
WEBINAR / EVENT
Non-Convex Quadratic Optimization
This video shows one of the major new feature in Gurobi 9.0, the new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints such as QPs, QCPs, MIQPs, and MIQCPs.
September 01 2022

WEBINAR / EVENT
Non-Convex Quadratic Optimization
This video shows one of the major new feature in Gurobi 9.0, the new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints such as QPs, QCPs, MIQPs, and MIQCPs.
September 01 2022

WEBINAR / EVENT
Non-Convex Quadratic Optimization
This video shows one of the major new feature in Gurobi 9.0, the new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints such as QPs, QCPs, MIQPs, and MIQCPs.
September 01 2022



Webinar Summary
One major new feature in Gurobi 9.0 is a new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints (i.e., QPs, QCPs, MIQPs, and MIQCPs). Many non-linear optimization solvers search for locally optimal solutions to these problems.
In contrast, Gurobi can now solve these problems to global optimality. Non-convex quadratic optimization problems arise in various industrial applications. In particular, non-convex quadratic constraints are vital to solve classical pooling and blending problems.
In this webinar session, we will:
Introduce MIQCPs and mixed-integer bilinear programming
Discuss algorithmic ideas for handling bilinear constraints
Show a live demo of how Gurobi 9.0 supports bilinear constraints by building and solving a small instance of the pooling problem
Presented Materials
You can download the PDF with the slides here and the pooling problem Jupyter Notebook here.
Webinar Summary
One major new feature in Gurobi 9.0 is a new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints (i.e., QPs, QCPs, MIQPs, and MIQCPs). Many non-linear optimization solvers search for locally optimal solutions to these problems.
In contrast, Gurobi can now solve these problems to global optimality. Non-convex quadratic optimization problems arise in various industrial applications. In particular, non-convex quadratic constraints are vital to solve classical pooling and blending problems.
In this webinar session, we will:
Introduce MIQCPs and mixed-integer bilinear programming
Discuss algorithmic ideas for handling bilinear constraints
Show a live demo of how Gurobi 9.0 supports bilinear constraints by building and solving a small instance of the pooling problem
Presented Materials
You can download the PDF with the slides here and the pooling problem Jupyter Notebook here.
Webinar Summary
One major new feature in Gurobi 9.0 is a new bilinear solver, which allows users to solve problems with non-convex quadratic objectives and constraints (i.e., QPs, QCPs, MIQPs, and MIQCPs). Many non-linear optimization solvers search for locally optimal solutions to these problems.
In contrast, Gurobi can now solve these problems to global optimality. Non-convex quadratic optimization problems arise in various industrial applications. In particular, non-convex quadratic constraints are vital to solve classical pooling and blending problems.
In this webinar session, we will:
Introduce MIQCPs and mixed-integer bilinear programming
Discuss algorithmic ideas for handling bilinear constraints
Show a live demo of how Gurobi 9.0 supports bilinear constraints by building and solving a small instance of the pooling problem
Presented Materials
You can download the PDF with the slides here and the pooling problem Jupyter Notebook here.
Speakers
Meet Your Expert Speaker
Learn from the best in the industry, bringing years of experience and groundbreaking insights to the forefront of AI personalization.
Speakers
Meet Your Expert Speaker
Learn from the best in the industry, bringing years of experience and groundbreaking insights to the forefront of AI personalization.
Speakers
Meet Your Expert Speaker
Learn from the best in the industry, bringing years of experience and groundbreaking insights to the forefront of AI personalization.

