EVALUATIONS, LEAFLETS AND CODES CORRECTING QUANTUM ERRORS

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: Castellón (NUTS ES522); Spain. Budget: total eligible expenditure EUR 34,606; EU co-financing EUR 17,303 (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). Summary from Kohesio (English machine translation by the source): THIS PROJECT IS PART OF A COORDINATED RESEARCH PROJECT, WHOSE COORDINATOR IS F. DELGADO AT THE UNIVERSITY OF VALLADOLID. GLOBALLY, IT IS THE NEXT STEP IN THE RESEARCH CAREER OF THE WHOLE TEAM, WHICH SHARES SOME COMMON SCIENTIFIC OBJECTIVES, TRAINING AND METHODOLOGY. THE QUALITY AND CONSISTENCY OF THE TEAM IS GUARANTEED BY SUCCESSIVE RESEARCH PROJECTS THAT HAVE BEEN FUNDED IN NATIONAL CALLS, ESPECIALLY THIS COORDINATED PROJECT CAN BE CONSIDERED THE NATURAL EVOLUTION OF THE PROJECTS MTM2015-65764-C3, MTM2012-36917-C03 (BOTH COORDINATED) AND MTM2007-64704 (BELONGED TO THE AXIS C OF THE NATIONAL PLAN AND LASTED 5 YEARS). OUR AIM IS TO GET PROGRESS IN SOME MAJOR PROBLEMS THAT HAVE A HIGH SCIENTIFIC AND TECHNOLOGICAL IMPACT IN THE FIELD OF MATHEMATICS. THESE PROBLEMS, FRAMED IN THE GENERAL LINES OF THE COORDINATED PROJECT, ARE: - TO STUDY VALUATIONS IN RELATION TO THE SINGULARITY THEORY OF ALGEBRAIC VARIETIES AND FOR DESCRIBING GLOBAL PROPERTIES OF THE MENTIONED VARIETIES. - TO CLASSIFY VARIETIES WITH FINITELY GENERATED COX RING. TO STUDY GEOMETRIC CONES (OF CURVES AND CHARACTERISTIC) OF CERTAIN VARIETIES. THEY ARE INTERESTING OBJECTS RELATED WITH THE MODEL MINIMAL PROGRAM. - TO COMPUTE JUMPING NUMBERS AND POINCARE SERIES OF MULTIPLIER IDEALS OF ALGEBRAIC VARIETIES. - TO CHARACTERIZE THE ALGEBRAIC AND DARBOUX INTEGRABILITY OF FOLIATIONS. - TO PROVIDE BETTER QUANTUM ERROR-CORRECTING CODES AND SECRET SHARING SCHEMES. WE HOPE TO MAKE CONTRIBUTIONS TO THE PREVIOUS MAJOR PROBLEMS. SOME OF OUR PARTICULAR OBJECTIVES ARE: - TO LOOK FOR NEW EVIDENCE OR A PROOF OF THE NAGATA VALUATIVE CONJECTURE AND TO EXTEND IT FOR VALUATIONS OF (FRACTION FIELDS OF LOCAL RINGS OF) HIRZEBRUCH SURFACES. - TO ENLARGE (AND STUDY) THE CONCEPT OF NEWTON-OKOUNKOV BODY TO FINITE FAMILIES OF DIVISORIAL VALUATIONS OF THE PROJECTIVE PLANE. TO DETERMINE THOSE BODIES FOR EXCEPTIONAL CURVE VALUATIONS OF HIRZEBRUCH SURFACES. - TO PROVIDE FORMULAE FOR THE JUMPING NUMBERS OF QUASI-ORDINARY SINGULARITIES. - TO [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 "EVALUATIONS, LEAFLETS AND CODES CORRECTING QUANTUM ERRORS" is co-funded by the EU under the Multi-regional Spain programme, with a total budget of EUR 34,606. It runs from January 1, 2019, to December 31, 2022, and is coordinated by F. Delgado at the University of Valladolid. Suggested technology pillar: enabling. Generated by AI from the public source text; it may contain errors and the original source is authoritative.