Examples of using Regularization in English and their translations into Ukrainian
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Can you explain this regularization?
Like in GLMs, regularization is typically applied.
This procedure is called regularization.
Regularization is, therefore, especially important for these methods.
The second is to use some form of regularization.
Know: regularization methods for linear and non-linear ill-posed problems;
Early stopping can be viewed as regularization in time.
If the regularization function R is convex, then the above is a convex problem.
Problem of existence of a massless charge: group Lie regularization of the radiation reaction.
Regularization can solve the overfitting problem and give the problem stability.
Key words: optical experiment, apparatus errors, ill-posed problems, regularization method.
Regularization can be accomplished by restricting the hypothesis space H{\displaystyle{\mathcal{H}}}.
Additional terms in the trainingcost function can easily perform regularization of the final model.
Regularization introduces a penalty for exploring certain regions of the function space used to build the model.
A prior knowledge ofnoise level is required as the choice of regularization parameter depends on it.
In instance-based learning, regularization can be achieved varying the mixture of prototypes and exemplars.[12].
This information is very often accumulated(even if it is no longer needed)and requires even more regularization and synchronization.
It is possible to combine L1 with L2regularization(this is called Elastic net regularization).
C is a scalar constant(set by the user of the learning algorithm)that controls the balance between the regularization and the loss function.
Regularization, in the context of machine learning, refers to the process of modifying a learning algorithm so as to prevent overfitting.
The use of methods of the nonlinear spatial-temporal data regularization for the analysis of meteorological observations.
Parameters and their corresponding multidies of polynomials arefound from the identification tasks recorded by the Tikhonov regularization functions.
This approach is free of hyperparameters andcan be combined with other regularization approaches, such as dropout and data augmentation.
Regularization is a mathematical trick to remove the singularity in the Newtonian law of gravitation for two particles which approach each other arbitrarily close.
While the usual rules for learning rates and regularization constants still apply, the following should be kept in mind when optimizing.
Tikhonov regularization, along with principal component regression and many other regularization schemes, fall under the umbrella of spectral regularization, regularization characterized by the application of a filter.
The well-posedness of the equation can be achieved by regularization but it also introduces blurring effect, which is the main drawback of regularization.
Validation datasets can be used for regularization by early stopping: stop training when the error on the validation dataset increases, as this is a sign of overfitting to the training dataset.
In 1949, he published a paper on Pauli-Villars regularization, which provides an important prescription for renormalization, or removing infinities from quantum field theories.