#include <alpaqa/include/alpaqa/inner/internal/lipschitz.hpp>
Definition at line 8 of file lipschitz.hpp.
Public Member Functions | |
void | verify () const |
Public Attributes | |
real_t | L_0 = 0 |
Initial estimate of the Lipschitz constant of ∇ψ(x) | |
real_t | ε = real_t(1e-6) |
Relative step size for initial finite difference Lipschitz estimate. | |
real_t | δ = real_t(1e-12) |
Minimum step size for initial finite difference Lipschitz estimate. | |
real_t | Lγ_factor = real_t(0.95) |
Factor that relates step size γ and Lipschitz constant. | |
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inline |
Definition at line 22 of file lipschitz.hpp.
real_t L_0 = 0 |
Initial estimate of the Lipschitz constant of ∇ψ(x)
Definition at line 12 of file lipschitz.hpp.
Relative step size for initial finite difference Lipschitz estimate.
Definition at line 14 of file lipschitz.hpp.
Minimum step size for initial finite difference Lipschitz estimate.
Definition at line 16 of file lipschitz.hpp.
Factor that relates step size γ and Lipschitz constant.
Parameter α in Algorithm 2 of [1]. \( 0 < \alpha < 1 \)
Definition at line 20 of file lipschitz.hpp.