MATH
Login Or Sign up

List Question

15
1.6k
Views

superlevel sets of a concave function are convex

Published on
#convex-analysis #convex-optimization
26
Views

prove that if there exists a $v \neq 0$ with $Av \preceq 0$ then domain of $f_0$ is unbounded

Published on
#sequences-and-series #convex-optimization
277
Views

Prove linear programming is a special case of quadratic programming

Published on
#optimization #convex-optimization #linear-programming #quadratic-programming
215
Views

How to transform a cubic non convex problem into a quadratic convex problem

Published on
#convex-optimization #quadratic-forms #python #non-convex-optimization
23
Views

optimal choice of a quadratic program using constraint

Published on
#convex-optimization #quadratic-programming
32
Views

Solving Convex Optimization Program with Bound Contraints

Published on
#optimization #convex-analysis #convex-optimization #nonlinear-optimization #lagrange-multiplier
54
Views

Frank-Wolfe theorem: why the polyhedral set must be convex?

Published on
#convex-analysis #convex-optimization
387
Views

How to prove unimodality

Published on
#real-analysis #convex-optimization #non-convex-optimization
37
Views

optimization of a muti-variable function where convexity holds with respect to each variable

Published on
#convex-optimization #non-convex-optimization
381
Views

Gradient iff conditions on vector-valued Lipschitz function on $R^n$

Published on
#real-analysis #calculus #convex-analysis #convex-optimization #lipschitz-functions
434
Views

2-Norm of the Gradient Mapping in Projected Gradient Descent

Published on
#convex-optimization #gradient-descent
113
Views

What is the relationship between the edge of a Minkowski sum and the edge of a convex?

Published on
#linear-algebra #geometry #convex-analysis #convex-optimization #convex-geometry
23
Views

Decide convexity

Published on
#convex-analysis #convex-optimization
26
Views

How to solve following Optimization problem?

Published on
#optimization #convex-optimization
65
Views

How to solve optimization problem $\max_{x,y} \ ax + by^3 \ \text{subject to}: \ 0\leq x \leq 1,\ 0\leq y\leq 1$

Published on
#optimization #convex-optimization #nonlinear-optimization

Trending Questions

Popular # Hahtags

geometry circles algebraic-number-theory functions real-analysis elementary-set-theory proof-verification proof-writing number-theory elementary-number-theory puzzle game-theory calculus multivariable-calculus partial-derivative complex-analysis logic set-theory second-order-logic homotopy-theory winding-number ordinary-differential-equations numerical-methods derivatives integration definite-integrals probability limits sequences-and-series algebra-precalculus

Popular Questions

Copyright © 2021 JogjaFile Inc.