MathDB6 problems
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Continuous -step Conjecture for central-path curvature
Continuous -step Conjecture. The function grows linearly in its input; that is,
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The linear-growth conjecture for the worst-case curvature of central paths
Linear-growth conjecture. The worst-case total curvature of a central path is .
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Conjecture on the limiting tangential direction of the nonlinear semidefinite optimization central path
Tangential-direction conjecture.
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Deza's total-curvature conjecture for the central path
Let be the number of variables in a linear program, and let the total curvature refer to the total curvature of its central path. Deza's conjecture. The total curvature is no m…
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Continuous Hirsch Conjecture for central-path curvature
Continuous Hirsch Conjecture.
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Convexity conjecture for the core
Convexity conjecture.