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Chris P. Tsokos

dblp:05/5910 · DBLP profile ↗
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15ranked-venue papers
3as first author
1since 2021 · last 2022
0000-0002-5470-7410ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 8 · 2 first-authorArtificial intelligence and machine learning · 6 · 1 first-author · 1 since 2021Databases, data management, data science and information retrieval · 1

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Theoretical computer science
4 papers
Mathematical optimization · 85% Combinatorics and discrete mathematics · 15%
Artificial intelligence
1 paper
Probabilistic and Bayesian machine learning · 50% Learning theory · 50%

Topics — the 5 heaviest of 6, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Mathematical optimization
stochastic systems
0.011978
Statistical Properties of a Linear Stochastic System · Inf. Control. 1978
Mathematical optimization › control theory
adaptive control
0.011972
An Empirical Bayes Approach to Point Estimation in Adaptive Control · Inf. Control. 1972
Combinatorics and discrete mathematics › enumeration
contingency tables
0.011971
An Information Measure of Association in Contingency Tables · Inf. Control. 1971
Machine learning › Probabilistic and Bayesian machine learning › statistical inference › bayesian inference
empirical bayes
0.011972
An Empirical Bayes Approach to Point Estimation in Adaptive Control · Inf. Control. 1972
Machine learning › Learning theory
statistical estimation
0.011972
An Empirical Bayes Approach to Point Estimation in Adaptive Control · Inf. Control. 1972

Methods — techniques the papers use, named apart from their topics

empirical bayes · 0.0
YearPublicationVenuePosition
2022 Dynamically Weighted Balanced Loss: Class Imbalanced Learning and Confidence Calibration of Deep Neural Networks
abstract
Imbalanced class distribution is an inherent problem in many real-world classification tasks where the minority class is the class of interest. Many conventional statistical and machine learning classification algorithms are subject to frequency bias, and learning discriminating boundaries between the minority and majority classes could be challenging. To address the class distribution imbalance in deep learning, we propose a class rebalancing strategy based on a class-balanced dynamically weighted loss function where weights are assigned based on the class frequency and predicted probability of ground-truth class. The ability of dynamic weighting scheme to self-adapt its weights depending on the prediction scores allows the model to adjust for instances with varying levels of difficulty resulting in gradient updates driven by hard minority class samples. We further show that the proposed loss function is classification calibrated. Experiments conducted on highly imbalanced data across different applications of cyber intrusion detection (CICIDS2017 data set) and medical imaging (ISIC2019 data set) show robust generalization. Theoretical results supported by superior empirical performance provide justification for the validity of the proposed dynamically weighted balanced (DWB) loss function.
K. Ruwani M. Fernando, Chris P. Tsokos
IEEE Trans. Neural Networks Learn. Syst.2
2019 Automatic object detection using dynamic time warping on ground penetrating radar signals
Sajad Jazayeri, Abolfazl Saghafi, Sanaz Esmaeili, Chris P. Tsokos
Expert Syst. Appl.4
2017 Random eye state change detection in real-time using EEG signals
Abolfazl Saghafi, Chris P. Tsokos, Mahdi Goudarzi, Hamidreza Farhidzadeh
Expert Syst. Appl.2
2017 Common spatial pattern method for real-time eye state identification by using electroencephalogram signals
abstract
Cross‐channel maximum and minimum are used to monitor real‐time electroencephalogram signals in 14 channels. On detection of a possible change, multivariate empirical mode decomposed the last 2 s of the signal into narrow‐band intrinsic mode functions. Common spatial pattern is then utilised to create discriminating features for classification purpose. Logistic regression, artificial neural network, and support vector machine classifiers all could detect the eye state change with 83.4% accuracy in <2 s. This algorithm provides a valuable improvement in comparison with a recent procedure that took about 20 min to classify new instances with 97.3% accuracy. Application of the introduced algorithm in the real‐time eye state classification is promising. Increasing the training examples could even improve the accuracy of the classification analytics.
Abolfazl Saghafi, Chris P. Tsokos, Hamidreza Farhidzadeh
IET Signal Process.2
1978 Statistical Properties of a Linear Stochastic System
George W. Schultz, Chris P. Tsokos, A. N. V. Rao
Inf. Control.2
1978 Bayes discrimination with mean square error loss
Chris P. Tsokos, R. L. W. Welch
Pattern Recognit.1
1978 A nonparametric classification scheme with mean squared error criterion
John C. Turner, Chris P. Tsokos
Pattern Recognit.2
1975 On the Existence, Uniqueness, and Stability Behavior of a Random Solution to a Nonlinear Perturbed Stochastic Integro-Differential Equation
A. N. V. Rao, Chris P. Tsokos
Inf. Control.2
1975 Existence and stability behavior of random solutions of a system of nonlinear random equations
S. T. Hardiman, Chris P. Tsokos
Inf. Sci.2
1973 A Stochastic Integral Equation in Hilbert Space with a Discrete Version and Application to Stochastic Systems
William J. Padgett, Chris P. Tsokos
Math. Syst. Theory2
1972 An Empirical Bayes Approach to Point Estimation in Adaptive Control
W. G. Nichols, Chris P. Tsokos
Inf. Control.2
1971 An Information Measure of Association in Contingency Tables
M. A. Hamdan, Chris P. Tsokos
Inf. Control.2
1971 Distributed-Parameter Systems with Time-Delay
Chris P. Tsokos, A. N. V. Rao
Inf. Control.1
1970 On the Definition of a Stochastic Differential Game
Emilio Roxin, Chris P. Tsokos
Math. Syst. Theory2
1969 On a Stochastic Integral Equation of the Volterra Type
Chris P. Tsokos
Math. Syst. Theory1