Newbetuts
.
New posts in convex-optimization
Show that logistic regression with squared loss function is non-convex
convex-optimization
logistic-regression
Optimization with box constraints - via nonlinear function
optimization
numerical-methods
convex-analysis
convex-optimization
nonlinear-optimization
Trust region problem using dual problem
convex-optimization
quadratic-programming
Bounded linear function implication
linear-algebra
convex-optimization
bounded-variation
Degeneracy in Linear Programming
computer-science
optimization
linear-programming
convex-optimization
Convex optimization with inequality constraints [closed]
convex-optimization
What Is the Motivation of Proximal Mapping / Proximal Operator?
convex-analysis
convex-optimization
proximal-operators
Max area: Quadrilateral with fixed perimeter and interior angle
geometry
trigonometry
reference-request
optimization
convex-optimization
How to find closest positive definite matrix of non-symmetric matrix
matrices
convex-optimization
Proximal Operator of Spectral Norm (Schatten Norm) of a Matrix
linear-algebra
convex-analysis
convex-optimization
spectral-norm
proximal-operators
the solution to minimizing a sine function in the domain $x^2 \le3$
convex-optimization
lagrange-multiplier
constraints
Recognize that the function is unbounded below
convex-optimization
lagrange-multiplier
duality-theorems
Newton's method intuition
optimization
convex-optimization
prove that hyperbolic cone is affine set (check my solution)
proof-verification
convex-optimization
affine-geometry
Matrix Linear Least Squares Problem with Diagonal Matrix Constraint
linear-algebra
optimization
convex-optimization
least-squares
svd
About the subdifferential of a convex function
optimization
convex-optimization
differential
subgradient
Quadratic function but with matrix not positive definite. [duplicate]
optimization
convex-optimization
Why is this unbounded below on $\frac{1}{2}$?
convex-optimization
lagrange-multiplier
constraints
What Is the Difference Between Interior Point Methods, Active Set Methods, Cutting Plane Methods and Proximal Gradient Methods?
optimization
convex-analysis
convex-optimization
numerical-optimization
proximal-operators
Show that the Huber-loss based optimization is equivalent to $\ell_1$ norm based.
optimization
convex-analysis
convex-optimization
machine-learning
Prev
Next