Entropy: The Cornerstone of Machine Learning
A special issue of Entropy (ISSN 1099-4300). This special issue belongs to the section "Multidisciplinary Applications".
Deadline for manuscript submissions: closed (15 October 2023) | Viewed by 13884
Special Issue Editors
Interests: info-communication technologies; mathematical modeling; machine learning; pattern recognition; signal processing; system analysis; speaker recognition; computational linguistics
Special Issues, Collections and Topics in MDPI journals
Interests: performance evaluation of networking protocols; autoconfiguration and optimization of wireless networks; LP WAN; LoRa; radio planning; BLE; indoor positioning
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
The key feature of science is the description of some quantities in terms of others. To this end, scientists and engineers create mathematical models that describe the relationships in raw input data and methods that build on these models and ultimately produce useful output data. To make these models work, they are trained. In machine learning (ML), a model is a dynamic complex system that consists of many layers, each of which represents a simple mathematical operation. The purpose of training such a system is to assemble a “snowflake” from “chaos” by combining elements from the available nomenclature. Mathematically, learning is embodied in the procedure for minimizing the objective loss function of the model. However, the training of an ML model, as a typical complex dynamic system, obeys the second law of thermodynamics. ML learning is the process of finding a “balance point” or a model configuration with maximum entropy, which corresponds to the most probable value of the loss function (the smaller the value of the loss function, the higher the risk of overfitting the model). In our Special Issue, any scientifically based ideas aimed at maximizing the entropy of ML models are welcome: configuring data, structural elements, loss functions and qualitative metrics. We also invite papers showing applications of the maximization of entropy and ML to evaluate the performance of complex systems, including telecommunication networks. Let each author show their “snowflake” to the scientific community!
Prof. Dr. Viacheslav Kovtun
Prof. Dr. Krzysztof Grochla
Prof. Dr. Jerry D. Gibson
Guest Editors
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Keywords
- machine learning
- ensemble models
- kernel methods
- pattern recognition
- data pre-processing
- deep learning
- fuzzy logic
- decision trees
- cross entropy
- data augmentation
- genetic algorithm
- neural networks
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