User Mark L. Stone

11 votes

Probability of streaks

answered Apr 13, 2016 at 0:37

5 votes

Accepted

How to Solve Linear Least Squares with Matrix Inequality Constraint

answered May 4, 2019 at 20:08

5 votes

Accepted

Change of variables in QCLP

answered May 14, 2019 at 2:25

4 votes

Accepted

Rows and columns permutation of SDP variable $X\in\mathbf{S}^n$

answered May 2, 2019 at 23:50

4 votes

Accepted

When is Co-variance multiplication of Standard Deviations?

answered Jun 17, 2019 at 23:32

4 votes

Accepted

Convex optimization under a positive semidefinite constraint involving projections

answered Apr 8, 2020 at 1:38

4 votes

Accepted

Continuity/Differentiability of "Cosine Mixture Function"

answered Apr 10, 2020 at 14:33

4 votes

Accepted

What is the fastest mixed-integer convex programming software?

answered May 26, 2018 at 17:56

4 votes

How to solve for the matrix $X$ in the following equation $AXB + X = CD$

answered Sep 1, 2015 at 0:28

3 votes

Accepted

Proving a convex function

answered Jun 12, 2015 at 15:56

3 votes

Quadratic optimisation with quadratic equality constraints

answered Jun 12, 2017 at 13:59

3 votes

Accepted

Inequality for diagonal element of the inverse of a sum of matrices

answered Jun 4, 2018 at 15:48

3 votes

Prove $f(x, y) = \frac{x^2}{y}$ is a convex function on the set $\{(x, y) \in \mathbb{R}^2 : y > 0\}$

answered Mar 24, 2019 at 12:05

3 votes

Accepted

A condition for an LP to be unbounded

answered Jan 1, 2020 at 18:37

3 votes

Let A be an $m \times n$ totally unimodular matrix. Show that its transpose is also totally unimodular

answered Jan 8, 2020 at 19:24

3 votes

Accepted

How to solve quadratic optimization problem with two variables

answered Jun 9, 2019 at 20:38

3 votes

How to write these function with disciplined convex programming rule to use CVX? x*(2^(y/x)-1)

answered Jul 10, 2020 at 16:36

3 votes

Accepted

Gradient descent inside the expectation-maximization (EM) algorithm

answered Mar 27, 2022 at 14:26

2 votes

Accepted

writing a constraint for a maximisation problem

answered Jul 30, 2022 at 17:30

2 votes

Accepted

Maximize function involving $\textrm{erf}(\cdot)$

answered Jul 4, 2020 at 12:01

2 votes

Accepted

Optimization on manifold with additional linear constraints

answered Sep 28, 2021 at 17:26

2 votes

Accepted

Is the logarithm of a PSD quadratic form concave?

answered Oct 20, 2021 at 17:00

2 votes

Positive semidefinite with zero constraints optimization

answered Oct 30, 2021 at 17:21

2 votes

How to verify Slater's conditions for a convex optimisation problem under box constraints?

answered Jun 4, 2020 at 0:48

2 votes

How Is the Jacobian squared ( truncated Hessian) approximately equal to the Hessian

answered Jun 7, 2020 at 1:06

2 votes

Can convex function contains fraction term? I have one specific function. Can someone help me clarify whether it is a convex function or not?

answered Jun 7, 2020 at 13:40

2 votes

Why is LICQ automatically satisfied in Linear Optimization Problems?

answered Jun 7, 2020 at 23:59

2 votes

How can I minimize a quadratic over a $2$-norm ball in Matlab?

answered Jun 22, 2020 at 17:03

2 votes

Complex Quadratic Programming Problem

answered Jul 4, 2020 at 13:39

2 votes

Can an optimization problem be both linear and quadratic programming concurrently?

answered Oct 18, 2020 at 14:31

Stack Exchange Network

216 Answers

Probability of streaks

How to Solve Linear Least Squares with Matrix Inequality Constraint

Change of variables in QCLP

Rows and columns permutation of SDP variable $X\in\mathbf{S}^n$

When is Co-variance multiplication of Standard Deviations?

Convex optimization under a positive semidefinite constraint involving projections

Continuity/Differentiability of "Cosine Mixture Function"

What is the fastest mixed-integer convex programming software?

How to solve for the matrix $X$ in the following equation $AXB + X = CD$

Proving a convex function

Quadratic optimisation with quadratic equality constraints

Inequality for diagonal element of the inverse of a sum of matrices

Prove $f(x, y) = \frac{x^2}{y}$ is a convex function on the set $\{(x, y) \in \mathbb{R}^2 : y > 0\}$

A condition for an LP to be unbounded

Let A be an $m \times n$ totally unimodular matrix. Show that its transpose is also totally unimodular

How to solve quadratic optimization problem with two variables

How to write these function with disciplined convex programming rule to use CVX? x*(2^(y/x)-1)

Gradient descent inside the expectation-maximization (EM) algorithm

writing a constraint for a maximisation problem

Maximize function involving $\textrm{erf}(\cdot)$

Optimization on manifold with additional linear constraints

Is the logarithm of a PSD quadratic form concave?

Positive semidefinite with zero constraints optimization

How to verify Slater's conditions for a convex optimisation problem under box constraints?

How Is the Jacobian squared ( truncated Hessian) approximately equal to the Hessian

Can convex function contains fraction term? I have one specific function. Can someone help me clarify whether it is a convex function or not?

Why is LICQ automatically satisfied in Linear Optimization Problems?

How can I minimize a quadratic over a $2$-norm ball in Matlab?

Complex Quadratic Programming Problem

Can an optimization problem be both linear and quadratic programming concurrently?