SINGULARITIES AND ALGEBRAIC GEOMETRIA. SEMI-GROUPS AND AG-CORRECTING CODES

Operation co-funded by EU cohesion policy (European Regional Development Fund (ERDF)) under the programme Multi-regional Spain - ERDF (2014ES16RFOP002), managing authority: Subdirección General de Gestión del FEDER, de la Dirección General de Fondos Europeos del Ministerio de Hacienda.. The source names no beneficiary for this operation. Location: Valladolid Province (NUTS ES418); Spain. Budget: total eligible expenditure EUR 60,379; EU co-financing EUR 30,189.5 (co-financing rate 50%), as stated by the source. Runs 2019-01-01 to 2022-12-31. Source: Kohesio, EU cohesion policy projects managed by national and regional authorities (not CORDIS); selected because its summary names quantum technology. Summary from Kohesio (English machine translation by the source): THE PROJECT COORDINATES A TWOFOLD COORDINATED PROJECT, THE SECOND ONE LOCATED AT THE UNIVERSITY JAUME I OF CASTELLON. THE PROPOSAL CAN BE SEEN AS THE NATURAL CONTINUATION OF 8 CONSECUTIVE PROJECTS FINANCED ON NATIONAL CALLS, IN PARTICULAR AND NOTABLY IS A CONTINUATION OF THE COORDINATED PROJECTS MTM2015-65764, MTM2012-36917 AND MTM2007-64704 (5 YEARS, C AXIS). IT TACKLES DIFFERENT PROBLEMS RELATED TO THE STUDY OF SINGULARITIES (BOTH ANALYTIC AND IN POSITIVE CHARACTERISTIC), VALUATIONS (BY THEMSELVES AND THEIR USE AS A TOOL IN OTHER CONTEXTS), ALGEBRAIC GEOMETRY (GLOBAL AND LOCAL), (QUANTUM AND CLASSICAL) ERROR-CORRECTING CODES AND SECRET SHARING. THE RESEARCH TEAM IS MADE UP OF 8 RESEARCHERS, OF WHICH 7 ARE PART OF THE RECOGNIZED RESEARCH GROUP SINGACOM (UVA). THIS IS A GROUP WITH A LONG TRAJECTORY AND WHICH HAS TRAINED PRACTICALLY ALL THE RESEARCHERS (OF BOTH SUBPROJECTS) AND THEREFORE THEY SHARE A COMMON TECHNICAL AND METHODOLOGICAL BACKGROUND. THE TEAM IS SPECIALISED IN ALGEBRAIC METHODS WITH A STRONG GEOMETRIC AND COMBINATORIAL COMPONENT, TO A LARGE EXTENT COMING FROM THE ANALYSIS OF SINGULARITIES, ESPECIALLY FROM THE STUDY OF INVARIANTS AND THEIR EXPLICIT CALCULATION. THIS METHODOLOGY, APPLIED IN DIFFERENT LINES OF RESEARCH (EQUISINGULARITY, INVARIANTS, VALUATIONS, TORIC GEOMETRY, CODING, ETC.), HAS YIELDED EXCELLENT RESULTS IN THE RESEARCH DEVELOPED SO FAR. THE MAIN OBJECTIVE OF THE PROJECT IS TO GET PROGRESS IN SOME MAJOR PROBLEMS THAT HAVE INTEREST AND HIGH IMPACT IN MATHEMATICS. THE PROBLEMS ARE GROUPED INTO 8 LINES OF RESEARCH, 5 OF THEM ARE COORDINATED BY THIS SUBPROJECT, ALTHOUGH SEVERAL OF THEM ALSO INVOLVE RESEARCHERS FROM THE SECOND (AND VICE VERSA). THIS PROJECT PARTICIPATES IN 36 OF THE 43 PROPOSED PROBLEMS AND THE MAIN RESEARCH ITEMS IN WHICH THE PROJECT PARTICIPATES, WITHIN THE CONTEXT OF THE RESEARCH LINES OF THE WHOLE COORDINATED ONE, ARE: A. POINCARE SERIES AND ZETA FUNCTIONS: WE ARE INTERESTED IN GOING DEEPER INTO THE CASE OF GROUP ACTIONS [shortened; the full text is on the Kohesio page]

Original source.

Source: Kohesio (EU cohesion policy projects), European Commission, Directorate-General for Regional and Urban Policy (DG REGIO). Retrieved 2026-10-21. Licence: CC0 1.0 (Cohesion Open Data Platform, dataset 2014-2020 Kohesio projects). Selected metadata, adapted presentation; the publisher's record is authoritative. No endorsement by the source is implied. Licence: public domain dedication (CC0 1.0).

AI-assisted summary: The project "SINGULARITIES AND ALGEBRAIC GEOMETRIA" is co-funded by the EU under the Multi-regional Spain programme, with a budget of EUR 60,379, running from January 1, 2019, to December 31, 2022, in Valladolid Province, Spain. Suggested technology pillar: enabling. Generated by AI from the public source text; it may contain errors and the original source is authoritative.