The dual problem is a reformulation of a constraint satisfaction problem expressing each constraint of the original problem as a variable. Dual problems only contain binary constraints, and are therefore solvable by algorithms tailored for such problems. The join graphs and join trees of a constraint satisfaction problem are graphs representing its dual problem or a problem obtained from the dual problem removing some redundant constraints. (Wikipedia).
V4-02. Linear Programming. Definition of the Dual problem.
Math 484: Linear Programming. Definition of the Dual problem. Wen Shen, 2020, Penn State University
From playlist Math484 Linear Programming Short Videos, summer 2020
Constraint-Satisfaction Problems in Python
Author David Kopec discusses Constraint-Satisfaction Problems in Python. To learn more, see David's book Classic Computer Science Problems in Python | http://mng.bz/opAp Use the discount code TWITKOPE40 for 40% off of any Manning title. A large number of problems which computational too
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Author David Kopec discusses Constraint-Satisfaction Problems in Python. To learn more, see David's book Classic Computer Science Problems in Python | http://mng.bz/95B1 This video is also available on Manning's liveVideo platform: http://mng.bz/j2wP Use the discount code WATCHKOPEC40 f
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Bartolomeo Stellato - Learning for Decision-Making Under Uncertainty - IPAM at UCLA
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V4-05. Linear Programming. Definition of the Dual problem. Part 4
Math 484: Linear Programming. Definition of the Dual problem. Part 4 Wen Shen, 2020, Penn State University
From playlist Math484 Linear Programming Short Videos, summer 2020
V4-04. Linear Programming. Definition of the Dual problem. Part 3
Math 484: Linear Programming. Definition of the Dual problem. Part 3 Wen Shen, 2020, Penn State University
From playlist Math484 Linear Programming Short Videos, summer 2020
Melanie Zeilinger: "Learning-based Model Predictive Control - Towards Safe Learning in Control"
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Bertrand Maury: Mathematics behind some phenomena in crowd motion: Stop and Go waves and...
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The moment-SOS hierarchy – Jean Lasserre – ICM2018
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A Framework for Quadratic Form Maximization over Convex Sets -Vijay Bhattiprolu
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