Ley, E., & Merkert, M. (2025). Solution methods for partial inverse combinatorial optimization problems in which weights can only be increased. Journal of Global Optimization: An International Journal Dealing With Theoretical and Computational Aspects of Seeking Global Optima and Their Applications in Science, Management and Engineering, 1-36. https://doi.org/10.1007/s10898-025-01529-x
ISO-690 (author-date, English)LEY, Eva and MERKERT, Maximilian, 2025. Solution methods for partial inverse combinatorial optimization problems in which weights can only be increased. Journal of Global Optimization: An International Journal Dealing with Theoretical and Computational Aspects of Seeking Global Optima and Their Applications in Science, Management and Engineering. 27 August 2025. P. 1-36. DOI 10.1007/s10898-025-01529-x.
Modern Language Association 9th editionLey, E., and M. Merkert. “Solution Methods for Partial Inverse Combinatorial Optimization Problems in Which Weights Can Only Be Increased”. Journal of Global Optimization: An International Journal Dealing With Theoretical and Computational Aspects of Seeking Global Optima and Their Applications in Science, Management and Engineering, Aug. 2025, pp. 1-36, https://doi.org/10.1007/s10898-025-01529-x.
Mohr Siebeck - Recht (Deutsch - Österreich)Ley, Eva/Merkert, Maximilian: Solution methods for partial inverse combinatorial optimization problems in which weights can only be increased, Journal of Global Optimization: An International Journal Dealing with Theoretical and Computational Aspects of Seeking Global Optima and Their Applications in Science, Management and Engineering 2025, 1-36.
Emerald - HarvardLey, E. and Merkert, M. (2025), “Solution methods for partial inverse combinatorial optimization problems in which weights can only be increased”, Journal of Global Optimization: An International Journal Dealing With Theoretical and Computational Aspects of Seeking Global Optima and Their Applications in Science, Management and Engineering, pp. 1-36.