the underlying mathematical model. Availability of additional implementation files and details,. And that there are other control problem descriptions that share this property, then add a link with. Retrieved from " https:/ mintoc.de/index.php?

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Category:News - mintOC

http://www.mintoc.de/index.php/Category:News

This page list events and news relevant for the group. Added multiple control problems with AMPL with TACO. Control problem and Elliptic. There is no such thing as a mailing list yet. If you were interested in one, send a mail to the mathopt. Pages in category "News". This category contains only the following page. Retrieved from " https:/ mintoc.de/index.php? This page was last modified on 25 November 2015, at 20:28.

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Annihilation of calcium oscillations - mintOC

http://www.mintoc.de/index.php/Annihilation_of_calcium_oscillations

Annihilation of calcium oscillations. Annihilation of calcium oscillations. The aim of the control problem is to identify strength and timing of inhibitor stimuli that lead to a phase singularity which annihilates intracellular calcium oscillations. This is formulated as an objective function that aims at minimizing the state deviation from a desired unstable steady state, integrated over time. The mathematical equations form a small-scale ODE model. A calcium oscillator model describing intracellular ca...

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minlp.org

CMU-IBM Cyber-Infrastructure for MINLP

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Global Optimization with Branch-and-Reduce. Lectures on Convex Optimization. Nonlinear Programming: Concepts, Algorithms and Applications (. Overview of Mixed-integer Nonlinear Programming. A Practical Guide to Mixed Integer Nonlinear Programming (MINLP). Sven Leyffer, Jeff Linderoth). A Short Course In Nonlinear Optimization. Solution methods for SDP arising from combinatorial optimization problems Part 1. IMA Hot Topics Workshop. Formulating and solving non-standard model types using gams/emp. Abhishek...

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mintOC

This wiki contains a benchmark library. Of mixed-integer optimal control problems. The main intention is to provide algorithm developers with a set of challenging problems to evaluate their numerical optimization methods. An important focus is given on reproducibility. A more detailed description of the underlying concepts of this library can be found in the article [ Sager2012b. Mixed Integer Nonlinear Programming. J Lee and S. Leyffer. A benchmark library of mixed-integer optimal control problems.

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