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X
Rodríguez-Heck, Elisabeth
75  Ergebnisse:
Personensuche X
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1

Solving unconstrained binary polynomial programs with limit..:

Clausen, Jens Vinther ; Crama, Yves ; Lusby, Richard..
Computers & Operations Research.  165 (2024)  - p. 106586 , 2024
Link: https://doi.org/10.1016/..
 
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2

Persistency of linear programming relaxations for the stabl..:

Rodríguez-Heck, Elisabeth ; Stickler, Karl ; Walter, Matthias.
Mathematical Programming.  192 (2021)  1-2 - p. 387-407 , 2021
Link: https://doi.org/10.1007/..
 
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3

Persistency of Linear Programming Relaxations for the Stabl..:

, In: Integer Programming and Combinatorial Optimization; Lecture Notes in Computer Science,
Rodríguez-Heck, Elisabeth ; Stickler, Karl ; Walter, Matthias. - p. 351-363 , 2020
Link: https://doi.org/10.1007/..
 
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4

Berge-acyclic multilinear 0–1 optimization problems:

Buchheim, Christoph ; Crama, Yves ; Rodríguez-Heck, Elisabeth
European Journal of Operational Research.  273 (2019)  1 - p. 102-107 , 2019
Link: https://doi.org/10.1016/..
 
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5

Compact quadratizations for pseudo-Boolean functions:

Boros, Endre ; Crama, Yves ; Rodríguez-Heck, Elisabeth
Journal of Combinatorial Optimization.  39 (2019)  3 - p. 687-707 , 2019
Link: https://doi.org/10.1007/..
 
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6

Linear and quadratic reformulations of nonlinear optimizati..:

Rodríguez-Heck, Elisabeth
4OR.  17 (2018)  2 - p. 221-222 , 2018
Link: https://doi.org/10.1007/..
 
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7

A class of valid inequalities for multilinear 0–1 optimizat..:

Crama, Yves ; Rodríguez-Heck, Elisabeth
Discrete Optimization.  25 (2017)  - p. 28-47 , 2017
Link: https://doi.org/10.1016/..
 
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8

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
https://orbi.uliege.be/handle/2268/295296.  , 2022
Link: https://orbi.uliege.be/h..
 
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9

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
hal-03795395.  , 2022
Link: https://hal.science/hal-..
 
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10

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
hal-03795395.  , 2022
Link: https://hal.science/hal-..
 
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11

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
hal-03795395.  , 2022
Link: https://hal.science/hal-..
 
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12

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
hal-03795395.  , 2022
Link: https://hal.science/hal-..
 
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13

Quadratization and convexification in polynomial binary opt..:

Crama, Yves ; Elloumi, Sourour ; Lambert, Amélie.
hal-03795395.  , 2022
Link: https://hal.science/hal-..
 
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14

Persistency of Linear Programming Relaxations for the Stabl..:

Rodríguez-Heck, Elisabeth ; Stickler, Karl ; Walter, Matthias.
http://arxiv.org/abs/1911.01478.  , 2019
Link: http://arxiv.org/abs/191..
 
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15

Compact quadratizations for pseudo-Boolean functions:

Boros, Endre ; Crama, Yves ; Rodriguez Heck, Elisabeth
urn:issn:1382-6905.  , 2020
Link: https://orbi.uliege.be/h..
 
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