Category: NOVA Math Projects

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Partial Actions, Restriction Semigroups and Monoidal Categories

Starting Year: 2017 Title: Partial Actions, Restriction Semigroups and Monoidal Categories Abstract: Funding Source: No funding Typology: Department Project Reference: Principal Investigator (PI): Mykola Khrypchenko PI's institution: FCT NOVA NOVA Math members involved: Mykola Khrypchenko

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SEANET – Rede para a criação de negócios inovadores e sustentáveis em Turismo de mar em Setúbal

Starting Year: 2020 Title: SEANET – Rede para a criação de negĂłcios inovadores e sustentáveis em Turismo de mar em SetĂşbal Abstract: Funding Source: Instituto PolitĂ©cnico de SetĂşbal Typology: Institution Project Reference: Principal Investigator (PI): Teresa Costa PI's institution: IPS…

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Paul Bernays’ Philosophy of Mathematics

Starting Year: 2017 Title: Paul Bernays’ Philosophy of Mathematics Abstract: Funding Source: Swiss National Science Foundation (Switzerland) Typology: R&D Project Reference: 175054 Principal Investigator (PI): Reinhard Kahle PI's institution: FCT NOVA NOVA Math members involved: Reinhard Kahle

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Cohomology and extensions of inverse and restriction semigroups

Starting Year: 2019 Title: Cohomology and extensions of inverse and restriction semigroups Abstract: Funding Source: No funding Typology: Department Project Reference: Principal Investigator (PI): Mykola Khrypchenko PI's institution: FCT NOVA NOVA Math members involved: Mykola Khrypchenko

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Contribuciones a los modelos estocasticos en epidemias

Starting Year: 2019 Title: Contribuciones a los modelos estocasticos en epidemias Abstract: In Portugal, the allocation of technical, human and financial resources to the fire brigades in charge of the urban fire response, despite considering the existing risk in an…

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Development of classical and robust statistical methods in plant breeding and quantitative genetics

Starting Year: 2019 Title: Development of classical and robust statistical methods in plant breeding and quantitative genetics Abstract: Funding Source: Conselho Nacional de Desenvolvimento CientĂ­fico e TecnolĂłgico (CNPq) of MinistĂ©rio da CiĂŞncia, Tecnologia, Inovações e Comunicações Brasileiro Typology: R&D Project…

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Finitary incidence algebras and their generalized derivations

Starting Year: 2019 Title: Finitary incidence algebras and their generalized derivations Abstract: Funding Source: CNPq - Conselho Nacional de Desenvolvimento CientĂ­fico e TecnolĂłgico (Brazil) Typology: R&D Project Reference: 404649/2018-1 Principal Investigator (PI): Mykola Khrypchenko PI's institution: FCT NOVA NOVA Math…

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Generalized Derivations of Non-associative Algebras

Starting Year: 2019 Title: Generalized Derivations of Non-associative Algebras Abstract: Funding Source: FAPESP - Fundação de Amparo Ă  Pesquisa do Estado de SĂŁo Paulo (Brazil) Typology: R&D Project Reference: 18/09299-2 Principal Investigator (PI): Ivan Kaygorodov PI's institution: Federal University of…

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PREDICT – Personalized therapy for rheumatic diseases via machine learning

Starting Year: 2019 Title: PREDICT - Personalized therapy for rheumatic diseases via machine learning Abstract: PREDICT is a national project which proposes to develop machine learning techniques to address the problems emerging from electronic medical records mining. The envisaged methods…

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ELITE2 – Enhancement LITe Exoskeleton – Design and development of an exoskeleton to support human movement

Starting Year: 2021 Title: ELITE2 – Enhancement LITe Exoskeleton - Design and development of an exoskeleton to support human movement Abstract: ELITE – Enhancement LITe Exoskeleton - Design and development of an exoskeleton to support human movement - Phase 2.…

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