@book{HadjidimitriouFrangioniLodietal.2020, author = {Hadjidimitriou, Natalia Selini and Frangioni, Antonio and Lodi, Andrea and Koch, Thorsten}, title = {Mathematical Optimization for Efficient and Robust Energy Networks}, volume = {4}, editor = {Hadjidimitriou, Natalia Selini and Frangioni, Antonio and Lodi, Andrea and Koch, Thorsten}, publisher = {Springer}, isbn = {978-3-030-57441-3}, doi = {10.1007/978-3-030-57442-0}, year = {2020}, language = {en} } @misc{CharoussetBrignolvanAckooijOudjaneetal.2021, author = {Charousset-Brignol, Sandrine and van Ackooij, Wim and Oudjane, Nadia and Daniel, Dominique and Noceir, Slimane and Haus, Utz-Uwe and Lazzaro, Alfio and Frangioni, Antonio and Lobato, Rafael and Ghezelsoflu, Ali and Iardella, Niccol{\`o} and Galli, Laura and Gorgone, Enrico and dell'Amico, Mauro and Giannelos, Spyros and Moreira, Alex and Strbac, Goran and Borozan, Stefan and Falugi, Paula and Pudjianto, Danny and Wyrwoll, Lothar and Schmitt, Carlo and Franken, Marco and Beulertz, Daniel and Schwaeppe, Henrik and Most, Dieter and Y{\"u}ksel-Erg{\"u}n, Inci and Zittel, Janina and Koch, Thorsten}, title = {Synergistic approach of multi-energy models for a European optimal energy system management tool}, volume = {9}, journal = {The Project Repository Journal}, pages = {113 -- 116}, year = {2021}, language = {en} } @article{FuriniTraversiBelottietal.2019, author = {Furini, Fabio and Traversi, Emiliano and Belotti, Pietro and Frangioni, Antonio and Gleixner, Ambros and Gould, Nick and Liberti, Leo and Lodi, Andrea and Misener, Ruth and Mittelmann, Hans and Sahinidis, Nikolaos V. and Vigerske, Stefan and Wiegele, Angelika}, title = {QPLIB: A Library of Quadratic Programming Instances}, volume = {11}, journal = {Mathematical Programming Computation}, number = {2}, doi = {10.1007/s12532-018-0147-4}, pages = {237 -- 265}, year = {2019}, abstract = {This paper describes a new instance library for Quadratic Programming (QP), i.e., the family of continuous and (mixed)-integer optimization problems where the objective function, the constrains, or both are quadratic. QP is a very diverse class of problems, comprising sub-classes of problems ranging from trivial to undecidable. This diversity is reflected in the variety of solution methods for QP, ranging from entirely combinatorial ones to completely continuous ones, including many for which both aspects are fundamental. Selecting a set of instances of QP that is at the same time not overwhelmingly onerous but sufficiently challenging for the many different interested communities is therefore important. We propose a simple taxonomy for QP instances that leads to a systematic problem selection mechanism. We then briefly survey the field of QP, giving an overview of theory, methods and solvers. Finally, we describe how the library was put together, and detail its final contents.}, language = {en} } @misc{IommazzoD'AmbrosioFrangionietal.2022, author = {Iommazzo, Gabriele and D'Ambrosio, Claudia and Frangioni, Antonio and Liberti, Leo}, title = {Algorithm configuration problem}, journal = {Encyclopedia of Optimization}, year = {2022}, language = {en} }