Class Hypot3¶
Defined in File RegularizedHypot.hxx
Class Documentation¶
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class
Mechatronix
::
Hypot3
¶
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smooth 2d len value base class
Inizialization
build regularized maximum class
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inline explicit
Hypot3
()¶
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inline
~Hypot3
()¶
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destroy regularized maximum class
Update
set regularization parameter
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void
setup
(GenericContainer const &gc)¶
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set regularization parameter
Evaluate
Compute regularized function
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inline real_type
D_1
(real_type x, real_type y, real_type z) const¶
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Compute \( \displaystyle\frac{\partial}{\partial_x} \mathrm{hypot3}(x,y,z) \).
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inline real_type
D_2
(real_type x, real_type y, real_type z) const¶
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Compute \( \displaystyle\frac{\partial}{\partial_y} \mathrm{hypot3}(x,y,z) \).
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inline real_type
D_3
(real_type x, real_type y, real_type z) const¶
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Compute \( \partial_z \mathrm{hypot3}(x,y,z) \).
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inline real_type
D_1_2
(real_type x, real_type y, real_type z) const¶
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Compute \( \displaystyle\frac{\partial}{\partial_x}\displaystyle\frac{\partial}{\partial_y} \mathrm{hypot}(x,y,z) \).
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inline real_type
D_1_3
(real_type x, real_type y, real_type z) const¶
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Compute \( \displaystyle\frac{\partial}{\partial_x}\partial_z \mathrm{hypot}(x,y,z) \).
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inline real_type
D_2_3
(real_type x, real_type y, real_type z) const¶
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Compute \( \displaystyle\frac{\partial}{\partial_x}\partial_z \mathrm{hypot}(x,y,z) \).
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inline real_type
D_1_1
(real_type x, real_type y, real_type z) const¶
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Compute \( \partial^2_x \mathrm{hypot}(x,y) \).
Info
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inline string
info
() const¶
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inline explicit