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Dual formulation of a QCLP

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#optimization #convex-analysis #duality-theorems #bilinear-form #qclp
133
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Linear program plus sphere constraint

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#optimization #non-convex-optimization #qclp
74
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Find infimum and supremum of the function $f$ defined by the formula $f(x, y, z) = 2x+ 2y-3z$ on the set $A$

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#supremum-and-infimum #lagrange-multiplier #qclp
109
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Analytical solution for equality-constrained QCLP

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#multivariable-calculus #optimization #lagrange-multiplier #constraints #qclp
46
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Convex optimization problem with quadratic constraint

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#convex-optimization #qclp
1.5k
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Linear programming with quadratic constraints

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#optimization #qclp
3.5k
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Maximizing a linear function over an ellipsoid

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#optimization #convex-optimization #ellipsoids #qclp
4.2k
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Linear programming with one quadratic equality constraint

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#optimization #linear-programming #quadratic-programming #non-convex-optimization #qclp
336
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Maximize $\mbox{tr} (AX)$ subject to $\mbox{tr} (BX'CX) = 1$

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#linear-algebra #optimization #qclp
845
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Determining the minimum of a linear function subject to a quadratic inequality constraint

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#optimization #convex-optimization #gre-exam #qclp
221
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How to prove the maximum of n-dimensional linear function $a^Tx$ is $||a||_2$ for $||x||_2 \le 1$

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#linear-algebra #convex-optimization #cauchy-schwarz-inequality #qclp #second-order-cone-programming
116
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If $a,b$ are positive integers and $x^2+y^2\leq 1$ then find the maximum of $ax+by$ without differentiation.

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#algebra-precalculus #inequality #optimization #qclp
1.4k
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Solving linear program with 1 quadratic constraint complexity

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#optimization #linear-programming #quadratic-programming #qclp
300
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Boolean quadratically constrained linear program (QCLP)

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#optimization #discrete-optimization #binary-programming #qclp
677
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Optimization of linear objective with non-convex quadratic constraint

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#optimization #non-convex-optimization #qclp

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