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- Fondazione Bruno Kessler
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- Università degli Studi di NApoli Federico II -Dipartimento di Medicina Molecolare e BiotecnologieMediche
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-series analysis and forecasting in the context of condition monitoring and predictive maintenance for industrial process forecasting and control. In the earth and climate sector, DSIP is involved in
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computing, data analysis and visualization, computational imaging and spectroscopy, AI and compressive sensing, and quantum computing to develop robust solutions that bridge theoretical frameworks with real
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of information technology and communication; Solid background and research experience in two or more of the following areas: AI techniques to secure networked computing infrastructures; Data science and statistical analysis
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indicate #682615 EURAX when applying for the position Analysis elements payroll scale level will be evaluated during selection process; Incentive Compensation Plan will follow Foundation’s policies; proven
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. Identification of methodologies for the recovery and recycling of microplastics in the eyewear sector. 2. Processing and analysis of materials provided by partners. 3. Preparation of plastic samples to be provided
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(AI) plays a dual role in our work: as a challenge, we focus on securely integrating AI into software systems, and, as a solution, we harness AI to enhance software analysis and reduce cyber risks
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quality of life: integrated approaches to territorial analysis Where to apply Website https://www.unimib.it/lavora-noi/contratti-ricerca/contratti-ricerca-posizioni-… Requirements Additional Information
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biomechanical features, will define the training dataset for multiclass risk stratification models. Model performance will be validated using training/testing splits, ROC analysis, and cross-validation Where
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to join the research activities and interests of MoMiLab, with a specific focus on the development and implementation of advanced techniques for the preprocessing and analysis of naturalistic and resting
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research interests of the Mathematics Area at GSSI are: Analysis of PDEs in classical and non-classical fluid mechanics, dispersive PDEs, hyperbolic systems of conservation laws, pattern analysis, numerical