Sep 6, 2023 · I want to formulate the second-order cone constraints below, which contain summations over sets I, and T. Here, x, y, and z are variables while z and y are non- ...

Jun 6, 2023 · In this optimization problem, y and z are the decision variables in the real line. And C can also be considered as a decision variable. The first constraint can ...

Apr 25, 2024 · To do so ... If p is a positive constant, use g(x)=1 − q(x)/p ≤ 0. In ...

Mar 8, 2024 · In total, Q-CHOP has two free parameters: (a) a total runtime, which appears in any adiabatic algorithm, and (b) a scalar that is directly analogous to a ...

Sep 28, 2023 · As the warning message indicates, the linear part of your quadratic constraints has a very wide range: it includes coefficients as small as 1e-9 and as big as ...

Sep 27, 2023 · Computes the Gram matrix equal to the sum between p and q . On the opposite, p + q gives a polynomial equal to p + q . The polynomial p + q can also be ...

Jan 29, 2024 · 1.10 Quadratic form¶. Let x ∈ R n and let Q ∈ S + n , i. e., a symmetric positive semidefinite matrix. Then we can model the quadratic form constraint 1 2 x T ...

Oct 29, 2023 · I ran into a problem where the constraint needed to invert the matrix as an optimization variable, but the error “error using inv” was reported:

Feb 28, 2024 · Learn how to solve a QUBO problem in a quantum computer.